prove the following trigonometric identitie
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Multiply both numerator and denominator by (1+sin A)
we get
√ (1 + sinA) ( 1 + sinA) / (1 - sin A)^2
√ (1 + sinA)^2 / (1 - sin A) (1 + sin A)
√ (1 + sinA)^2 / (1-sin^2A)
√ (1 + sin A )^2 / cos^2 A
= (1 + sin A ) / cos A
= 1 / cosA + sin A / cos A
= sec A + tan A
= RHS
hence proved
we get
√ (1 + sinA) ( 1 + sinA) / (1 - sin A)^2
√ (1 + sinA)^2 / (1 - sin A) (1 + sin A)
√ (1 + sinA)^2 / (1-sin^2A)
√ (1 + sin A )^2 / cos^2 A
= (1 + sin A ) / cos A
= 1 / cosA + sin A / cos A
= sec A + tan A
= RHS
hence proved
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