prove it
(sinA+cosecA)²+(cosA+secA)²=7+tan²A+cot²A)
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Step-by-step explanation:
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Step-by-step explanation:
RHS
7 + tan^2A + cot^2A
(Sin^2A + cos^2A) + 2sinAcosecA+( 2secAcosA)+Sec^A + cosec^2A - tan^A - Cot^2A + tan^2A+ cot^2A
(sinA + cosecA)^2+(CosA + SecA)^2
LHs
So
LHS = RHS proved
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