" Let "f(x)=|sin x|+|cos x|,x in R

Find the range of f(x)=|sin x|+|cos x|,x in R

Let f: R to R be defined by f(x) = |sin 4x| + |cos 4x|, x in R , Then period of f is

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

Let f(x)=|sin x|+|cos x|,g(x)=cos(cos x)+cos(sin x),h(x)={-(x)/(2)}+sin pi x, where {} representsfractional function,then the period of

Let f(x)=sin x cos x. Write down the set of points of discontinuity of f(x).

Let f(x)=x|sin x|,x in R. Then

Let f(x)=|[1+sin ^2 x, cos ^2 x , 4 sin 2 x],[ sin ^2 x ,1+cos ^2 x , 4 sin 2 x],[ sin ^2 x , cos ^2 x , 1+4 sin 2 x]| , the maximum value of f(x) is

Let f(x)=log_(2)(|sin x|+|cos x|). the range of f(x) is :

Let f(x) =cos x sin 2x , then :