prove the the identity (secA+tanA) (1-sinA)=cosA
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Step-by-step explanation:
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Step-by-step explanation:
LHS = ( secA + tanA )(1-sinA)
= { (1/cosA) + (sinA/cosA) } (1-sinA)
taking LCM
= { (1+sinA) ÷ cosA } (1-sinA)
= (1+ sinA)(1 - sinA) ÷ cosA
{ (a²-b²) = (a+b)(a-b) }
= ( 1² - sin²A ) ÷ cosA
= cos²A ÷ cosA
= cosA = RHS
LHS = RHS
hence proved
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