
**The best homeschool math program depends on the exact course, the learner’s preferred teaching format, and how much instruction, grading, and recordkeeping the family wants the program to handle. Brilliant is a strong choice for interactive problem solving with in-lesson tutoring; Khan Academy for free multi-course access; IXL for diagnostics and targeted practice; Teaching Textbooks for automated teaching and grading; Math-U-See for hands-on mastery; Saxon for print-based spiral review; ALEKS for adaptive assessment; and Art of Problem Solving for advanced challenge.**

No program is best for every learner. Compare the required course sequence, what happens after a wrong answer, parent workload, records, and total cost – not just the size of the catalog.

## Homeschool math programs at a glance

| Program                    | Middle- and high-school coverage                                                                      | Teaching format                                                                     | Parent workload and records                                                                                          | Price model for U.S. families                                         | Best fit                                             |
| -------------------------- | ----------------------------------------------------------------------------------------------------- | ----------------------------------------------------------------------------------- | -------------------------------------------------------------------------------------------------------------------- | --------------------------------------------------------------------- | ---------------------------------------------------- |
| **Brilliant**              | Grade 4 foundations through Algebra I, geometry, Algebra II, precalculus, calculus, and advanced math | Interactive problems, visual models, and Koji tutoring inside lessons               | Self-paced; parent dashboard shows activity, practice, accuracy, courses, lessons, skills, and tutoring interactions | Free tier; monthly and annual Premium; annual family plan for up to 6 | Interactive problem solving with in-lesson tutoring  |
| **Khan Academy**           | K–12 through early-college math, including high-school and AP/college courses                         | Videos, articles, exercises, quizzes, tests, and mastery practice                   | Self-paced; assignment and progress tools                                                                            | Free                                                                  | Broad no-cost sequence                               |
| **IXL**                    | Pre-K through calculus                                                                                | Diagnostic, recommendations, short skills, examples, videos, and repeated practice  | Self-paced; diagnostic levels, skill progress, question history, and reports                                         | Math starts at $9.95/month; multi-subject plans cost more             | Placement and targeted standards practice            |
| **Teaching Textbooks**     | Math 3 through precalculus                                                                            | Audiovisual lectures, hints, problems, and step-by-step solutions                   | Low ongoing parent load; automatic grading and printable gradebook                                                   | Annual subscription by course; 15-lesson free trial                   | Automated instruction and grading                    |
| **Math-U-See**             | K–12 through calculus                                                                                 | Mastery sequence using videos, books, worksheets, tests, and manipulatives          | Parent manages pacing, practice, tests, and records                                                                  | One-time course sets; required materials vary by level                | Hands-on, mastery-based learning                     |
| **Saxon Math**             | Middle- and high-school print courses, including algebra and geometry                                 | Incremental lessons with cumulative mixed practice                                  | Parent manages instruction, written work, tests, and records                                                         | One-time books or course kits; contents and retailer prices vary      | Traditional print curriculum with continual review   |
| **ALEKS**                  | Middle-school math through high-school and college-level courses                                      | Adaptive knowledge checks, personalized learning path, explanations, and practice   | Self-paced; student and master accounts support progress monitoring                                                  | Subscription; access to all courses, one course at a time             | Adaptive placement, remediation, or acceleration     |
| **Art of Problem Solving** | Middle- and high-school curriculum for advanced learners                                              | Proof-oriented books and online courses centered on difficult, non-routine problems | Varies by book, self-paced product, or instructor-led course                                                         | Books, online books, and courses are priced separately                | Advanced problem solving and competition preparation |

## What self-paced math should provide

“Self-paced” only describes who controls the schedule. The more important question is what happens when the learner gets stuck.

Useful feedback should do at least one of these things:

- identify the step or misconception causing the error;
- ask a question that helps the learner choose the next move;
- change the representation, example, or level of support;
- connect the error to a missing prerequisite;
- require the learner to try again rather than merely reveal the answer;
- show the parent a pattern over time.

An answer key explains the finished solution. Responsive feedback helps the learner produce the next step.

| Program                | What happens after an error or knowledge gap                                                                                     | What the parent can see                                                       |
| ---------------------- | -------------------------------------------------------------------------------------------------------------------------------- | ----------------------------------------------------------------------------- |
| **Brilliant**          | Koji can respond to the current problem and learner state with guiding questions, visual cues, explanations, and another attempt | Activity, practice, accuracy, courses, lessons, skills, and Koji interactions |
| **IXL**                | Immediate explanations, question history, diagnostic updates, and recommended skills                                             | Diagnostic levels, skill progress, question history, and reports              |
| **Khan Academy**       | Step-by-step hints, answer explanations, quizzes, tests, and mastery levels                                                      | Assignments and progress data                                                 |
| **Teaching Textbooks** | Hints and a step-by-step audiovisual solution for each problem                                                                   | Automatically graded work and a printable gradebook                           |
| **ALEKS**              | Recurring knowledge checks and adaptive sequencing adjust what the learner studies next                                          | Progress through the selected course and knowledge-check results              |

Self-paced math is not enough when the learner repeatedly stalls despite changed explanations, independent work has become inactivity, conflict is increasing, or a learning difference, formal credit requirement, or need for external evaluation calls for a human teacher, tutor, or specialist.

## Best for interactive problem solving with in-lesson tutoring: Brilliant

Brilliant teaches math by asking learners to manipulate models, test ideas, solve problems, and explain relationships. Brilliant’s digital tutor, [Koji](/help/features/how-does-koji-work/), works inside lessons, sees the learner’s current step, and offers a question, visual cue, or explanation rather than simply supplying the answer.

Brilliant’s school-math paths begin with grade 4 foundations and continue through Algebra I, geometry, Algebra II, precalculus, and calculus. Other courses cover probability, statistics, logic, number theory, contest math, vectors, and matrices. Brilliant is fully accredited by the Accrediting Commission for Schools, Western Association of Schools and Colleges (ACS WASC).

**Curriculum at a glance:** As of August 2026, Brilliant’s catalog includes 33 math courses. Grade school-math paths span grades 4–12, while advanced material extends through college and beyond. Together, the catalog contains thousands of interactive lessons and exercises.

### Common Core coverage evidence

Brilliant publishes two complementary, expert-reviewed Common Core mapping tools. The [standard-first, grade-by-grade map](/resources/alignment-mappings/common-core-math-coverage/) starts with a Common Core standard and identifies relevant Brilliant courses and lessons from grade 4 through high school, explicitly flagging standards without a direct lesson. The [lesson-first alignment guide](/help/for-educators/brilliant-for-educators-standards-alignment/) starts with a Brilliant lesson and identifies the standards it supports.

Choose Brilliant when the learner:

- understands more by doing than by watching;
- needs feedback while working independently;
- may move faster or slower by topic;
- wants conceptual depth rather than only routine exercises;
- would benefit from one platform spanning math, coding, data, and advanced STEM.

Use the [parent dashboard](/help/features/parent-progress-dashboards-on-brilliant/) to review activity, practice, accuracy, courses, lessons, recently learned skills, and Koji interactions. Families should still confirm how a Brilliant course, assessment record, and accreditation status fit their state, umbrella-school, diploma, or transcript requirements.

## Best multi-subject free option: Khan Academy

Khan Academy provides free math courses from elementary foundations through Algebra I, geometry, Algebra II, precalculus, statistics, and college-level calculus. Lessons combine videos and articles with exercises, quizzes, tests, hints, and mastery practice.

Choose it when price is the main constraint or the learner responds well to video and written explanations followed by practice. Before committing to it as the primary resource, sample a full unit and confirm that its explanation-practice format sustains the learner’s attention.

## Best for diagnostics and targeted skill practice: IXL

IXL’s Diagnostic estimates a learner’s current math level and updates recommendations as the learner works. Its skill library and analytics help families identify gaps, practice a particular standard, and retain question-level records.

Choose it when the main need is frequent targeted practice and granular diagnostic reporting. Decide separately whether the learner also needs longer investigations, a different conceptual introduction, or a more conventional course narrative.

## Best for automated teaching and grading: Teaching Textbooks

Teaching Textbooks offers courses from Math 3 through precalculus. Lessons include audiovisual instruction, hints, practice, and a step-by-step solution for every problem; the system grades work automatically and stores results in a printable gradebook.

Choose it when independent daily work and low parent grading time are priorities. Use the free 15-lesson trial and a placement test to confirm the course level, pace, and explanation style before purchasing a 12-month enrollment.

## Best for hands-on mastery: Math-U-See

Math-U-See is a complete K–12 sequence that concentrates each level on a defined set of skills while continuing to review earlier concepts. It combines instruction videos, student materials, tests, and integrated manipulatives, with levels extending through Algebra I, geometry, Algebra II, precalculus, and calculus.

Choose it when the learner benefits from building and seeing a concept before formalizing it symbolically. Price the complete level—not just the student workbook—because instruction materials, manipulatives, and consumables vary by course and by what the family already owns.

## Best print-based spiral curriculum: Saxon Math

Saxon introduces concepts incrementally and mixes previous material into daily practice. Its predictable sequence, written work, tests, and answer materials suit families that want a conventional print curriculum away from a screen.

Choose it when continual review supports retention and the parent wants a structured print plan. Review sample lessons before buying to determine whether the amount of mixed daily practice suits the learner.

## Best for adaptive placement and mastery: ALEKS

ALEKS uses an initial and recurring knowledge assessment to determine what a learner knows, then builds a personalized path around topics the learner is ready to study. Independent-use subscriptions cover math, chemistry, and statistics courses; a learner may use one course at a time and switch courses during the subscription.

Choose it for placement, remediation, acceleration, or a mastery-driven adaptive path. Confirm which course best matches the family’s planned sequence and what assessment or transcript documentation the family will need outside the platform.

## Best for difficult, unfamiliar problems: Art of Problem Solving

Art of Problem Solving offers books and online courses for advanced middle- and high-school learners. It emphasizes difficult, unfamiliar problems, proof, and mathematical creativity rather than routine grade-level completion.

Choose it when the learner actively seeks challenge, enjoys spending time on one hard problem, or is preparing for advanced study or math competitions. Compare the book, self-paced, and instructor-led formats separately because teaching support, scheduling, and cost differ.

