If ∠A and ∠B are two acute angles of two triangles such that cos A = cos B then show that ∠A = ∠B
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Answered by
5
We have, cos A = cos B
so, Sin (90-A) = Sin (90-B) [∵Sin (90-x ) = Cos x and vice-versa]
So, 90-A = 90-B
so, -B+A = 0
Hence, A = B.
so, Sin (90-A) = Sin (90-B) [∵Sin (90-x ) = Cos x and vice-versa]
So, 90-A = 90-B
so, -B+A = 0
Hence, A = B.
purvaihere:
uh wow thanks
Answered by
0
Here is ur ans
Take a right angled triangle ABC roght angled at C ;
Here, cos A = AC/AB
cos B = BC/AB
Given cos A = Cos B;
AC/AB = BC/AB
So,angle A =angle B
plzz mark as the brainliest
Take a right angled triangle ABC roght angled at C ;
Here, cos A = AC/AB
cos B = BC/AB
Given cos A = Cos B;
AC/AB = BC/AB
So,angle A =angle B
plzz mark as the brainliest
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