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Trigonometry
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vertify the identities: cscx - sinx =cosx cotx
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cscx - sinx = cosx*cotx 1/sinx - sinx = cosx*cosx/sinx multiply both sides by sinx 1 - sin^2(x) = cos^2(x) --> sin^2(x) + cos^2(x) = 1 Yep, this is true. That is a very popular identity.
I was taught that you could only touch one side of the equation. So how I would verify it is by changing the left side of the equation. I would multiply sinx by 1, or sinx/sinx to get 1/sinx- sin^2/sinx. I would add them because they have common denominators and convert 1-sin^2x to cos^2x, so cos^2x/sinx. cosx/sinx=cotx so cosx cotx
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