f, g and h are three functions defined from R to R as follows:
(i) `f(x)=x^(2)` (ii) `g(x)=x^(2)+1` (iii) `h(x)=sinx`
Then, find the range of each function.

If f,g,\ h are three functions defined from R\ to\ R as follows: the range of h(x)=x^2+1

If f,g,\ h are three functions defined from R\ to\ R as follows: the range of h(x)=x2+1

If f,g,\ h are three functions defined from R\ to\ R as follows: the range of h(x)=x^2+1

If f,g,\ h are three functions defined from R\ to\ R as follows: Find the range of f(x)=x^2

If f,g,\ h are three functions defined from R\ to\ R as follows: Find the range of f(x)=x^2

f and g are functions defined from R rarr R If f(x-2)=x^(2) and g(x)=(x+2)^(2) then f(x)+g(x-2)=?

Let A={-1,1} . Let functions f, g and h of A be defined by : (i) f(x)=x (ii) g(x)=x^(3) (iii) h(x)=sinx .

If the functions f, g and h are defined from the set of real numbers R to R such that f(x)=x^(2)-1,g(x)=sqrt((x^(2)+1)) , h(x)={{:("0,","if",x Then find the composite function ho(fog)(x).

If the functions f, g and h are defined from the set of real numbers R to R such that f(x)=x^(2)-1,g(x)=sqrt((x^(2)+1)) , h(x)={{:("0,","if",x Then find the composite function ho(fog)(x).

If the functions f, g and h are defined from the set of real numbers R to R such that f(x)=x^(2)-1,g(x)=sqrt((x^(2)+1)) , h(x)={{:("0,","if",x Then find the composite function ho(fog)(x).