- #1
Hadjiev
- 10
- 0
The question asks:
In triangle ABC, with vertices A(0,a), B(0,0), and C(b,c), prove that the right bisecors of the sides meet at a common point.
Ok, this question is really getting to me. I know that I could find the equations of all three right bisectors and then solve for x and y through substitution. However, when I try to solve it through substitution I get 50 variables and no cancellations. I'm sure there is an easier way. Please help!
In triangle ABC, with vertices A(0,a), B(0,0), and C(b,c), prove that the right bisecors of the sides meet at a common point.
Ok, this question is really getting to me. I know that I could find the equations of all three right bisectors and then solve for x and y through substitution. However, when I try to solve it through substitution I get 50 variables and no cancellations. I'm sure there is an easier way. Please help!