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can someone show me how the limit of (cosx-1)/(sin^2(x) is equal to -1/2 as x approach to 0 WITHOUT La Hopital please?
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sin^2x= 1-cos^2x
then factor out a negative one out of the top and you get -(1-cosx)/((1-cosx)*(1+cosx)) cancel out the tops and bottom part that is the same and you plug in then you win!
I thought sin^2x= 1-cos(2x), not 1-cos^2(x)
sorry..Pythagorean identity. i see now
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