## How to choose

Before subscribing, answer seven questions:

1. **What exact course must this program carry?** “High-school math” is too broad. Name Algebra I, geometry, Algebra II, precalculus, calculus, or the relevant integrated sequence.
2. **How does the learner understand new ideas?** Compare interactive problems, video, textbook explanation, manipulatives, live teaching, and independent discovery.
3. **What happens after a wrong answer?** Look for feedback that identifies the misconception and changes the next step.
4. **How will mastery be checked?** Completion is not enough. Require explanation, a different problem format, and later retention.
5. **How much parent time is required?** Separate lesson preparation, direct teaching, grading, and recordkeeping.
6. **What records are needed?** Check progress reports, assessments, exports, grades, accreditation, credit, transcripts, and state-specific requirements.
7. **What is the total annual cost?** Include subscriptions, books, workbooks, manipulatives, answer keys, tests, tutoring, shipping, and the number of learners covered.

A two-week trial with one real course is more informative than browsing a catalog. Track whether the learner starts independently, persists after mistakes, explains what changed in their understanding, and remembers the idea later.

## How this comparison was made

- **Scope:** Eight nationally available programs that cover at least one middle- or high-school math course and publish enough product information to compare course span, format, family visibility, and price model.
- **Selection:** The list intentionally represents different models: interactive tutoring, free video-and-practice, diagnostics, automated instruction, hands-on mastery, print-based spiral review, adaptive mastery, and advanced problem solving.
- **Evidence:** Product facts and price models were checked against official vendor pages on August 25, 2026. Unless explicitly stated, this is a documentation review—not a controlled, side-by-side learner study.
- **Disclosure:** Brilliant publishes this article. Brilliant is evaluated using the same decision fields, and gaps in public data are stated rather than estimated.
- **Not exhaustive:** Other programs families may want to evaluate include CTCMath, Singapore Math, Math Mammoth, and Time4Learning. Inclusion here is not a numerical ranking or a claim that omitted programs are inferior.

## Sources

- [Brilliant math coverage](/help/courses-and-curriculum/what-math-does-brilliant-cover/)
- [Brilliant course catalog](/courses/)
- [How Brilliant’s digital tutor Koji works](/help/features/how-does-koji-work/)
- [Brilliant Common Core resources](/help/courses-and-curriculum/is-brilliant-aligned-with-common-core-state-standards/)
- [Brilliant lesson alignment to Common Core](/help/for-educators/brilliant-for-educators-standards-alignment/)
- [Brilliant accreditation](/help/using-brilliant/is-brilliant-accredited/)
- [Brilliant Premium plans](/help/pricing-and-plans/what-is-brilliant-premium-and-how-do-i-subscribe/)
- [Khan Academy math](https://www.khanacademy.org/math)
- [IXL family pricing and features](https://www.ixl.com/membership/family/subscribe)
- [Teaching Textbooks](https://www.teachingtextbooks.com/)
- [Math-U-See](https://mathusee.com/)
- [Saxon Math](https://www.hmhco.com/programs/saxon-math)
- [ALEKS for independent learners and families](https://www.aleks.com/)
- [Art of Problem Solving curriculum](https://artofproblemsolving.com/)


Compare eight middle- and high-school homeschool math programs by teaching format, parent workload, records, price, and best fit.

