Prove that sec A(1-sinA) (secA+tanA.
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Step-by-step explanation:
SecA(1-SinA) (SecA+TanA)
=> (1/CosA) (1-SinA) (1/CosA + SinA/CosA)
=> (1-SinA/CosA) (1+SinA/CosA)
=> (1- SinA) (1+SinA)/ Cos²A
=> 1-Sin²A/Cos²A [using (a+b)(a-b) =a²-b²]
=> Cos²A/Cos²A [using 1- Sin²A =Cos²A]
=> 1 = RHS
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