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Differentiate the function q(x) = 4sqrt(x+3)/(x-1)
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use the quotient rule then use the chain rule for when you have to differentiate the sqrt(x+3)
\[q(x)=\sqrt[4]{(x+3)/(x-1)}\] is this the equation that your answer was solving?
you can use u-substitutions: u=(x+3)/(x-1) v=\[u ^{1/4}\] u'*v'= your answer u'= -4/(x-1)^2 v'=(1/4)*v^(-3/4) = (-1)/ ((x-2)^2*((x+3)/(x-1))^3/4)
\[4\times \sqrt{x+3}/(x-1) \] This is how I understood the q.
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