<p><strong>The best homeschool math program depends on the exact course, the learner’s preferred teaching format, and how much instruction, grading, and recordkeeping the family wants the program to handle. Brilliant is a strong choice for interactive problem solving with in-lesson tutoring; Khan Academy for free multi-course access; IXL for diagnostics and targeted practice; Teaching Textbooks for automated teaching and grading; Math-U-See for hands-on mastery; Saxon for print-based spiral review; ALEKS for adaptive assessment; and Art of Problem Solving for advanced challenge.</strong></p>
<p>No program is best for every learner. Compare the required course sequence, what happens after a wrong answer, parent workload, records, and total cost – not just the size of the catalog.</p>
<h2>Homeschool math programs at a glance</h2>
<table>
<thead>
<tr>
<th>Program</th>
<th>Middle- and high-school coverage</th>
<th>Teaching format</th>
<th>Parent workload and records</th>
<th>Price model for U.S. families</th>
<th>Best fit</th>
</tr>
</thead>
<tbody>
<tr>
<td><strong>Brilliant</strong></td>
<td>Grade 4 foundations through Algebra I, geometry, Algebra II, precalculus, calculus, and advanced math</td>
<td>Interactive problems, visual models, and Koji tutoring inside lessons</td>
<td>Self-paced; parent dashboard shows activity, practice, accuracy, courses, lessons, skills, and tutoring interactions</td>
<td>Free tier; monthly and annual Premium; annual family plan for up to 6</td>
<td>Interactive problem solving with in-lesson tutoring</td>
</tr>
<tr>
<td><strong>Khan Academy</strong></td>
<td>K–12 through early-college math, including high-school and AP/college courses</td>
<td>Videos, articles, exercises, quizzes, tests, and mastery practice</td>
<td>Self-paced; assignment and progress tools</td>
<td>Free</td>
<td>Broad no-cost sequence</td>
</tr>
<tr>
<td><strong>IXL</strong></td>
<td>Pre-K through calculus</td>
<td>Diagnostic, recommendations, short skills, examples, videos, and repeated practice</td>
<td>Self-paced; diagnostic levels, skill progress, question history, and reports</td>
<td>Math starts at $9.95/month; multi-subject plans cost more</td>
<td>Placement and targeted standards practice</td>
</tr>
<tr>
<td><strong>Teaching Textbooks</strong></td>
<td>Math 3 through precalculus</td>
<td>Audiovisual lectures, hints, problems, and step-by-step solutions</td>
<td>Low ongoing parent load; automatic grading and printable gradebook</td>
<td>Annual subscription by course; 15-lesson free trial</td>
<td>Automated instruction and grading</td>
</tr>
<tr>
<td><strong>Math-U-See</strong></td>
<td>K–12 through calculus</td>
<td>Mastery sequence using videos, books, worksheets, tests, and manipulatives</td>
<td>Parent manages pacing, practice, tests, and records</td>
<td>One-time course sets; required materials vary by level</td>
<td>Hands-on, mastery-based learning</td>
</tr>
<tr>
<td><strong>Saxon Math</strong></td>
<td>Middle- and high-school print courses, including algebra and geometry</td>
<td>Incremental lessons with cumulative mixed practice</td>
<td>Parent manages instruction, written work, tests, and records</td>
<td>One-time books or course kits; contents and retailer prices vary</td>
<td>Traditional print curriculum with continual review</td>
</tr>
<tr>
<td><strong>ALEKS</strong></td>
<td>Middle-school math through high-school and college-level courses</td>
<td>Adaptive knowledge checks, personalized learning path, explanations, and practice</td>
<td>Self-paced; student and master accounts support progress monitoring</td>
<td>Subscription; access to all courses, one course at a time</td>
<td>Adaptive placement, remediation, or acceleration</td>
</tr>
<tr>
<td><strong>Art of Problem Solving</strong></td>
<td>Middle- and high-school curriculum for advanced learners</td>
<td>Proof-oriented books and online courses centered on difficult, non-routine problems</td>
<td>Varies by book, self-paced product, or instructor-led course</td>
<td>Books, online books, and courses are priced separately</td>
<td>Advanced problem solving and competition preparation</td>
</tr>
</tbody>
</table>
<h2>What self-paced math should provide</h2>
<p>“Self-paced” only describes who controls the schedule. The more important question is what happens when the learner gets stuck.</p>
<p>Useful feedback should do at least one of these things:</p>
<ul>
<li>identify the step or misconception causing the error;</li>
<li>ask a question that helps the learner choose the next move;</li>
<li>change the representation, example, or level of support;</li>
<li>connect the error to a missing prerequisite;</li>
<li>require the learner to try again rather than merely reveal the answer;</li>
<li>show the parent a pattern over time.</li>
</ul>
<p>An answer key explains the finished solution. Responsive feedback helps the learner produce the next step.</p>
<table>
<thead>
<tr>
<th>Program</th>
<th>What happens after an error or knowledge gap</th>
<th>What the parent can see</th>
</tr>
</thead>
<tbody>
<tr>
<td><strong>Brilliant</strong></td>
<td>Koji can respond to the current problem and learner state with guiding questions, visual cues, explanations, and another attempt</td>
<td>Activity, practice, accuracy, courses, lessons, skills, and Koji interactions</td>
</tr>
<tr>
<td><strong>IXL</strong></td>
<td>Immediate explanations, question history, diagnostic updates, and recommended skills</td>
<td>Diagnostic levels, skill progress, question history, and reports</td>
</tr>
<tr>
<td><strong>Khan Academy</strong></td>
<td>Step-by-step hints, answer explanations, quizzes, tests, and mastery levels</td>
<td>Assignments and progress data</td>
</tr>
<tr>
<td><strong>Teaching Textbooks</strong></td>
<td>Hints and a step-by-step audiovisual solution for each problem</td>
<td>Automatically graded work and a printable gradebook</td>
</tr>
<tr>
<td><strong>ALEKS</strong></td>
<td>Recurring knowledge checks and adaptive sequencing adjust what the learner studies next</td>
<td>Progress through the selected course and knowledge-check results</td>
</tr>
</tbody>
</table>
<p>Self-paced math is not enough when the learner repeatedly stalls despite changed explanations, independent work has become inactivity, conflict is increasing, or a learning difference, formal credit requirement, or need for external evaluation calls for a human teacher, tutor, or specialist.</p>
<h2>Best for interactive problem solving with in-lesson tutoring: Brilliant</h2>
<p>Brilliant teaches math by asking learners to manipulate models, test ideas, solve problems, and explain relationships. Brilliant’s digital tutor, <a href="/help/features/how-does-koji-work/">Koji</a>, works inside lessons, sees the learner’s current step, and offers a question, visual cue, or explanation rather than simply supplying the answer.</p>
<p>Brilliant’s school-math paths begin with grade 4 foundations and continue through Algebra I, geometry, Algebra II, precalculus, and calculus. Other courses cover probability, statistics, logic, number theory, contest math, vectors, and matrices. Brilliant is fully accredited by the Accrediting Commission for Schools, Western Association of Schools and Colleges (ACS WASC).</p>
<p><strong>Curriculum at a glance:</strong> As of August 2026, Brilliant’s catalog includes 33 math courses. Grade school-math paths span grades 4–12, while advanced material extends through college and beyond. Together, the catalog contains thousands of interactive lessons and exercises.</p>
<h3>Common Core coverage evidence</h3>
<p>Brilliant publishes two complementary, expert-reviewed Common Core mapping tools. The <a href="/resources/alignment-mappings/common-core-math-coverage/">standard-first, grade-by-grade map</a> starts with a Common Core standard and identifies relevant Brilliant courses and lessons from grade 4 through high school, explicitly flagging standards without a direct lesson. The <a href="/help/for-educators/brilliant-for-educators-standards-alignment/">lesson-first alignment guide</a> starts with a Brilliant lesson and identifies the standards it supports.</p>
<p>Choose Brilliant when the learner:</p>
<ul>
<li>understands more by doing than by watching;</li>
<li>needs feedback while working independently;</li>
<li>may move faster or slower by topic;</li>
<li>wants conceptual depth rather than only routine exercises;</li>
<li>would benefit from one platform spanning math, coding, data, and advanced STEM.</li>
</ul>
<p>Use the <a href="/help/features/parent-progress-dashboards-on-brilliant/">parent dashboard</a> to review activity, practice, accuracy, courses, lessons, recently learned skills, and Koji interactions. Families should still confirm how a Brilliant course, assessment record, and accreditation status fit their state, umbrella-school, diploma, or transcript requirements.</p>
<h2>Best multi-subject free option: Khan Academy</h2>
<p>Khan Academy provides free math courses from elementary foundations through Algebra I, geometry, Algebra II, precalculus, statistics, and college-level calculus. Lessons combine videos and articles with exercises, quizzes, tests, hints, and mastery practice.</p>
<p>Choose it when price is the main constraint or the learner responds well to video and written explanations followed by practice. Before committing to it as the primary resource, sample a full unit and confirm that its explanation-practice format sustains the learner’s attention.</p>
<h2>Best for diagnostics and targeted skill practice: IXL</h2>
<p>IXL’s Diagnostic estimates a learner’s current math level and updates recommendations as the learner works. Its skill library and analytics help families identify gaps, practice a particular standard, and retain question-level records.</p>
<p>Choose it when the main need is frequent targeted practice and granular diagnostic reporting. Decide separately whether the learner also needs longer investigations, a different conceptual introduction, or a more conventional course narrative.</p>
<h2>Best for automated teaching and grading: Teaching Textbooks</h2>
<p>Teaching Textbooks offers courses from Math 3 through precalculus. Lessons include audiovisual instruction, hints, practice, and a step-by-step solution for every problem; the system grades work automatically and stores results in a printable gradebook.</p>
<p>Choose it when independent daily work and low parent grading time are priorities. Use the free 15-lesson trial and a placement test to confirm the course level, pace, and explanation style before purchasing a 12-month enrollment.</p>
<h2>Best for hands-on mastery: Math-U-See</h2>
<p>Math-U-See is a complete K–12 sequence that concentrates each level on a defined set of skills while continuing to review earlier concepts. It combines instruction videos, student materials, tests, and integrated manipulatives, with levels extending through Algebra I, geometry, Algebra II, precalculus, and calculus.</p>
<p>Choose it when the learner benefits from building and seeing a concept before formalizing it symbolically. Price the complete level—not just the student workbook—because instruction materials, manipulatives, and consumables vary by course and by what the family already owns.</p>
<h2>Best print-based spiral curriculum: Saxon Math</h2>
<p>Saxon introduces concepts incrementally and mixes previous material into daily practice. Its predictable sequence, written work, tests, and answer materials suit families that want a conventional print curriculum away from a screen.</p>
<p>Choose it when continual review supports retention and the parent wants a structured print plan. Review sample lessons before buying to determine whether the amount of mixed daily practice suits the learner.</p>
<h2>Best for adaptive placement and mastery: ALEKS</h2>
<p>ALEKS uses an initial and recurring knowledge assessment to determine what a learner knows, then builds a personalized path around topics the learner is ready to study. Independent-use subscriptions cover math, chemistry, and statistics courses; a learner may use one course at a time and switch courses during the subscription.</p>
<p>Choose it for placement, remediation, acceleration, or a mastery-driven adaptive path. Confirm which course best matches the family’s planned sequence and what assessment or transcript documentation the family will need outside the platform.</p>
<h2>Best for difficult, unfamiliar problems: Art of Problem Solving</h2>
<p>Art of Problem Solving offers books and online courses for advanced middle- and high-school learners. It emphasizes difficult, unfamiliar problems, proof, and mathematical creativity rather than routine grade-level completion.</p>
<p>Choose it when the learner actively seeks challenge, enjoys spending time on one hard problem, or is preparing for advanced study or math competitions. Compare the book, self-paced, and instructor-led formats separately because teaching support, scheduling, and cost differ.</p>
<h2>How to choose</h2>
<p>Before subscribing, answer seven questions:</p>
<ol>
<li><strong>What exact course must this program carry?</strong> “High-school math” is too broad. Name Algebra I, geometry, Algebra II, precalculus, calculus, or the relevant integrated sequence.</li>
<li><strong>How does the learner understand new ideas?</strong> Compare interactive problems, video, textbook explanation, manipulatives, live teaching, and independent discovery.</li>
<li><strong>What happens after a wrong answer?</strong> Look for feedback that identifies the misconception and changes the next step.</li>
<li><strong>How will mastery be checked?</strong> Completion is not enough. Require explanation, a different problem format, and later retention.</li>
<li><strong>How much parent time is required?</strong> Separate lesson preparation, direct teaching, grading, and recordkeeping.</li>
<li><strong>What records are needed?</strong> Check progress reports, assessments, exports, grades, accreditation, credit, transcripts, and state-specific requirements.</li>
<li><strong>What is the total annual cost?</strong> Include subscriptions, books, workbooks, manipulatives, answer keys, tests, tutoring, shipping, and the number of learners covered.</li>
</ol>
<p>A two-week trial with one real course is more informative than browsing a catalog. Track whether the learner starts independently, persists after mistakes, explains what changed in their understanding, and remembers the idea later.</p>
<h2>How this comparison was made</h2>
<ul>
<li><strong>Scope:</strong> Eight nationally available programs that cover at least one middle- or high-school math course and publish enough product information to compare course span, format, family visibility, and price model.</li>
<li><strong>Selection:</strong> The list intentionally represents different models: interactive tutoring, free video-and-practice, diagnostics, automated instruction, hands-on mastery, print-based spiral review, adaptive mastery, and advanced problem solving.</li>
<li><strong>Evidence:</strong> Product facts and price models were checked against official vendor pages on August 25, 2026. Unless explicitly stated, this is a documentation review—not a controlled, side-by-side learner study.</li>
<li><strong>Disclosure:</strong> Brilliant publishes this article. Brilliant is evaluated using the same decision fields, and gaps in public data are stated rather than estimated.</li>
<li><strong>Not exhaustive:</strong> Other programs families may want to evaluate include CTCMath, Singapore Math, Math Mammoth, and Time4Learning. Inclusion here is not a numerical ranking or a claim that omitted programs are inferior.</li>
</ul>
<h2>Sources</h2>
<ul>
<li><a href="/help/courses-and-curriculum/what-math-does-brilliant-cover/">Brilliant math coverage</a></li>
<li><a href="/courses/">Brilliant course catalog</a></li>
<li><a href="/help/features/how-does-koji-work/">How Brilliant’s digital tutor Koji works</a></li>
<li><a href="/help/courses-and-curriculum/is-brilliant-aligned-with-common-core-state-standards/">Brilliant Common Core resources</a></li>
<li><a href="/help/for-educators/brilliant-for-educators-standards-alignment/">Brilliant lesson alignment to Common Core</a></li>
<li><a href="/help/using-brilliant/is-brilliant-accredited/">Brilliant accreditation</a></li>
<li><a href="/help/pricing-and-plans/what-is-brilliant-premium-and-how-do-i-subscribe/">Brilliant Premium plans</a></li>
<li><a href="https://www.khanacademy.org/math">Khan Academy math</a></li>
<li><a href="https://www.ixl.com/membership/family/subscribe">IXL family pricing and features</a></li>
<li><a href="https://www.teachingtextbooks.com/">Teaching Textbooks</a></li>
<li><a href="https://mathusee.com/">Math-U-See</a></li>
<li><a href="https://www.hmhco.com/programs/saxon-math">Saxon Math</a></li>
<li><a href="https://www.aleks.com/">ALEKS for independent learners and families</a></li>
<li><a href="https://artofproblemsolving.com/">Art of Problem Solving curriculum</a></li>
</ul>


