Question

Determine whether the following function is a polynomial function. If the function is a polynomial function, state its degree. If it is not, tell why not. Write the polynomial in standard form. Then identify the leading term and the constant term.\\ $g(x) = \frac{9 - x^3}{4}$\ Determine whether g(x) is a polynomial or not. Select the correct choice below and, if necessary, fill in the answer box to complete your choice.\ A. It is a polynomial of degree $oxed{ }$. (Type an integer or a fraction.)\ B. It is not a polynomial because the variable x is raised to the $oxed{ }$ power, which is not a nonnegative integer. (Type an integer or a fraction.)\ C. It is not a polynomial because the function is the ratio of two distinct polynomials, and the polynomial in the denominator is of positive degree.

          Determine whether the following function is a polynomial function. If the function is a polynomial function, state its degree. If it is not, tell why not. Write the polynomial in standard form. Then identify the leading term and the constant term.\\
$g(x) = \frac{9 - x^3}{4}$\
Determine whether g(x) is a polynomial or not. Select the correct choice below and, if necessary, fill in the answer box to complete your choice.\
A. It is a polynomial of degree $oxed{ }$.
(Type an integer or a fraction.)\
B. It is not a polynomial because the variable x is raised to the $oxed{ }$ power, which is not a nonnegative integer.
(Type an integer or a fraction.)\
C. It is not a polynomial because the function is the ratio of two distinct polynomials, and the polynomial in the denominator is of positive degree.

$Determine whether the following function is a polynomial function. If the function is a polynomial function, state its degree. If it is not, tell why not. Write the polynomial in standard form. Then identify the leading term and the constant term. g(x) = (9 - x^3)/(4)Determine whether g(x) is a polynomial or not. Select the correct choice below and, if necessary, fill in the answer box to complete your choice.A. It is a polynomial of degree oxed. (Type an integer or a fraction.)B. It is not a polynomial because the variable x is raised to the oxed power, which is not a nonnegative integer. (Type an integer or a fraction.)C. It is not a polynomial because the function is the ratio of two distinct polynomials, and the polynomial in the denominator is of positive degree.$

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