Prove that
cot A + cot B=
2 sin(A + B)/COS (A – B) –COS(A + B)
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2
Answer:
Given ⇒cotAcotB=2
So, cosAcosB=2sinAsinB ...(1)
Given cos(A+B)=53
So, cosAcosB−sinAsinB=53 ....(2)
From eq.(1) and eq.(2)
sinAsinB=53
Answered by
1
cosA/SinA + CosB/SiB
= CosASinB+SinBCosA/(SinASinB)
=2Sin(A+B)/2(Cos(A-B)-Cos(A+B))
=R.H.S
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