The inequation `3^(sin^2 theta )+3^(cos^2 theta)>= 2 sqrt3` is true

The inequation 3^(sin^(2)theta)+3^(cos^(2)theta)>=2sqrt(3) is true

The inequation 3 ^(sin^(2)theta) + 3 ^(cos^(2)theta)ge 2 sqrt(3) is true

Solve : sqrt3 sin theta - cos theta = sqrt2.

If 0 lt theta lt pi/2 , the solution of the equation sin theta - 3 sin 2 theta + sin 3 theta = cos theta - 3 cos 2 theta + cos 3 theta is

Evaluate sin^2 theta - cos^2 theta , if sqrt3 tan theta = 3 sin theta , theta = 0 and theta is an acute angle.

Evaluate sin^2 theta- cos^2 theta. " If " sqrt3 tan theta = 3 sin theta, theta ne 0 and theta is an acute angle.

If sqrt3 tan theta = 3 sin theta , find the value of sin theta^2 theta - cos^2 theta , where theta ne 0 .

cos theta+sqrt(3)sin theta=2