The best homeschool math program depends on the exact course, the learner’s preferred teaching format, and how much instruction, grading, and recordkeeping the family wants the program to handle. Brilliant is a strong choice for interactive problem solving with in-lesson tutoring; Khan Academy for free multi-course access; IXL for diagnostics and targeted practice; Teaching Textbooks for automated teaching and grading; Math-U-See for hands-on mastery; Saxon for print-based spiral review; ALEKS for adaptive assessment; and Art of Problem Solving for advanced challenge. No program is best for every learner. Compare the required course sequence, what happens after a wrong answer, parent workload, records, and total cost – not just the size of the catalog. Homeschool math programs at a glance Program Middle- and high-school coverage Teaching format Parent workload and records Price model for U.S. families Best fit Brilliant Grade 4 foundations through Algebra I, geometry, Algebra II, precalculus, calculus, and advanced math Interactive problems, visual models, and Koji tutoring inside lessons Self-paced; parent dashboard shows activity, practice, accuracy, courses, lessons, skills, and tutoring interactions Free tier; monthly and annual Premium; annual family plan for up to 6 Interactive problem solving with in-lesson tutoring Khan Academy K–12 through early-college math, including high-school and AP/college courses Videos, articles, exercises, quizzes, tests, and mastery practice Self-paced; assignment and progress tools Free Broad no-cost sequence IXL Pre-K through calculus Diagnostic, recommendations, short skills, examples, videos, and repeated practice Self-paced; diagnostic levels, skill progress, question history, and reports Math starts at $9.95/month; multi-subject plans cost more Placement and targeted standards practice Teaching Textbooks Math 3 through precalculus Audiovisual lectures, hints, problems, and step-by-step solutions Low ongoing parent load; automatic grading and printable gradebook Annual subscription by course; 15-lesson free trial Automated instruction and grading Math-U-See K–12 through calculus Mastery sequence using videos, books, worksheets, tests, and manipulatives Parent manages pacing, practice, tests, and records One-time course sets; required materials vary by level Hands-on, mastery-based learning Saxon Math Middle- and high-school print courses, including algebra and geometry Incremental lessons with cumulative mixed practice Parent manages instruction, written work, tests, and records One-time books or course kits; contents and retailer prices vary Traditional print curriculum with continual review ALEKS Middle-school math through high-school and college-level courses Adaptive knowledge checks, personalized learning path, explanations, and practice Self-paced; student and master accounts support progress monitoring Subscription; access to all courses, one course at a time Adaptive placement, remediation, or acceleration Art of Problem Solving Middle- and high-school curriculum for advanced learners Proof-oriented books and online courses centered on difficult, non-routine problems Varies by book, self-paced product, or instructor-led course Books, online books, and courses are priced separately Advanced problem solving and competition preparation What self-paced math should provide “Self-paced” only describes who controls the schedule. The more important question is what happens when the learner gets stuck. Useful feedback should do at least one of these things: identify the step or misconception causing the error; ask a question that helps the learner choose the next move; change the representation, example, or level of support; connect the error to a missing prerequisite; require the learner to try again rather than merely reveal the answer; show the parent a pattern over time. An answer key explains the finished solution. Responsive feedback helps the learner produce the next step. Program What happens after an error or knowledge gap What the parent can see Brilliant Koji can respond to the current problem and learner state with guiding questions, visual cues, explanations, and another attempt Activity, practice, accuracy, courses, lessons, skills, and Koji interactions IXL Immediate explanations, question history, diagnostic updates, and recommended skills Diagnostic levels, skill progress, question history, and reports Khan Academy Step-by-step hints, answer explanations, quizzes, tests, and mastery levels Assignments and progress data Teaching Textbooks Hints and a step-by-step audiovisual solution for each problem Automatically graded work and a printable gradebook ALEKS Recurring knowledge checks and adaptive sequencing adjust what the learner studies next Progress through the selected course and knowledge-check results Self-paced math is not enough when the learner repeatedly stalls despite changed explanations, independent work has become inactivity, conflict is increasing, or a learning difference, formal credit requirement, or need for external evaluation calls for a human teacher, tutor, or specialist. Best for interactive problem solving with in-lesson tutoring: Brilliant Brilliant teaches math by asking learners to manipulate models, test ideas, solve problems, and explain relationships. Brilliant’s digital tutor, Koji, works inside lessons, sees the learner’s current step, and offers a question, visual cue, or explanation rather than simply supplying the answer. Brilliant’s school-math paths begin with grade 4 foundations and continue through Algebra I, geometry, Algebra II, precalculus, and calculus. Other courses cover probability, statistics, logic, number theory, contest math, vectors, and matrices. Brilliant is fully accredited by the Accrediting Commission for Schools, Western Association of Schools and Colleges (ACS WASC). Curriculum at a glance: As of August 2026, Brilliant’s catalog includes 33 math courses. Grade school-math paths span grades 4–12, while advanced material extends through college and beyond. Together, the catalog contains thousands of interactive lessons and exercises. Common Core coverage evidence Brilliant publishes two complementary, expert-reviewed Common Core mapping tools. The standard-first, grade-by-grade map starts with a Common Core standard and identifies relevant Brilliant courses and lessons from grade 4 through high school, explicitly flagging standards without a direct lesson. The lesson-first alignment guide starts with a Brilliant lesson and identifies the standards it supports. Choose Brilliant when the learner: understands more by doing than by watching; needs feedback while working independently; may move faster or slower by topic; wants conceptual depth rather than only routine exercises; would benefit from one platform spanning math, coding, data, and advanced STEM. Use the parent dashboard to review activity, practice, accuracy, courses, lessons, recently learned skills, and Koji interactions. Families should still confirm how a Brilliant course, assessment record, and accreditation status fit their state, umbrella-school, diploma, or transcript requirements. Best multi-subject free option: Khan Academy Khan Academy provides free math courses from elementary foundations through Algebra I, geometry, Algebra II, precalculus, statistics, and college-level calculus. Lessons combine videos and articles with exercises, quizzes, tests, hints, and mastery practice. Choose it when price is the main constraint or the learner responds well to video and written explanations followed by practice. Before committing to it as the primary resource, sample a full unit and confirm that its explanation-practice format sustains the learner’s attention. Best for diagnostics and targeted skill practice: IXL IXL’s Diagnostic estimates a learner’s current math level and updates recommendations as the learner works. Its skill library and analytics help families identify gaps, practice a particular standard, and retain question-level records. Choose it when the main need is frequent targeted practice and granular diagnostic reporting. Decide separately whether the learner also needs longer investigations, a different conceptual introduction, or a more conventional course narrative. Best for automated teaching and grading: Teaching Textbooks Teaching Textbooks offers courses from Math 3 through precalculus. Lessons include audiovisual instruction, hints, practice, and a step-by-step solution for every problem; the system grades work automatically and stores results in a printable gradebook. Choose it when independent daily work and low parent grading time are priorities. Use the free 15-lesson trial and a placement test to confirm the course level, pace, and explanation style before purchasing a 12-month enrollment. Best for hands-on mastery: Math-U-See Math-U-See is a complete K–12 sequence that concentrates each level on a defined set of skills while continuing to review earlier concepts. It combines instruction videos, student materials, tests, and integrated manipulatives, with levels extending through Algebra I, geometry, Algebra II, precalculus, and calculus. Choose it when the learner benefits from building and seeing a concept before formalizing it symbolically. Price the complete level—not just the student workbook—because instruction materials, manipulatives, and consumables vary by course and by what the family already owns. Best print-based spiral curriculum: Saxon Math Saxon introduces concepts incrementally and mixes previous material into daily practice. Its predictable sequence, written work, tests, and answer materials suit families that want a conventional print curriculum away from a screen. Choose it when continual review supports retention and the parent wants a structured print plan. Review sample lessons before buying to determine whether the amount of mixed daily practice suits the learner. Best for adaptive placement and mastery: ALEKS ALEKS uses an initial and recurring knowledge assessment to determine what a learner knows, then builds a personalized path around topics the learner is ready to study. Independent-use subscriptions cover math, chemistry, and statistics courses; a learner may use one course at a time and switch courses during the subscription. Choose it for placement, remediation, acceleration, or a mastery-driven adaptive path. Confirm which course best matches the family’s planned sequence and what assessment or transcript documentation the family will need outside the platform. Best for difficult, unfamiliar problems: Art of Problem Solving Art of Problem Solving offers books and online courses for advanced middle- and high-school learners. It emphasizes difficult, unfamiliar problems, proof, and mathematical creativity rather than routine grade-level completion. Choose it when the learner actively seeks challenge, enjoys spending time on one hard problem, or is preparing for advanced study or math competitions. Compare the book, self-paced, and instructor-led formats separately because teaching support, scheduling, and cost differ. How to choose Before subscribing, answer seven questions: What exact course must this program carry? “High-school math” is too broad. Name Algebra I, geometry, Algebra II, precalculus, calculus, or the relevant integrated sequence. How does the learner understand new ideas? Compare interactive problems, video, textbook explanation, manipulatives, live teaching, and independent discovery. What happens after a wrong answer? Look for feedback that identifies the misconception and changes the next step. How will mastery be checked? Completion is not enough. Require explanation, a different problem format, and later retention. How much parent time is required? Separate lesson preparation, direct teaching, grading, and recordkeeping. What records are needed? Check progress reports, assessments, exports, grades, accreditation, credit, transcripts, and state-specific requirements. What is the total annual cost? Include subscriptions, books, workbooks, manipulatives, answer keys, tests, tutoring, shipping, and the number of learners covered. A two-week trial with one real course is more informative than browsing a catalog. Track whether the learner starts independently, persists after mistakes, explains what changed in their understanding, and remembers the idea later. How this comparison was made Scope: Eight nationally available programs that cover at least one middle- or high-school math course and publish enough product information to compare course span, format, family visibility, and price model. Selection: The list intentionally represents different models: interactive tutoring, free video-and-practice, diagnostics, automated instruction, hands-on mastery, print-based spiral review, adaptive mastery, and advanced problem solving. Evidence: Product facts and price models were checked against official vendor pages on August 25, 2026. Unless explicitly stated, this is a documentation review—not a controlled, side-by-side learner study. Disclosure: Brilliant publishes this article. Brilliant is evaluated using the same decision fields, and gaps in public data are stated rather than estimated. Not exhaustive: Other programs families may want to evaluate include CTCMath, Singapore Math, Math Mammoth, and Time4Learning. Inclusion here is not a numerical ranking or a claim that omitted programs are inferior. Sources Brilliant math coverage Brilliant course catalog How Brilliant’s digital tutor Koji works Brilliant Common Core resources Brilliant lesson alignment to Common Core Brilliant accreditation Brilliant Premium plans Khan Academy math IXL family pricing and features Teaching Textbooks Math-U-See Saxon Math ALEKS for independent learners and families Art of Problem Solving curriculum

Best homeschool math programs for middle and high school


**You can homeschool algebra, including Algebra I and Algebra II, even if you are not confident teaching math. Choose a program that provides a structured curriculum, direct instruction, responsive help, unassisted assessments, and usable records; your role is to choose the destination, protect the schedule, review progress, and bring in human help when the learner remains stuck. Brilliant’s three algebra paths cover the full Algebra I and Algebra II sequence and can carry much of the day-to-day instruction and feedback, while families remain responsible for their specific credit, grading, and transcript requirements.**

You do not need to relearn every algebra procedure before your child begins. You do need to know what course the learner is taking, what independent understanding should look like, and when another kind of support is necessary.

_Course paths and Common Core resources verified August 2026._

## What the program must do—and what the parent must do

| Responsibility                     | Program                                                | Parent                                                                                                        |
| ---------------------------------- | ------------------------------------------------------ | ------------------------------------------------------------------------------------------------------------- |
| Explain new algebra concepts       | Provide direct instruction, examples, and feedback     | Ask the learner to explain the idea                                                                           |
| Respond after a mistake            | Identify the relevant step and support another attempt | Schedule consistent blocks of time for focused work, allowing for difficult topics to take more time and reps |
| Choose the course and requirements | Show paths, prerequisites, and standards alignment     | Confirm the required destination and local rules                                                              |
| Check independent understanding    | Provide activity, practice, and assessment data        | Review weekly learner progress report                                                                         |
| Maintain records                   | Provide progress evidence                              | Save course descriptions, assessments, dates, and representative work                                         |

## Is the learner ready for Algebra I?

Before beginning, check whether the learner can independently do most of the following:

- calculate with fractions and decimals;
- work with positive and negative numbers;
- apply order of operations;
- reason with ratios, rates, and percentages;
- evaluate an expression after substituting a value;
- solve a one-step or simple two-step equation;
- plot and interpret points on a coordinate plane;
- explain what a variable represents.

