in fig .9.43, p and q are two points on equal side ab and ac of an isosceles triangle abc such that ap=aq . prove that bq=cp
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Answered by
370
Consider triangle abq and acp
ab = ac (given that abc is an isosceles triangle
angle a = angle a ( common
aq = ap (given in question
therefore by SAS criteria
triangle abq is congruent to triangle acp
therefore by CPCT bq = cp
PLEASE MARK IT AS BRAINLIEST
ab = ac (given that abc is an isosceles triangle
angle a = angle a ( common
aq = ap (given in question
therefore by SAS criteria
triangle abq is congruent to triangle acp
therefore by CPCT bq = cp
PLEASE MARK IT AS BRAINLIEST
Answered by
131
Consider triangle abq and acp
ab = ac (given that abc is an isosceles triangle
angle a = angle a ( common
aq = ap (given in question
therefore by SAS criteria
triangle abq is congruent to triangle acp
therefore by CPCT bq = cp
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