Can an absolute value function also be a polynomial function? Why or why not?

For this case a polynomial is defined with the following expression:

For all x on the domain considered and n is finite

And by definition the absolute value function is defined as:

If we use the function we see that is impossible to obtain the general expression of a polynomial since we can't obtain the form |x| and since we don't satisfy the definition the answer would be:

An absolute value function CANNOT be considered as a polynomial function

Step-by-step explanation:

For this case a polynomial is defined with the following expression:

For all x on the domain considered and n is finite

And by definition the absolute value function is defined as:

If we use the function we see that is impossible to obtain the general expression of a polynomial since we can't obtain the form |x| and since we don't satisfy the definition the answer would be:

An absolute value function CANNOT be considered as a polynomial function

true

explanation:

i think the correct option is the second option.