" 8."int(tan x+log sec x)e^(x)dx" on "((2n-(1)/(2))pi,(2n+(1)/(2))pi),n in Z

Evaluate the integerals. int (tanx+ log sec x) e ^(x) dx on ((2n-(1)/(2))pi, (2n +(1)/(2))pi)n in Z.

Evalute the following integrals int sqrt(1 + sec x ) dx on ((2n - (1)/(2)) pi, (2n + (1)/(2)) pi, (n in z ))

Evaluate the integrals. int sqrt(1+sec x)dx on [(2n -(1)/(2))pi, (2n +(1)/(2)) pi], (n in Z).

Evaluate the integerals. int e ^(x)(tan x + sec ^(2) x) dx on I sub R \\{(2n +1)(pi)/(2): n in Z}.

Evaluate the integrals. int e^(x) (sec x + sec x tan x) dx on I sub R - { (2n +1)(pi)/(2): n in Z}.

The domain of the function f(x)=(x)/(sqrt(sin(ln x)-cos(ln x))),(n in Z) is (a) (e^(2n pi),e^((3n+(1)/(2))pi)(b))(e^((2n+(1)/(4))pi),e^((2n+(3)/(4))pi))( d) none of these (e^((2n+(1)/(4))pi),e^((2n-(3)/(4))pi))( d) none of these

Evaluate the integerals. int (sec x)/((sec x + tan x)^(2))dx on I sub R \\{(2 n +1) (pi)/(2): n in Z}.

Evaluate the integerals. int sqrt(1+cos 2x) dx on I sub {2n pi -(pi)/(2) , 2n pi +(pi)/(2) }.n in Z

Evaluate the integerals. int tan^(4) xsec ^(2) x dx , x in I sub R \\ { ((2n +1)pi)/(2): n in Z}.

Evaluate the integerals. int x sec ^(2) x dx on I sub R \\ {((2 n +1)pi)/(2) : n " in a n integer"}.