Given that and , find all possible real number and positive integer , such that has exactly roots on the interval .
How to submit:
- First, find the number of all possible solutions . Let denote the number of solutions.
- Then sort the solutions by from smallest to largest, if is the same, then sort by from smallest to largest.
- Let the sorted solutions be: , then .
For instance, if the solution is , the sorted solution will be: , then and .
For this problem, submit .
Have a look at my problem set: SAT 1000 problems