Consider Alpha As A
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Step-by-step explanation:
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√1-sinA\√1+sinA
=> (√1-sinA×√1-sinA)\(√1+sinA ×√1-sinA)
=> √(1-sinA)²\ √1²-sin²A
=> 1-sinA\√cos²A [ 1-sin²A= cos²A]
=> 1-sinA\cosA
=> (1\cosA) + (sinA\cosA)
=> secA + tanA
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Answer:
refer to the attachment
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