How do you integrate ∫(3√x)? Calculus Introduction to Integration Integrals of Polynomial functions 1 Answer Andrea S. Feb 21, 2017 ∫3√xdx=34x3√x+C Explanation: You can integrate using the power rule: ∫xαdx=xα+1α+1+C In our case: ∫3√xdx=∫x13dx=x4343+C=34x3√x+C Answer link Related questions How do you evaluate the integral ∫x3+4x2+5dx? How do you evaluate the integral ∫(1+x)2dx? How do you evaluate the integral ∫8x+3dx? How do you evaluate the integral ∫x10−6x5+2x3dx? What is the integral of a constant? What is the antiderivative of the distance function? What is the integral of |x|? What is the integral of 3x? What is the integral of 4x3? What is the integral of √1−x2? See all questions in Integrals of Polynomial functions Impact of this question 2219 views around the world You can reuse this answer Creative Commons License