proove the identity cosA(1+cotA)+sinA(1+tanA)=secA+cosecA
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Step-by-step explanation:
{cosA(1+cotA)+sinA(1+tanA)}
{cosA(sinA+cosA/sinA)+sinA(cosA+sinA/cosA)}
[(sinA+cosA){cosA/sinA+sinA/cosA}]
[(sinA+cosA)(1/sinAcosA)]
[sinA/sinAcosA+cosA/sinAcosA]
[1/cosA+1/sinA]
{secA+cosecA}
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