secA(1+sinA)(secA-tanA)=1
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Step-by-step explanation:
=> secA(1+sinA)(secA-tanA) = 1
=> 1+sinA/cosA × (1/cosA - sinA/cosA) = 1
=> 1+sinA/cosA × 1-sinA / cosA = 1
=> 1-sin²A/cos²A =1 [ (1+sinA(1-sinA)=(1-sin²A) ]
=> cos²A/ cos²A = 1 [ (1-sin²A) =cos²A ]
=> 1 = 1
proved
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