Try these representative tasks without hints. This is a readiness screen, not a formal placement test.

1. Calculate 3/4 + 2/3.
2. Calculate −7 + 12.
3. Evaluate 3(4 + 2) − 5.
4. A \$40 item is discounted by 25%. What is the new price?
5. Evaluate 2x + 3 when x = −2.
6. Solve 3x + 5 = 20.
7. Plot (−2, 3) and explain which quadrant contains the point.

**Answers and interpretation**

1. 17/12, or 1 5/12
2. 5
3. 13
4. \$30
5. −1
6. x = 5
7. Quadrant II

If one skill is weak, repair it alongside the first algebra lessons. If several prerequisites block the learner from engaging with the main idea, begin with an earlier Brilliant course or use the [course placement guide](/help/parents-and-families/course-placement-guide/). Brilliant’s signup diagnostic and level checks can recommend work inside Brilliant, but they do not determine school placement or award credit.

## Is the learner ready for Algebra II?

Before beginning Algebra II, check whether the learner can independently:

- simplify and evaluate algebraic expressions;
- solve linear equations and inequalities;
- solve a system of two linear equations;
- interpret slope, intercepts, and linear functions in graphs, tables, equations, and words;
- apply exponent rules and simplify radicals;
- factor and solve basic quadratic equations;
- use function notation and identify domain and range;
- explain how an equation and its graph represent the same relationship.

If one topic is weak, review the relevant Algebra Fundamentals or Intermediate Algebra course before advancing. If several of these skills are not yet secure, complete more of the Algebra I sequence first. As with the Algebra I screen, these checks guide course selection inside a homeschool plan; they are not an official school placement test.

## Choose the right teaching model

A parent who is not comfortable teaching algebra does not have to become the instructor. Choose the support model that matches the learner.

| Approach                          | Strong fit when                                                        | Parent role                                             | Main limitation to check                                  |
| --------------------------------- | ---------------------------------------------------------------------- | ------------------------------------------------------- | --------------------------------------------------------- |
| **Self-paced direct instruction** | The learner can work independently and use feedback                    | Set schedule, review progress, assess independently     | May not provide external grading or official credit       |
| **Live class**                    | The learner benefits from a teacher, deadlines, and peers              | Protect attendance and monitor work                     | Fixed schedule and pace                                   |
| **Individual tutor**              | One persistent gap or misconception is blocking progress               | Define the goal and review whether help transfers       | Cost; a tutor should not become a permanent answer source |
| **Hybrid**                        | Most instruction can be self-paced but occasional human help is useful | Coordinate the resources and keep one clear course plan | Risk of duplication or an unclear sequence                |

For named program comparisons, see [Best homeschool math programs for middle and high school](/resources/homeschooling/best-homeschool-math-programs-for-middle-and-high-school/).

## What Brilliant covers in algebra

Brilliant’s current algebra sequence contains **16 courses** across three learning paths:

- **Algebra Fundamentals—5 courses:** Linear Equations, Coordinate Geometry, Linear Relationships, Exponents and Radicals, and Visual Algebra.
- **Intermediate Algebra—5 courses:** Introduction to Functions, Linear Systems, Quadratics, Coordinate Transformations, and Exponentials and Logarithms.
- **Advanced Algebra—6 courses:** Trigonometric Functions, Polar Coordinate Plane, Complex Numbers, Polynomials, Equations and Curves, and Vectors and Matrices.

Together, the paths cover the full Algebra I and Algebra II sequence and continue into precalculus topics. Brilliant organizes the material by concept rather than reproducing one textbook’s chapter order, so families can use the Common Core mappings below to plan and document the sequence they need.

### Use the Common Core mappings in both directions

Brilliant publishes two complementary Common Core State Standards for Mathematics resources:

- The standard-first [Common Core map](/resources/alignment-mappings/common-core-math-coverage/) begins with a standard and identifies relevant Brilliant courses and lessons. Use it to plan a course and identify gaps.
- The lesson-first [standards alignment guide](/help/for-educators/brilliant-for-educators-standards-alignment/) begins with a Brilliant course or lesson and identifies the Common Core standards it supports. Use it to document completed work.

For algebra planning, the maps connect Brilliant lessons to these high-school Common Core domains:

| Common Core domain      | What it covers                                                                     | Examples of relevant Brilliant courses                                                                   |
| ----------------------- | ---------------------------------------------------------------------------------- | -------------------------------------------------------------------------------------------------------- |
| `HSA-SSE` and `HSA-APR` | Structure of expressions; polynomial operations and zeros                          | Linear Equations, Quadratics, Polynomials                                                                |
| `HSA-CED` and `HSA-REI` | Creating, solving, and graphing equations, inequalities, and systems               | Linear Equations, Linear Relationships, Visual Algebra, Linear Systems, Quadratics                       |
| `HSF-IF`                | Function notation, domain and range, rates of change, graphs, and equivalent forms | Introduction to Functions, Linear Relationships, Quadratics, Exponentials and Logarithms                 |
| `HSF-BF`                | Building, transforming, and inverting functions                                    | Introduction to Functions, Coordinate Transformations, Linear Relationships, Exponentials and Logarithms |
| `HSF-LE`                | Linear, quadratic, and exponential models                                          | Linear Relationships, Visual Algebra, Exponentials and Logarithms                                        |
| `HSN-RN` and `HSN-CN`   | Radicals, rational exponents, and complex numbers                                  | Exponents and Radicals, Quadratics, Complex Numbers                                                      |

A mapped lesson supports concepts and skills related to the standard. It does not by itself reproduce every required activity, assessment, fluency expectation, proof, or instructional sequence. Check both maps, use their last-verified dates, and supplement any marked gap or local requirement.

## What happens when the learner is stuck

Brilliant’s digital tutor [Koji](/help/features/how-does-koji-work/) works inside of the interactive math lessons. It can see the learner’s step, point to relevant information, change or sketch a visual representation, ask a smaller question, and explain the reasoning without simply revealing the final answer.

> “She read the problem out loud and figured it out on her own—‘Oh! I know! Never mind, Mom, I got it!’ I’m seeing those breakthroughs more often.” — Brilliant parent

That account illustrates the desired result: enough guidance for the learner to continue independently.

## Records, grading, accreditation, and credit

Brilliant is fully accredited by the Accrediting Commission for Schools, Western Association of Schools and Colleges (ACS WASC). This recognizes the quality of Brilliant’s educational program; Brilliant is not a degree-granting K–12 school and does not issue diplomas, school course credit, grades, or official transcripts.

A family-created Algebra I or Algebra II record can include:

- the course title, description, dates, and instructional resources;
- the Common Core standards addressed, using the two public mappings;
- Brilliant courses and lessons completed;
- progress reports and practice data;
- unassisted topic checks and a cumulative assessment;
- representative written solutions and explanations;
- a grading rubric and final grade, if the family assigns one;
- approximate instructional time where required.

Requirements vary by location. Confirm what a school, umbrella program, state, college, or athletic organization will accept before beginning if external credit or placement matters. See [Is Brilliant accredited?](/help/using-brilliant/is-brilliant-accredited/) for the current accreditation statement.

## When Brilliant is a strong fit

Use Brilliant as the main algebra teaching resource when the learner:

- understands visual and interactive explanations;
- can work independently for a focused period;
- needs flexibility to move faster or slower by topic;
- benefits from help at the exact moment of confusion;
- is willing to think through problems rather than copy procedures.

Add another resource or human instructor when an exact local syllabus includes uncovered requirements, formal proofs or extensive written work are required, a learning difference may be affecting progress, or math has become a recurring source of distress or conflict.

The goal is not to remove the parent from the education. It is to let the parent supervise a serious algebra course without being the only person capable of teaching it.

## Sources and planning tools

- [What math does Brilliant cover?](/help/courses-and-curriculum/what-math-does-brilliant-cover/)
- [Is Brilliant aligned with Common Core State Standards?](/help/courses-and-curriculum/is-brilliant-aligned-with-common-core-state-standards/)
- [Common Core math coverage: standards to Brilliant lessons](/resources/alignment-mappings/common-core-math-coverage/)
- [Brilliant lesson alignment to Common Core](/help/for-educators/brilliant-for-educators-standards-alignment/)
- [Common Core State Standards for Mathematics](https://corestandards.org/mathematics-standards/)
- [How Koji works](/help/features/how-does-koji-work/)
- [Parent progress dashboard on Brilliant](/help/features/parent-progress-dashboards-on-brilliant/)
- [Course placement guide](/help/parents-and-families/course-placement-guide/)
- [Is Brilliant accredited?](/help/using-brilliant/is-brilliant-accredited/)


Homeschool Algebra I and II without being the math expert: choose a program, check readiness, and use Brilliant for day-to-day instruction.

