Fórmulas Hiperbólicas

$$\int sinh \:u\:du=cosh\:u+C$$

$$\int cosh \:u\:du=sinh\:u+C$$

$$\int tanh \:u\:du=ln(cosh\:u)+C$$

$$\int coth \:u\:du=ln|sinh\:u|+C$$

$$\int sech \:u\:du=tan^{-1}|sinh\:u|+C$$

$$\int csch \:u\:du=ln|tanh(\frac{u}{2})|+C$$

$$\int sech^2u\:du=tanh\:u+C$$

$$\int csch^2u\:du=-coth\:u+C$$

$$\int sech\:u\:tanh\:u\:\:du=-sech\:u+C$$

$$\int csch\:u\:coth\:u\:\:du=-csch\:u+C$$