For all `theta` in `[0,pi//2]` show that `cos(sin theta)gesin(cos theta)`

For all theta in [0,pi/2] show that the "cos"(sintheta)geq"sin"(costheta)

For all theta in [ 0, pi//2] , show that cos ( sin theta) gt sin (cos theta) .

sin theta -cos theta=0

If sin(pi cos theta)=cos(pi sin theta) , then sin 2theta=

Solve sin 2 theta+cos theta=0 .

The number of values of theta in [0, 2pi] that satisfies the equation sin^(2)theta - cos theta = (1)/(4)

Let theta in (pi//4,pi//2), then Statement I (cos theta)^(sin theta ) lt ( cos theta )^(cos theta ) lt ( sin theta )^(cos theta ) Statement II The equation e^(sin theta )-e^(-sin theta )=4 ha a unique solution.

For any theta epsilon((pi)/4,(pi)/2) the expression 3(sin theta-cos theta)^(4)+6(sin theta+cos theta)^(2)+4sin^(6)theta equals:

For theta in(0,pi/2) , the maximum value of sin(theta+pi/6)+cos(theta+pi/6) is attained at theta =

If 5 tan theta = 4 , show that ( 5 sin theta - 3 cos theta)/(5 sin theta + 3 cos theta) = (1)/(7)