sinA-CosA+1/sinA+CosA-1. = cosA/1-SinAa
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Answered by
1
Answer:
LHS = sinA-cosA+1/sinA+cosA-1
divide both numerator and denominator by cosA
LHS = (tanA - 1 + secA) / (tanA + 1 - secA)
Now
sec^2 A = 1 + tan^2 A
sec^2 A - tan^2 A = 1
Using above relation at denominator of LHS
LHS = (tanA - 1 + secA) / (tanA - secA + sec^2 A - tan^2 A)
LHS = (tanA - 1 + secA) / ((secA - tanA) (-1 + secA + tanA)
LHS = 1 / (secA-tanA)
LHS = RHS
Hence Proved.
I think above proof will clear your doubt,
Answered by
2
Answer:
thanks for the free point
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