Prove that: (tan A + sin A) / (tan A – sin A) = (sec A + 1) / (sec A – 1)
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Answer:
Step-by-step explanation:
Given ,
LHS =\frac{tanA+sinA}{tanA-sinA}
= \frac{(\frac{sinA}{cosA})+1}{(\frac{sinA}{cosA})-1}
Take sinA common ,we get
=\frac{sinA(\frac{1}{cosA}+1)}{sinA(\frac{1}{cosA}-1)}
After cancellation of SinA , we get
= \frac{secA+1}{secA-1}
/* 1/cosA = secA */
= RHS
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