In triangle ABC, AB=AC. Prove that the bisector of angle BAC is also the perpendicular bisector of the base.
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Answer:
Step-by-step explanation:
To prove :
Angle a bac is 90°
ab=ac
So now we see that angle b and c are same and we also see that abc is an isosceles triangle.
B+c is obviously greater than a is obviously greater than a
So now we say that a + b + c equal to 180 degree
2b+a=180°
B+a =90°
Assuming that now as b and c are same and a is equal to 90°
And also b and c angles are now complimentary
So we have our answer...
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