2021 JMPSC Invitationals Problems/Problem 9
Problem
In , let be on such that . If , , and , find
Solution
From the fact that and we find that is a right triangle with a right angle at thus by the Pythagorean Theorem we obtain
See also
- Other 2021 JMPSC Invitationals Problems
- 2021 JMPSC Invitationals Answer Key
- All JMPSC Problems and Solutions
The problems on this page are copyrighted by the Junior Mathematicians' Problem Solving Competition.