<p><strong>You can homeschool algebra, including Algebra I and Algebra II, even if you are not confident teaching math. Choose a program that provides a structured curriculum, direct instruction, responsive help, unassisted assessments, and usable records; your role is to choose the destination, protect the schedule, review progress, and bring in human help when the learner remains stuck. Brilliant’s three algebra paths cover the full Algebra I and Algebra II sequence and can carry much of the day-to-day instruction and feedback, while families remain responsible for their specific credit, grading, and transcript requirements.</strong></p>
<p>You do not need to relearn every algebra procedure before your child begins. You do need to know what course the learner is taking, what independent understanding should look like, and when another kind of support is necessary.</p>
<p><em>Course paths and Common Core resources verified August 2026.</em></p>
<h2>What the program must do—and what the parent must do</h2>
<table>
<thead>
<tr>
<th>Responsibility</th>
<th>Program</th>
<th>Parent</th>
</tr>
</thead>
<tbody>
<tr>
<td>Explain new algebra concepts</td>
<td>Provide direct instruction, examples, and feedback</td>
<td>Ask the learner to explain the idea</td>
</tr>
<tr>
<td>Respond after a mistake</td>
<td>Identify the relevant step and support another attempt</td>
<td>Schedule consistent blocks of time for focused work, allowing for difficult topics to take more time and reps</td>
</tr>
<tr>
<td>Choose the course and requirements</td>
<td>Show paths, prerequisites, and standards alignment</td>
<td>Confirm the required destination and local rules</td>
</tr>
<tr>
<td>Check independent understanding</td>
<td>Provide activity, practice, and assessment data</td>
<td>Review weekly learner progress report</td>
</tr>
<tr>
<td>Maintain records</td>
<td>Provide progress evidence</td>
<td>Save course descriptions, assessments, dates, and representative work</td>
</tr>
</tbody>
</table>
<h2>Is the learner ready for Algebra I?</h2>
<p>Before beginning, check whether the learner can independently do most of the following:</p>
<ul>
<li>calculate with fractions and decimals;</li>
<li>work with positive and negative numbers;</li>
<li>apply order of operations;</li>
<li>reason with ratios, rates, and percentages;</li>
<li>evaluate an expression after substituting a value;</li>
<li>solve a one-step or simple two-step equation;</li>
<li>plot and interpret points on a coordinate plane;</li>
<li>explain what a variable represents.</li>
</ul>
<p>Try these representative tasks without hints. This is a readiness screen, not a formal placement test.</p>
<ol>
<li>Calculate 3/4 + 2/3.</li>
<li>Calculate −7 + 12.</li>
<li>Evaluate 3(4 + 2) − 5.</li>
<li>A $40 item is discounted by 25%. What is the new price?</li>
<li>Evaluate 2x + 3 when x = −2.</li>
<li>Solve 3x + 5 = 20.</li>
<li>Plot (−2, 3) and explain which quadrant contains the point.</li>
</ol>
<p><strong>Answers and interpretation</strong></p>
<ol>
<li>17/12, or 1 5/12</li>
<li>5</li>
<li>13</li>
<li>$30</li>
<li>−1</li>
<li>x = 5</li>
<li>Quadrant II</li>
</ol>
<p>If one skill is weak, repair it alongside the first algebra lessons. If several prerequisites block the learner from engaging with the main idea, begin with an earlier Brilliant course or use the <a href="/help/parents-and-families/course-placement-guide/">course placement guide</a>. Brilliant’s signup diagnostic and level checks can recommend work inside Brilliant, but they do not determine school placement or award credit.</p>
<h2>Is the learner ready for Algebra II?</h2>
<p>Before beginning Algebra II, check whether the learner can independently:</p>
<ul>
<li>simplify and evaluate algebraic expressions;</li>
<li>solve linear equations and inequalities;</li>
<li>solve a system of two linear equations;</li>
<li>interpret slope, intercepts, and linear functions in graphs, tables, equations, and words;</li>
<li>apply exponent rules and simplify radicals;</li>
<li>factor and solve basic quadratic equations;</li>
<li>use function notation and identify domain and range;</li>
<li>explain how an equation and its graph represent the same relationship.</li>
</ul>
<p>If one topic is weak, review the relevant Algebra Fundamentals or Intermediate Algebra course before advancing. If several of these skills are not yet secure, complete more of the Algebra I sequence first. As with the Algebra I screen, these checks guide course selection inside a homeschool plan; they are not an official school placement test.</p>
<h2>Choose the right teaching model</h2>
<p>A parent who is not comfortable teaching algebra does not have to become the instructor. Choose the support model that matches the learner.</p>
<table>
<thead>
<tr>
<th>Approach</th>
<th>Strong fit when</th>
<th>Parent role</th>
<th>Main limitation to check</th>
</tr>
</thead>
<tbody>
<tr>
<td><strong>Self-paced direct instruction</strong></td>
<td>The learner can work independently and use feedback</td>
<td>Set schedule, review progress, assess independently</td>
<td>May not provide external grading or official credit</td>
</tr>
<tr>
<td><strong>Live class</strong></td>
<td>The learner benefits from a teacher, deadlines, and peers</td>
<td>Protect attendance and monitor work</td>
<td>Fixed schedule and pace</td>
</tr>
<tr>
<td><strong>Individual tutor</strong></td>
<td>One persistent gap or misconception is blocking progress</td>
<td>Define the goal and review whether help transfers</td>
<td>Cost; a tutor should not become a permanent answer source</td>
</tr>
<tr>
<td><strong>Hybrid</strong></td>
<td>Most instruction can be self-paced but occasional human help is useful</td>
<td>Coordinate the resources and keep one clear course plan</td>
<td>Risk of duplication or an unclear sequence</td>
</tr>
</tbody>
</table>
<p>For named program comparisons, see <a href="/resources/homeschooling/best-homeschool-math-programs-for-middle-and-high-school/">Best homeschool math programs for middle and high school</a>.</p>
<h2>What Brilliant covers in algebra</h2>
<p>Brilliant’s current algebra sequence contains <strong>16 courses</strong> across three learning paths:</p>
<ul>
<li><strong>Algebra Fundamentals—5 courses:</strong> Linear Equations, Coordinate Geometry, Linear Relationships, Exponents and Radicals, and Visual Algebra.</li>
<li><strong>Intermediate Algebra—5 courses:</strong> Introduction to Functions, Linear Systems, Quadratics, Coordinate Transformations, and Exponentials and Logarithms.</li>
<li><strong>Advanced Algebra—6 courses:</strong> Trigonometric Functions, Polar Coordinate Plane, Complex Numbers, Polynomials, Equations and Curves, and Vectors and Matrices.</li>
</ul>
<p>Together, the paths cover the full Algebra I and Algebra II sequence and continue into precalculus topics. Brilliant organizes the material by concept rather than reproducing one textbook’s chapter order, so families can use the Common Core mappings below to plan and document the sequence they need.</p>
<h3>Use the Common Core mappings in both directions</h3>
<p>Brilliant publishes two complementary Common Core State Standards for Mathematics resources:</p>
<ul>
<li>The standard-first <a href="/resources/alignment-mappings/common-core-math-coverage/">Common Core map</a> begins with a standard and identifies relevant Brilliant courses and lessons. Use it to plan a course and identify gaps.</li>
<li>The lesson-first <a href="/help/for-educators/brilliant-for-educators-standards-alignment/">standards alignment guide</a> begins with a Brilliant course or lesson and identifies the Common Core standards it supports. Use it to document completed work.</li>
</ul>
<p>For algebra planning, the maps connect Brilliant lessons to these high-school Common Core domains:</p>
<table>
<thead>
<tr>
<th>Common Core domain</th>
<th>What it covers</th>
<th>Examples of relevant Brilliant courses</th>
</tr>
</thead>
<tbody>
<tr>
<td><code>HSA-SSE</code> and <code>HSA-APR</code></td>
<td>Structure of expressions; polynomial operations and zeros</td>
<td>Linear Equations, Quadratics, Polynomials</td>
</tr>
<tr>
<td><code>HSA-CED</code> and <code>HSA-REI</code></td>
<td>Creating, solving, and graphing equations, inequalities, and systems</td>
<td>Linear Equations, Linear Relationships, Visual Algebra, Linear Systems, Quadratics</td>
</tr>
<tr>
<td><code>HSF-IF</code></td>
<td>Function notation, domain and range, rates of change, graphs, and equivalent forms</td>
<td>Introduction to Functions, Linear Relationships, Quadratics, Exponentials and Logarithms</td>
</tr>
<tr>
<td><code>HSF-BF</code></td>
<td>Building, transforming, and inverting functions</td>
<td>Introduction to Functions, Coordinate Transformations, Linear Relationships, Exponentials and Logarithms</td>
</tr>
<tr>
<td><code>HSF-LE</code></td>
<td>Linear, quadratic, and exponential models</td>
<td>Linear Relationships, Visual Algebra, Exponentials and Logarithms</td>
</tr>
<tr>
<td><code>HSN-RN</code> and <code>HSN-CN</code></td>
<td>Radicals, rational exponents, and complex numbers</td>
<td>Exponents and Radicals, Quadratics, Complex Numbers</td>
</tr>
</tbody>
</table>
<p>A mapped lesson supports concepts and skills related to the standard. It does not by itself reproduce every required activity, assessment, fluency expectation, proof, or instructional sequence. Check both maps, use their last-verified dates, and supplement any marked gap or local requirement.</p>
<h2>What happens when the learner is stuck</h2>
<p>Brilliant’s digital tutor <a href="/help/features/how-does-koji-work/">Koji</a> works inside of the interactive math lessons. It can see the learner’s step, point to relevant information, change or sketch a visual representation, ask a smaller question, and explain the reasoning without simply revealing the final answer.</p>
<blockquote>
<p>“She read the problem out loud and figured it out on her own—‘Oh! I know! Never mind, Mom, I got it!’ I’m seeing those breakthroughs more often.” — Brilliant parent</p>
</blockquote>
<p>That account illustrates the desired result: enough guidance for the learner to continue independently.</p>
<h2>Records, grading, accreditation, and credit</h2>
<p>Brilliant is fully accredited by the Accrediting Commission for Schools, Western Association of Schools and Colleges (ACS WASC). This recognizes the quality of Brilliant’s educational program; Brilliant is not a degree-granting K–12 school and does not issue diplomas, school course credit, grades, or official transcripts.</p>
<p>A family-created Algebra I or Algebra II record can include:</p>
<ul>
<li>the course title, description, dates, and instructional resources;</li>
<li>the Common Core standards addressed, using the two public mappings;</li>
<li>Brilliant courses and lessons completed;</li>
<li>progress reports and practice data;</li>
<li>unassisted topic checks and a cumulative assessment;</li>
<li>representative written solutions and explanations;</li>
<li>a grading rubric and final grade, if the family assigns one;</li>
<li>approximate instructional time where required.</li>
</ul>
<p>Requirements vary by location. Confirm what a school, umbrella program, state, college, or athletic organization will accept before beginning if external credit or placement matters. See <a href="/help/using-brilliant/is-brilliant-accredited/">Is Brilliant accredited?</a> for the current accreditation statement.</p>
<h2>When Brilliant is a strong fit</h2>
<p>Use Brilliant as the main algebra teaching resource when the learner:</p>
<ul>
<li>understands visual and interactive explanations;</li>
<li>can work independently for a focused period;</li>
<li>needs flexibility to move faster or slower by topic;</li>
<li>benefits from help at the exact moment of confusion;</li>
<li>is willing to think through problems rather than copy procedures.</li>
</ul>
<p>Add another resource or human instructor when an exact local syllabus includes uncovered requirements, formal proofs or extensive written work are required, a learning difference may be affecting progress, or math has become a recurring source of distress or conflict.</p>
<p>The goal is not to remove the parent from the education. It is to let the parent supervise a serious algebra course without being the only person capable of teaching it.</p>
<h2>Sources and planning tools</h2>
<ul>
<li><a href="/help/courses-and-curriculum/what-math-does-brilliant-cover/">What math does Brilliant cover?</a></li>
<li><a href="/help/courses-and-curriculum/is-brilliant-aligned-with-common-core-state-standards/">Is Brilliant aligned with Common Core State Standards?</a></li>
<li><a href="/resources/alignment-mappings/common-core-math-coverage/">Common Core math coverage: standards to Brilliant lessons</a></li>
<li><a href="/help/for-educators/brilliant-for-educators-standards-alignment/">Brilliant lesson alignment to Common Core</a></li>
<li><a href="https://corestandards.org/mathematics-standards/">Common Core State Standards for Mathematics</a></li>
<li><a href="/help/features/how-does-koji-work/">How Koji works</a></li>
<li><a href="/help/features/parent-progress-dashboards-on-brilliant/">Parent progress dashboard on Brilliant</a></li>
<li><a href="/help/parents-and-families/course-placement-guide/">Course placement guide</a></li>
<li><a href="/help/using-brilliant/is-brilliant-accredited/">Is Brilliant accredited?</a></li>
</ul>


