Question

d/dx ln(x2+x) find the indicated derivative and simply. The ln(x2+x) is under a radical

Answer 1

\[d/dx \sqrt{\ln(x^{2}+x)}\]=(ln(x^{2}+x)^(1/2) Then you can use the rule of powers to find the derivative. The rule of powers says d/dx (u^n)=n(u^(n+1)).

The derivative of ln v=1/v.
By combining these two rules you can find the derivative of your function

Answer 2

Thank you