Let `f : A -> [2, 6]; f(x) = sqrt3 sinx + cosx + 4` is bijective function then set A is

If the real-valued function f(x) = px + sinx is a bijective function, then the set of all possible values of p in R is

If f:[-20,20]->R defined by f(x)=[x^2/a]sinx+cosx is an even function, then set of values of a is

Let Z be the set of integers and f:Z rarr Z is a bijective function then

Let f:[-pi/2,\ pi/2]->A be defined by f(x)=sinx . If f is a bijection, write set A .

Let f:[-pi/2,\ pi/2]->A be defined by f(x)=sinx . If f is a bijection, write set A .

Let f : [-(pi)/(2), (pi)/(2)] rarr [3, 11] defined as f(x) = sin^(2)x + 4 sin x + 6 . Show that f is bijective function.

Let f : [-(pi)/(2), (pi)/(2)] rarr [3, 11] defined as f(x) = sin^(2)x + 4 sin x + 6 . Show that f is bijective function.

The function f(x)=(sinx+cosx) is an increasing function in

If f: R->S , defined by f(x)=sinx-sqrt(3)cosx+1, is onto, then find the set Sdot

If f:A rarr B defined by f(x)=sinx-cosx+3sqrt2 is an invertible function, then the correct statement can be