
Ross M. answered 09/04/24
PhD in Mathematics with Expertise in Discrete Math and 10+ Years Teach
To find the integral ∫3 dy2y(1+y), let's break it down step by step:
Simplify the integrand:
The integrand can be simplified as: 3/2∫dy/y(1+y)
Substitute u=sqrt(u)
Substituting these into the integral, we get: 3/2∫2u du/u(1+u2)=3∫ du/(1+u2)
Integrate w.r.t u and then substitute back.
If any questions, ask, I try to answer
Michael H.
09/12/24