Question:

Find f ' in terms of g '. f(x) = x^2g(x) ?

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Find f ' in terms of g '. f(x) = x^2g(x) ?

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  1. f(x) = x^2g(x)

    Need to use product rule.

    f'(x)=2xg(x)+x^2g'(x)


  2. usually when you have a variable raised to another variable, you take the natural logs of both sides to get:

    ln f = 2g ln x

    differentiate:

    d/dx (ln f) = df/dx/f = 2g' ln x + 2g/x

    or f'/f = 2g' lnx +2g/x

    f'=2g' f lnx + 2gf/x

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