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I need help with proving the identity csc(x) - cos(x) cot(x) = sin(x)? Will give medal & fan. All I need for this is the reasoning. I have the proof step-by-step, but I need the reasons for these steps. I'll be posting the steps in the comments.
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Step 1 csc(x) - cos(x) cot(x) = (1/sin(x)) - cos(x)(cos(x)/sin(x))
Cosec(x)=1/Sinx and Cotx=Cosx/Sinx
Step 2 csc(x) - cos(x) cot(x) = (1/sin(x)) - (cos^2 (x) / sin(x))
cosx*cosx=cos^2(x)
Step 3 csc(x) - cos(x) cot(x) = (1 - cos^2 (x)) / sin(x)
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Lcm on both side.|dw:1401131412767:dw|
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