The function f(x) = cos x is
Strictly decreasing on (0 π)
Strictly decreasing on (0, 2π)
Strictly decreasing on (π, 2π)
Strictly increasing on (π, 2π)
Prove that function f given by f(x)=log(cos x) is strictly decreasing on (0,π2) and strictly increasing on (π2π).
Prove that the function f given by f(x) = log sin x is strictly increasing on and strictly decreasing on