Given `f(x)=ax+b` and `f(f(f(x)))=27x+13` where `a` and `b` are real numbers then

a gt 1 is a real number f(x) = log_(a)x^2 , where x gt 0 If f^(-1)(x) is a inverse of f(x) and b and c are real numbers then f^(-1) (b+c) = ......

If f(x) is a polynomial of degree n(gt2) and f(x)=f(alpha-x) , (where alpha is a fixed real number ), then the degree of f'(x) is

If f(x) is a polynomial of degree n(gt2) and f(x)=f(alpha-x) , (where alpha is a fixed real number ), then the degree of f'(x) is

If f(x) is a polynomial of degree n(gt2) and f(x)=f(alpha-x) , (where alpha is a fixed real number ), then the degree of f'(x) is

If f(x) is a polynomial of degree n(gt2) and f(x)=f(alpha-x) , (where alpha is a fixed real number ), then the degree of f'(x) is

If f(a+b+1-x)=f(x) , for all x where a and b are fixed positive real numbers, the (1)/(a+b) int_(a)^(b) x(f(x)+f(x+1) dx is equal to :

If f(a+b+1-x)=f(x) , for all x where a and b are fixed positive real numbers, the (1)/(a+b) int_(a)^(b) x(f(x)+f(x+1) dx is equal to :

If f(a-x) = f(a+x) and f(b-x)=f(b+x)AA x in R where a, b (a gt b) are constants then the period of f(x) is

Let f(x)=x^(2)+ax+b cos x, a being an integer and b is a real number.Find the number of orderedpars (a,b) for which the equations f(x)=0 and f(f(x)=0 have the same (non-empty) set ofreal roots.