Number of values of x for which `[x],s g n x ,{x}{x!=0}` ) are in AP, is

Let f _(n) x+ f _(n) (y ) = (x ^(n)+y ^(n))/(x ^(n) y ^(n))AA x, y in R-{0}. where n in N and g (x) = max { f_(2) (x), f _(3) (x),(1)/(2)} AA x in R - {0} The number of values of x for which g(x) is non-differentiable (x in R - {0}):

Let f _(n) x+ f _(n) (y ) = (x ^(n)+y ^(n))/(x ^(n) y ^(n))AA x, y in R-{0}. where n in N and g (x) = max { f_(2) (x), f _(3) (x),(1)/(2)} AA x in R - {0} The number of values of x for which g(x) is non-differentiable (x in R - {0}):

Write the values of x in [0,pi] for which sin2x ,1/2 and cos2x are in AP

Let f(x)=sin x cos^(2)x,x in[0,pi] .Let m be the number of values of x at which f(x) is minimum and n be the number of values of x at which f(x) is maximum. Then the value of m+n will be

Write the values of x in [0,pi] for which sin2x,(1)/(2), cos 2x are in A.P.

Write the values of x in [0,pi] for which sin2x,(1)/(2)andcos2x are in A.P.

Number of integral values of x which satisfies ((x-5)(x-8))/(x-10)<=0 and 2<=x<=10 is

The number of value of x in[0,2] at which f(x)=|x-(1)/(2)|+|x-1|+tan x is not differentiable at