You can homeschool algebra, including Algebra I and Algebra II, even if you are not confident teaching math. Choose a program that provides a structured curriculum, direct instruction, responsive help, unassisted assessments, and usable records; your role is to choose the destination, protect the schedule, review progress, and bring in human help when the learner remains stuck. Brilliant’s three algebra paths cover the full Algebra I and Algebra II sequence and can carry much of the day-to-day instruction and feedback, while families remain responsible for their specific credit, grading, and transcript requirements. You do not need to relearn every algebra procedure before your child begins. You do need to know what course the learner is taking, what independent understanding should look like, and when another kind of support is necessary. Course paths and Common Core resources verified August 2026. What the program must do—and what the parent must do Responsibility Program Parent Explain new algebra concepts Provide direct instruction, examples, and feedback Ask the learner to explain the idea Respond after a mistake Identify the relevant step and support another attempt Schedule consistent blocks of time for focused work, allowing for difficult topics to take more time and reps Choose the course and requirements Show paths, prerequisites, and standards alignment Confirm the required destination and local rules Check independent understanding Provide activity, practice, and assessment data Review weekly learner progress report Maintain records Provide progress evidence Save course descriptions, assessments, dates, and representative work Is the learner ready for Algebra I? Before beginning, check whether the learner can independently do most of the following: calculate with fractions and decimals; work with positive and negative numbers; apply order of operations; reason with ratios, rates, and percentages; evaluate an expression after substituting a value; solve a one-step or simple two-step equation; plot and interpret points on a coordinate plane; explain what a variable represents. Try these representative tasks without hints. This is a readiness screen, not a formal placement test. Calculate 3/4 + 2/3. Calculate −7 + 12. Evaluate 3(4 + 2) − 5. A \$40 item is discounted by 25%. What is the new price? Evaluate 2x + 3 when x = −2. Solve 3x + 5 = 20. Plot (−2, 3) and explain which quadrant contains the point. Answers and interpretation 17/12, or 1 5/12 5 13 \$30 −1 x = 5 Quadrant II If one skill is weak, repair it alongside the first algebra lessons. If several prerequisites block the learner from engaging with the main idea, begin with an earlier Brilliant course or use the course placement guide. Brilliant’s signup diagnostic and level checks can recommend work inside Brilliant, but they do not determine school placement or award credit. Is the learner ready for Algebra II? Before beginning Algebra II, check whether the learner can independently: simplify and evaluate algebraic expressions; solve linear equations and inequalities; solve a system of two linear equations; interpret slope, intercepts, and linear functions in graphs, tables, equations, and words; apply exponent rules and simplify radicals; factor and solve basic quadratic equations; use function notation and identify domain and range; explain how an equation and its graph represent the same relationship. If one topic is weak, review the relevant Algebra Fundamentals or Intermediate Algebra course before advancing. If several of these skills are not yet secure, complete more of the Algebra I sequence first. As with the Algebra I screen, these checks guide course selection inside a homeschool plan; they are not an official school placement test. Choose the right teaching model A parent who is not comfortable teaching algebra does not have to become the instructor. Choose the support model that matches the learner. Approach Strong fit when Parent role Main limitation to check Self-paced direct instruction The learner can work independently and use feedback Set schedule, review progress, assess independently May not provide external grading or official credit Live class The learner benefits from a teacher, deadlines, and peers Protect attendance and monitor work Fixed schedule and pace Individual tutor One persistent gap or misconception is blocking progress Define the goal and review whether help transfers Cost; a tutor should not become a permanent answer source Hybrid Most instruction can be self-paced but occasional human help is useful Coordinate the resources and keep one clear course plan Risk of duplication or an unclear sequence For named program comparisons, see Best homeschool math programs for middle and high school. What Brilliant covers in algebra Brilliant’s current algebra sequence contains 16 courses across three learning paths: Algebra Fundamentals—5 courses: Linear Equations, Coordinate Geometry, Linear Relationships, Exponents and Radicals, and Visual Algebra. Intermediate Algebra—5 courses: Introduction to Functions, Linear Systems, Quadratics, Coordinate Transformations, and Exponentials and Logarithms. Advanced Algebra—6 courses: Trigonometric Functions, Polar Coordinate Plane, Complex Numbers, Polynomials, Equations and Curves, and Vectors and Matrices. Together, the paths cover the full Algebra I and Algebra II sequence and continue into precalculus topics. Brilliant organizes the material by concept rather than reproducing one textbook’s chapter order, so families can use the Common Core mappings below to plan and document the sequence they need. Use the Common Core mappings in both directions Brilliant publishes two complementary Common Core State Standards for Mathematics resources: The standard-first Common Core map begins with a standard and identifies relevant Brilliant courses and lessons. Use it to plan a course and identify gaps. The lesson-first standards alignment guide begins with a Brilliant course or lesson and identifies the Common Core standards it supports. Use it to document completed work. For algebra planning, the maps connect Brilliant lessons to these high-school Common Core domains: Common Core domain What it covers Examples of relevant Brilliant courses HSA-SSE and HSA-APR Structure of expressions; polynomial operations and zeros Linear Equations, Quadratics, Polynomials HSA-CED and HSA-REI Creating, solving, and graphing equations, inequalities, and systems Linear Equations, Linear Relationships, Visual Algebra, Linear Systems, Quadratics HSF-IF Function notation, domain and range, rates of change, graphs, and equivalent forms Introduction to Functions, Linear Relationships, Quadratics, Exponentials and Logarithms HSF-BF Building, transforming, and inverting functions Introduction to Functions, Coordinate Transformations, Linear Relationships, Exponentials and Logarithms HSF-LE Linear, quadratic, and exponential models Linear Relationships, Visual Algebra, Exponentials and Logarithms HSN-RN and HSN-CN Radicals, rational exponents, and complex numbers Exponents and Radicals, Quadratics, Complex Numbers A mapped lesson supports concepts and skills related to the standard. It does not by itself reproduce every required activity, assessment, fluency expectation, proof, or instructional sequence. Check both maps, use their last-verified dates, and supplement any marked gap or local requirement. What happens when the learner is stuck Brilliant’s digital tutor Koji works inside of the interactive math lessons. It can see the learner’s step, point to relevant information, change or sketch a visual representation, ask a smaller question, and explain the reasoning without simply revealing the final answer. “She read the problem out loud and figured it out on her own—‘Oh! I know! Never mind, Mom, I got it!’ I’m seeing those breakthroughs more often.” — Brilliant parent That account illustrates the desired result: enough guidance for the learner to continue independently. Records, grading, accreditation, and credit Brilliant is fully accredited by the Accrediting Commission for Schools, Western Association of Schools and Colleges (ACS WASC). This recognizes the quality of Brilliant’s educational program; Brilliant is not a degree-granting K–12 school and does not issue diplomas, school course credit, grades, or official transcripts. A family-created Algebra I or Algebra II record can include: the course title, description, dates, and instructional resources; the Common Core standards addressed, using the two public mappings; Brilliant courses and lessons completed; progress reports and practice data; unassisted topic checks and a cumulative assessment; representative written solutions and explanations; a grading rubric and final grade, if the family assigns one; approximate instructional time where required. Requirements vary by location. Confirm what a school, umbrella program, state, college, or athletic organization will accept before beginning if external credit or placement matters. See Is Brilliant accredited? for the current accreditation statement. When Brilliant is a strong fit Use Brilliant as the main algebra teaching resource when the learner: understands visual and interactive explanations; can work independently for a focused period; needs flexibility to move faster or slower by topic; benefits from help at the exact moment of confusion; is willing to think through problems rather than copy procedures. Add another resource or human instructor when an exact local syllabus includes uncovered requirements, formal proofs or extensive written work are required, a learning difference may be affecting progress, or math has become a recurring source of distress or conflict. The goal is not to remove the parent from the education. It is to let the parent supervise a serious algebra course without being the only person capable of teaching it. Sources and planning tools What math does Brilliant cover? Is Brilliant aligned with Common Core State Standards? Common Core math coverage: standards to Brilliant lessons Brilliant lesson alignment to Common Core Common Core State Standards for Mathematics How Koji works Parent progress dashboard on Brilliant Course placement guide Is Brilliant accredited?

How to homeschool algebra when you're not confident in math

Build a teen homeschool computer science curriculum with Brilliant as the instruction spine, plus projects, Git, and assessment records.

