Let `f(x)=max{|sinx|,|cosx|}AAx in R` then minimum value of `f(x)` is

Let f(x) = Maximum {sin x, cos x} AA x in R . minimum value of f (x) is

Let f(x)= Maximum {sin x,cos x}AA x in R minimum value of f(x) is

Maximum value of f(x)=sinx+cosx is :

Let f(x)=max{sinx,cosx}AA"x"inR then number of critical points of f(x) in (0,2pi) is

Maximum value of f(x) =sinx+cosx is :

If f(x)=x^2+k where k is a real number then f(x)gek,AAx in R, the minimum value of f(x)=k. If f(x)=k+x^2 where k is a real number and f(x)lek,Aax in R , then maximum value of f(x)=k.

If f(x)=max| 2 siny-x |, (where y in R ), then find the minimum value of f(x).

If f(x)=max| 2 siny-x |, (where y in R ), then find the minimum value of f(x).

The maximum value of f(x)=sinx(1+cosx) is

The maximum value of f(x)=sinx(1+cosx) is