Sign up to access problem solutions.

Already have an account? Log in here.

Learn about packing shapes neatly into others, and the resulting geometric properties.

Find the area (in \(\text{cm}^2\)) of the shaded green square in the blue right triangle.

Sign up to access problem solutions.

Already have an account? Log in here.

A square is inscribed in a circle with diameter 2. Four smaller circles are then constructed with their diameters on each of the sides of the square. *Find the shaded area.*

Sign up to access problem solutions.

Already have an account? Log in here.

In a circle of radius 1, an equilateral triangle is inscribed in the circle as drawn. What is the area of the blue region?

Sign up to access problem solutions.

Already have an account? Log in here.

Two circles are drawn inside a square with side length \(2+\sqrt{2}\) as shown. Let the radius of the larger circle be \(R\) and the radius of the smaller circle be \(r\). Find the value of: \(R + r\)

Sign up to access problem solutions.

Already have an account? Log in here.

There is a quadrant-shaped field partitioned into four sections by the intersection of two semicircles with bases at the perpendicular axes of the quadrant. What is the ratio of areas of the red section to the blue section?

Sign up to access problem solutions.

Already have an account? Log in here.

×

Problem Loading...

Note Loading...

Set Loading...