prove that √{(1-sinA)/(1+sinA)}=secA-tanA
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SOLUTION ::
LHS
= √(1 - sinA)/√(1 + sinA)
= √(1 - sinA) × √(1 - sinA)/√(1 -sinA)×√(1 +sinA)
= √(1 - SinA)²/√(1 -sin²A)
= (1 - sinA)/√cos²A
= (1 - sinA)/cosA
= 1/cosA - sinA/cosA
= SecA - tanA
= RHS
Hence the proof follows
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