How do you find the derivative of $y = 4 x^{- \frac{1}{4}} - 5 + \sqrt{3 x}$ $y=4x^(-1/4)-5+sqrt(3x)$ ?

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Answer 1 · 2015-10-17T18:07:31

$y'=-x^(-5/4)+3/(2sqrt(3x))$

$y'=4(-1/4)x^(-1/4-1)+1/(2sqrt(3x))*(3x)'$

$y'=-x^(-5/4)+3/(2sqrt(3x))$

How do you find the derivative of y=4x^(-1/4)-5+sqrt(3x)y=4x−14−5+√3xy=4x^(-1/4)-5+sqrt(3x)?