Prove that sinA+cosA /sinA-cosA sinA-cosA/ sinA+cosA=2/sin square-cos square=2/2 sin squareD-1=2/1-2 cos square
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Answered by
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(sinA+cosA)/(sinA-cosA) -(sinA-cosA)/(sinA+cosA)
=[(sinA+cos A)^2-(sinA-cosA)^2]/(sinA-cosA)(sinA+COS A)
=2(sin^2A+cos^2A)/(sin^2-cos^2A)
=2/(sin^2A-cos^2A)
=2/(1-cos^2A-cos^2A)
=2/(1-2cos^2A) or 2/[sin^2A-(1-cos^2A)]
=2/(2sin^2A-1).
Hope this helps you. please mark as brainliest ans.
=[(sinA+cos A)^2-(sinA-cosA)^2]/(sinA-cosA)(sinA+COS A)
=2(sin^2A+cos^2A)/(sin^2-cos^2A)
=2/(sin^2A-cos^2A)
=2/(1-cos^2A-cos^2A)
=2/(1-2cos^2A) or 2/[sin^2A-(1-cos^2A)]
=2/(2sin^2A-1).
Hope this helps you. please mark as brainliest ans.
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4
here's your ans dude
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