I am solving this problem
$$\int {\frac{1}{\sqrt{9x^{2}-25}}dx}$$
the step I got stuck,
$$\frac13 \ln{\left(\frac{3x+\sqrt{9x^2-25}}{3}\right)} $$
and in my textbook the answer was $\frac13 (\ln{{(3x+\sqrt{9x^2-25})}}) $
I am solving this problem
$$\int {\frac{1}{\sqrt{9x^{2}-25}}dx}$$
the step I got stuck,
$$\frac13 \ln{\left(\frac{3x+\sqrt{9x^2-25}}{3}\right)} $$
and in my textbook the answer was $\frac13 (\ln{{(3x+\sqrt{9x^2-25})}}) $
Copyright © 2021 JogjaFile Inc.
Note that $\ln 3$ is a constant, so it will be absorbed by the constant $C$ in the antiderivative.