Draw the graph of the function `f: R to R` defined by `f(x)=x^(3), x in R`.

Draw the graph of the function, f(x) = tan x.

Draw the graph of the function, f(x)=e^x .

Draw the graph of the function, f(x)=x^2 .

Draw the graph of the function f(x)=x^(x)

Draw the graph of the function: f(x)=log|x|

Draw the graph of the function, f(x)=(1)/(x) .

If the function f: R to R is defined by f(x) =(x^(2)+1)^(35) for all x in RR then f is

Define the real valued function f: R -{0} to R" defined by "f(x)=1/x ;x in R-{0} . Complete the Table given below using this definition. What is the domain and range of this function?

Show that the function f: R to R given by f (x) = x ^(3) is injective.

Let the function f : R to R be defined by f(x)= 2x + cos x , then f(x)-