Q.25 which is mentioned in the question ppr plz..
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dhruvsh:
1st or the 2nd one ??
Answers
Answered by
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use phythgors theorm
Answered by
1
Given

∴ BC * BC = AC * CD
∴
∠ACB = ∠BCD
So,
ΔABC ≈ ΔBDC .....by SAS test of similarity.
So,
[tex] \frac{AB}{BD}= \frac{BC}{CD}= \frac{AC}{BC} [/tex]
BY CPST,
So,

Now,
AB = AC since the triangle is an isosceles triangle,
Thus,

∴BD =BC
This is the proof for the first answer.
∴ BC * BC = AC * CD
∴
∠ACB = ∠BCD
So,
ΔABC ≈ ΔBDC .....by SAS test of similarity.
So,
[tex] \frac{AB}{BD}= \frac{BC}{CD}= \frac{AC}{BC} [/tex]
BY CPST,
So,
Now,
AB = AC since the triangle is an isosceles triangle,
Thus,
∴BD =BC
This is the proof for the first answer.
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