The minimum value of `r (gt 0)` where `r^2=a^2/(cos^2theta) +b^2/(sin^2theta) (a gt b gt 0)` is

The value of the integral int_(0)^(2pi)(sin2 theta)/(a-b cos theta)d theta when a gt b gt 0 , is

The value of the integral int_(0)^(2pi)(sin2 theta)/(a-b cos theta)d theta when a gt b gt 0 , is

The minimum value of a tan^(2)x + b cot^(2)x equals the maximum value of asin^(2) theta+b cos^(2) theta where a gt b gt 0. Then a/b is.

The minimum value of a tan^2 x+b cot^2x equals the maximum value of a sin^ 2 theta + b cos^2 theta where a gt b gt 0 when

If sin^(2)theta gt cos^(2) theta then

Solve sin^(2) theta gt cos^(2) theta .

Solve sin^(2) theta gt cos^(2) theta .

Solve sin^(2) theta gt cos^(2) theta .