`int(2sinthetacostheta)/(sin^4theta+cos^4theta)d theta`

int_0^(pi/4) (2sinthetacostheta)/(sin^4theta+cos^4theta)d theta

int_0^(pi/4) (2sinthetacostheta)/(sin^4theta+cos^4theta)d theta

int(sin^(6)theta+cos^(6)theta)/(sin^(2)theta cos^(2)theta)d theta=

2(sin^6theta+cos^6theta)-3(sin^4theta+cos^4theta) is equal to

Consider int_0^(pi//2)(sin2thetad theta)/(sin^4theta+cos^4theta) Show that value of the integral is pi/2 .

If (sin theta + cos theta)/(sin theta - cos theta)=3 , then the value of sin^(4)theta - cos^(4)theta is:

Evaluate int _(0)^(pi//2) (cos^(4) theta)/(sin^(4) theta + cos^(4) theta)d theta

int (sin theta + cos theta) * d theta

The value for 2(sin^6theta+cos^6theta)-3(sin^4theta+cos^4theta) +1 is

If (sin theta+cos theta)/(sin theta-cos theta)=3 then sin^4 theta-cos^4 theta=