Let f be a real valued periodic function defined for all real umbers x such that for some fixed ` a gt 0` , `f(x+a)=(1)/(2)+sqrt(f(x)-{f(x)}^(2))` for all x .
Then , the period of f(x) is

Let f be a real valued periodic function defined for all real numbers x such that for some fixed a gt 0 , f(x+a)=(1)/(2)+sqrt(f(x)-{f(x)}^(2)) for all x . Then , the period of f(x) is

Let 'f' be a real valued function defined for all x in R such that for some fixed a gt 0, f(x+a)= 1/2 + sqrt(f(x)-(f(x))^(2)) for all 'x' then the period of f(x) is

If f(x + 1/2) + f(x - 1/2) = f(x) for all x in R , then the period of f(x) is

H-7.Let'f' be a real valued function defined for all real numbers x such that for some positive constant 'a' theequation f(x+a)= 2 1 ​ + f(x)−(f(x)) 2 holds for all x. Prove that the function f is periodic.

Let f be a real valued function defined by f(x)=x^2+1. Find f'(2) .

Let f be a real valued function defined on (0, 1) cup (2, 4) , such that f(x)=0 , for every x, then :

Let f: R to R be a function such that for some p gt 0 , f(x+p) = (f(x)- 5)/( f(x) - 3) for all x in R . Then period of f is

Let f be a real valued function, satisfying f (x+y) =f (x) f (y) for all a,y in R Such that, f (1_ =a. Then , f (x) =

Let f be a real valued function, satisfying f (x+y) =f (x) f (y) for all a,y in R Such that, f (1) =a. Then , f (x) =