Let `f(x)={1+sin x , x<0 x^2-x+1, x geq 0`

Let f(x) = sin"" 1/x, x ne 0 Then f(x) can be continuous at x =0

Let f(x) = sin"" 1/x, x ne 0 Then f(x) can be continuous at x =0

Let f(x)={(1+sin(x), if x lt 0), (x^2-x+1, if x >= 0):}, then: (a) f has local maximum at x=0, (b). f has local minimum at x=0, (c) f is increasing everywhere, (d) f is decreasing everywhere.

Let f(x) = sin^(-1) x + cos^(-1) x ". Then " pi/2 is equal to

Let f(x) = sin^(-1) x + cos^(-1) x ". Then " pi/2 is equal to

Let f(x) = sin^(-1) x + cos^(-1) x ". Then " pi/2 is equal to

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) = |sin x| then f (x) is

Let f (x)= sin ^(-1) x-cos ^(-1) x, then the set of values of k for which of |f (x)|=k has exactly two distinct solutions is :