Question

In Fig.9.43,P AND Q ARE TWO POINTS ON EQUAL SIDES AB AND AC OF AN ISOSCELES TRIANGLE ABC SUCH THAT AP=AQ.PROVE THAT BQ=CP ​

Answer 1

Answer:

Step-by-step explanation:

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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