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Prove that cos(x) and tan(x) are equal at some point on the interval (0, pi/2). I think the intermediate value theorem is the best way to solve it, but I'm not sure how to prove it.
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Maybe this has to go like this but not sure cos x = tan x cos x = sin x /cos x cos^2 x= sin x 1-sin^2 x = sinx sin^2 x +sin x -1=0 The values of x found from this equation will satisfy the equation cos x =tan x
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