prove that secA [1-sinA)
[secA+
tan A] =1
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Step-by-step explanation:
LHS = sec A [ 1 -sin A ] [ sec A + tan A ]
=> [sec A - sin A ( sec A)] [ sec A + tan A ]
=> so , ( sec A - tan A ) ( sec A + tan A )
=> sec²A - tan² A
=> 1
LHS = RHS
HENCE ,
PROVED
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