Respuesta :

A polynomial that fits this criteria would be:

4x^2 + 2x - 7

The degree of the polynomial is 2, and the constant value is -7.

To determine the degree of a polynomial, you simply look to the exponent value on a given term. If there are multiply exponents in a term, you combine their values to find the degree of that term. In this case, a polynomial that includes x^2 has a degree of 2, so long as there are no exponents of a higher value.

The constant value is the term that includes no variables, and is just a constant numerical value that will never change.

Answer:

A polynomial that would satisfy these stipulations is f(x) = x^2 - 7

Step-by-step explanation:

In order to make this work, we need the lead variable to have a power of 2. This is what the degree is.

Also, it must end with -7 since that is the constant.