If f(x)=x−1/3f(x) = x^{-1/3}f(x)=x−1/3, then f′(x)=f'(x) =f′(x)=A−13x−4/3-\tfrac{1}{3}x^{-4/3}−31x−4/3check_circleB−3x−4/3-3 x^{-4/3}−3x−4/3C13x−2/3\tfrac{1}{3}x^{-2/3}31x−2/3D3x−2/33x^{-2/3}3x−2/3ExplanationPower rule: −1/3⋅x−1/3−1=−13x−4/3-1/3 \cdot x^{-1/3 - 1} = -\tfrac{1}{3} x^{-4/3}−1/3⋅x−1/3−1=−31x−4/3.