int sqrt(e^(x)-1)

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Evaluate: int sqrt(1+e^(x))e^(x)dx

Evaluate: (i) int((1+sqrt(x))^(2))/(sqrt(x))dx (ii) int sqrt(1+e^(x))e^(x)dx

Show that int_(0)^(log 5) (sqrt(e^(x)-1))/(e^(x)+3)e^(x)dx = 4 - pi

int (dx)/(sqrt(e^(x)-1) ) =

int(dx)/(sqrt(e^(x)-1))

int(dx)/(sqrt(2e^(x)-1))=

int(dx)/(sqrt(e^(2x)-1))=

int(dx)/(sqrt(2e^(x)-1))=

Evaluate the follow integrals : int (dx)/(sqrt(e^(x)-1))

The value of the integral overset(log5)underset(0)int(e^(x)sqrt(e^(x)-1))/(e^(x)+3)dx , is