`int(sectheta)/(sectheta-tantheta) d theta`

int(sectheta)/(sec theta+tantheta)d theta=

The value of int_(0)^((pi)/(4))sectheta(sectheta-tantheta)d theta is-

Evaluate: inte^tantheta(sectheta-sintheta)d theta

Evaluate: inte^tantheta(sectheta-sintheta)d theta

(tantheta/sectheta)=

If (sectheta - tantheta)/(sectheta + tantheta) = 3/5 ,then the value of ("cosec"theta + cot theta)/("cosec"theta - cottheta) is:

(tantheta)/(sectheta-1)+(tantheta)/(sectheta+1) is equal to (a) 2tantheta (b) 2sectheta (c) 2\ cos e c\ theta (d) 2\ t a nthetasectheta

Simplify tan theta [(sectheta,tantheta),(tantheta,-sectheta)]+sectheta[(-tantheta,-sectheta),(-sectheta,tantheta)]

Prove that: (sectheta-tantheta)/(sectheta+tantheta)=1-2sectheta.tantheta+2tan^(2)theta

Prove that: 1/(sectheta - tantheta) = sectheta + tan theta