New posts in Indefinite Integrals

Evaluate $\int_0^{\frac{\pi}{2}} \frac{\sin^3{(2x)}}{\ln{\left(\csc{x}\right)}} \mathop{dx}$

How can I integrate $\int\frac{e^{2x}-1}{\sqrt{e^{3x}+e^x} } \mathop{dx}$?

Show the $\arcsin$ identity: $ \arcsin(1 - 2x) + 2\arcsin(\sqrt{x}) = \pi / 2$

Integrating $\sin(x)x^2$ by parts, why do we only add $C$ at the end?

Prove formula for $\int \frac{dx}{(1+x^2)^n}$

Finding the integral $\int\frac{e^{x}}{e^{2x}+1}$

Evaluate the indefinite integral $\int \frac{\sin^3\frac\theta 2}{\cos\frac\theta2 \sqrt{\cos^3\theta + \cos^2\theta + \cos\theta}} d\theta$

Find $ \int \cos(x) \frac {\ln(\sin(x))} {\ln(\tan(x))}dx$

What does 'dimensions' in this context even mean?

Evaluating integrals involving products of exponential and Bessel functions over the interval $(0,\infty)$