To build a high-school homeschool computer science curriculum, combine structured instruction in programming, algorithms, data structures, debugging, and AI-era code verification with independent projects, professional tools, and documented assessments. Brilliant can provide the interactive instruction and practice spine; add Git and version control, three increasingly independent projects, and any AP, credit, or transcript requirements. A parent does not need to be a programmer, but should choose the destination, protect the schedule, review progress, and arrange human code review when needed. The goal is not to finish a collection of coding tutorials. It is to make the teenager capable of planning, building, testing, explaining, and improving a program they have not seen before. Course and practice counts audited September 2026. Choose the learner’s destination The right sequence depends on what the teenager wants the course to accomplish. Goal Recommended emphasis Required supplement General computer science literacy Programming foundations, Python, algorithms, debugging, and computational reasoning One or two original projects Learn Python seriously The Python sequence from program state through functions, object-oriented programming, recursion, algorithms, and data structures Local editor, Git, and blank-editor practice Prepare for college computer science Python fluency, code tracing, recursion, algorithms, complexity, and data structures Larger assignments, timed assessments, and any language required by the college course Prepare for AP CSP Programming, data, algorithms, and computational reasoning AP pseudocode, systems and networks, computing impacts, and the Create task Prepare for AP CSA Program design, objects, methods, control structures, testing, and collections Java syntax, Java collections, and official AP questions Build a portfolio Selected Brilliant courses plus substantial independent work Three polished projects, repositories, documentation, and presentations Explore software or AI careers Specification, decomposition, debugging, algorithms, and verification Security, APIs, databases, web development, and AI-agent workflows Choose the correct starting point Learner’s experience Good starting point No prior coding Begin with Thinking in Code or Thinking in Python. Coming from Scratch or another block language Begin with typed Python, code tracing, and debugging. See The next step after Scratch. Has written basic Python Use a challenge task to check variables, conditionals, loops, and collections, then consider Functions in Python. Already builds small programs with functions Move into object-oriented programming, recursion, algorithms, and data structures. Preparing for AP CSA Check programming concepts, then add Java from the beginning. Experienced learner Skip or sample beginner material and require harder assessments and projects. A well-matched starting point should require thought without repeatedly blocking the learner on prerequisites. Brilliant’s course placement and level checks can guide work inside Brilliant, but they do not determine school placement or award credit. Use a structured instruction and practice spine Brilliant’s current code-writing curriculum includes 10 courses, 274 lessons, 618 practice sets, and 3,282 problems across four Foundations courses and six Python courses. Foundations courses Thinking in Code Programming with Variables Programming with Functions Algorithmic Thinking Python courses Thinking in Python Functions in Python Object-Oriented Programming in Python Recursion in Python Algorithms in Python Data Structures in Python The curriculum includes: Practice type Current audited count Run-and-edit code problems 2,081 Problems requiring learners to diagnose or repair code 689 Problems requiring learners to design or revise an algorithm 561 Problems involving data structures or collections 329 Explicit code-tracing and output-prediction problems 161 These totals were counted directly from the interactives in the ten code-writing courses. See How Brilliant’s coding coverage was audited for the scoring method, evidence, and limitations. Start Python by writing, running, and repairing code Thinking in Python currently includes: 70 lessons and 874 exercises; executable Python in all 70 lessons; 61 lessons where learners diagnose or repair a bug; 301 working programs or real-world features where learners complete the core logic. The course introduces variables, conditionals, loops, lists, dictionaries, data manipulation, and search through executable problems. It is a foundation, not the whole homeschool course: learners still need to write programs outside guided lessons. Teach the coding skills that endure in the age of AI AI can produce code quickly. The durable human skills are deciding what is worth building, specifying what the program must do, decomposing the work, directing AI without losing the design, verifying its output, reasoning across levels of abstraction, building incrementally, and securing the result. The Coding with AI half of Brilliant’s Coding Skills Framework organizes those durable capabilities into seven Big Ideas, 37 learning objectives, and 106 skills: Big Idea What the learner should practice Taste Decide what is worth building and define a successful outcome. Developing Incrementally Work in small, functioning, verifiable, and reversible steps. Specification & Design State requirements, constraints, components, interfaces, and tests before implementation. Designing Workflows Direct AI agents to implement a specification, and design the workflow that gets there. Verification Test, review, debug, observe, and evaluate the result. Security Treat inputs and AI output as untrusted, protect secrets, and test misuse cases. Abstraction Move between the user’s goal, system design, algorithm, and code. A September 2026 audit found that Brilliant’s strongest coverage is in verification, debugging, specification, decomposition, and abstraction. Independent projects should deliberately add the current gaps: deciding what is worth building, version-control workflows, security, end-to-end delivery, and directing or reviewing AI-generated code. For every substantial project, require the learner to answer: What problem is worth solving? What must the result do, and what constraints apply? How will the problem be divided into components? What evidence will prove that the program works? Which normal, boundary, and adversarial cases should be tested? If AI generated code, can the learner explain, test, repair, and safely integrate it? Follow a semester or year plan This is an illustrative 36-week plan. Adjust the sequence after placement and according to the family’s credit requirements. Period Structured study Independent work Evidence to preserve Weeks 1–4 Programming foundations and the beginning of Thinking in Python Modify and trace short programs Placement notes and code-tracing assessment Weeks 5–10 Variables, conditionals, loops, and collections Constrained Python project Specification, tests, and debugging log Weeks 11–16 Functions, decomposition, and contracts Multi-function program Design document and code review Weeks 17–22 Object-oriented programming and recursion Data-model or recursive project Explanation, test suite, and revision history Weeks 23–28 Algorithms, data structures, correctness, and complexity Implement and compare two approaches Correctness and efficiency analysis Weeks 29–36 Goal-specific study: capstone, AP, college preparation, or another language Independent capstone Repository, demonstration, rubric, and reflection A semester version can end after one substantial project and a cumulative assessment. A full-year version should include the capstone and the goal-specific supplement. Build three increasingly independent projects Constrained project: Build from a clear specification and supplied tests. Open-ended project: Choose the problem, define success, and design the tests. Capstone: Plan, build, test, document, revise, and present a substantial program. Possible projects include a text game, simulation, data-analysis tool, puzzle generator, study tool, small automation, or application that solves a real family or community problem. For each project, preserve: the specification and intended user; success criteria and constraints; design notes and component responsibilities; code and revision history; tests for normal, boundary, and failure cases; debugging record; final demonstration; reflection on trade-offs, limitations, and next improvements. Capstone rubric Area Evidence of success Problem definition A clear user, need, inputs, outputs, constraints, and definition of done Decomposition The program is divided into coherent components with clear responsibilities Correctness Normal, boundary, and failure cases are tested Debugging The learner can reproduce failures, state hypotheses, test repairs, and verify that other behavior still works Code quality Clear names, functions, documentation, and limited duplication Computer science reasoning The learner can explain the selected data structures, algorithm, and trade-offs Independence The learner can explain and modify the code without copying a finished solution AI verification Any AI-generated code is reviewed, tested, explained, and checked for unsafe assumptions Communication A concise demonstration and reflection explain what works, what does not, and what should improve next Have a programmer, teacher, mentor, or technically experienced peer review at least the capstone if the parent cannot evaluate the code. Make debugging and verification core subjects Debugging is not a detour from programming. It is programming. For every project, keep a short log: Field Example Failure Loop never terminates for an empty list Reproduction Run with [] Hypothesis Exit condition assumes at least one item Test Add an empty-input check Result Failure removed; full test set still passes General lesson Test boundaries before typical cases The learner should become comfortable reading code they did not write—including AI-generated code—locating a failure, testing a hypothesis, and demonstrating that the repair works. Add real development tools A complete program should eventually include: a local editor or development environment; command-line basics; Git and version control; a repository such as GitHub; reading official documentation; package and dependency hygiene; automated testing; input validation and security fundamentals; responsible use of AI coding tools. Brilliant runs Python directly in the browser, so a beginner can start without installing an environment. Independent projects should eventually move to a computer with a local editor and version control. How Brilliant’s digital tutor Koji changes the parent’s role A parent does not need to be a programmer to supervise this path. Koji can work inside supported coding lessons, respond to the current code or problem state, highlight relevant information, and ask guiding questions. The parent’s responsibilities are to: choose the course destination and keep one coherent plan; protect a consistent schedule; review progress and help-seeking patterns; require original projects, tests, and explanations; make sure the learner is not copying finished or AI-generated code without understanding it; arrange human review when a project exceeds the parent’s expertise; keep records and work samples. A workable week is three Brilliant instruction sessions, one independent project session, and one short review of the debugging log, code explanation, and progress. Every four to six weeks, require an unscaffolded assessment or project milestone. Use the parent progress dashboard to review activity and help-seeking patterns. Assessment, grading, accreditation, and credit Brilliant is fully accredited by the Accrediting Commission for Schools, Western Association of Schools and Colleges (ACS WASC). This recognizes the quality of Brilliant’s educational program; Brilliant is not a degree-granting K–12 school and does not issue diplomas, school course credit, grades, or official transcripts. A family-created computer science record can include: the course title, description, dates, and planned instructional time; Brilliant courses and lessons completed; unscaffolded quizzes and cumulative assessments; project specifications, repositories, tests, and demonstrations; completed rubrics and reviewer comments; a debugging log and representative code; a grading rubric and final grade, if the family assigns one; standards or AP topics addressed. Requirements vary by location and institution. Confirm what a state, umbrella program, school, college, scholarship, or athletic organization will accept before beginning if external credit matters. See Is Brilliant accredited? for the current statement. If the goal is AP Computer Science Brilliant provides strong foundations, but AP preparation requires the current official framework and assessment format. A September 2026 curriculum-team-reviewed audit found 81% audited topic coverage for AP Computer Science A and 61% for AP Computer Science Principles. Topic coverage does not establish course equivalence. For AP CSP, add AP pseudocode, the current Create performance task, computer systems and networks, computing impacts, and official question formats. For AP CSA, add Java syntax, the Java Quick Reference, Java collections and class conventions, and official AP questions. Use How to prepare for AP Computer Science and the current College Board materials for the complete plan. When Brilliant is a strong fit Use Brilliant as the instruction and practice spine when the teenager: learns well through interactive problem solving; needs a structured path from programming foundations into algorithms and data structures; benefits from tutoring guidance at the moment of confusion; needs substantial practice reading, tracing, diagnosing, and repairing code; can also complete independent projects outside guided lessons. Add another resource or instructor when the learner needs an externally graded course, official credit, a live class, extensive blank-editor programming, a specific language beyond Python, advanced web or application development, production engineering, or specialized support. A strong homeschool computer science program produces more than completed lessons. It produces specifications, code, tests, debugging records, revisions, explanations, and a teenager who can decide what to build and verify that it works. Sources and planning tools Brilliant coding courses Coding skills that matter in the age of AI How Brilliant’s coding coverage was audited What Brilliant covers for college-level coding and early software careers How to prepare for AP Computer Science AP Computer Science Principles AP Computer Science A MIT Introduction to Computer Science and Programming in Python Parent progress dashboard on Brilliant

Homeschooling

Best homeschool math programs for middle and high school

How to homeschool algebra when you're not confident in math

How to build a homeschool computer science curriculum for a teenager