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Differentiate \[\ln \sin^2 x\]
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take sin^2x = t. dt/dx = 2sinx cosx = sin2x now for y=lnt dy/dx = 1/t dt/dx = 1/sin^2x . 2sinx cosx = cosx/sinx =cotx
sorry its 2cotx.
Like your last problem, it is work you using some properties of logarithms to simply the problem. As \[ \ln y^2 = 2 \ln y, \] it follows that \[ \ln \sin^2 x = 2 \ln \sin x \] Now this function is a little easier to differentiate.
thanks
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