Please give the answer of question 5 with explanation. I will tag you as brainliest
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Given
ABC is an isosceles triangle.
AB = AC
AP = AQ
To prove
BQ = CP
Proof
In ∆ABQ and ∆ACP,
AB = AC (given)
Angle A = Angle A (common)
AQ = AP (given)
∆ABQ is congruent to ∆ACP. (SAS congruence rule)
BQ = CP (cpct)
Answered by
1
Answer:
ABC IS ISOSCELES TRIANGLE
GIVEN
AP=AQ
AB=AC
SO IN TRIANGLE ABQ AND ACP
AP=AP. (G)
BP=CQ. (G).
ANGLE A=A. (COMMON ANGLE
SO TRIANGLE ABQ AND ACP ARE CONGRUENT
BY CPCT
PC=QB
HENCE PROVED
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