prove that sec theta +tan theta /sec theta -tan theta =cos theta / 1-sin theta whole square
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I am using '$'as theta
=(sec$+tan$)/(sec$-tan$)
=(sec$+tan$)/(sec$-tan$)*(sec$-tan$)/(sec$-tan$)
=(sec^2$-tan^2$)/(sec$-tan$)^2
=1/(1/cos$+sin$/cos$)^2
=1/(1+sin$/cos$)^2
=(cos$/1+sin$)^2
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