Respuesta :

We are given the following product:

[tex](-2x{}^3+B)(x^n+15)=A[/tex]

For "A" to be a polynomial the value of the first box "B" must be a constant or a term of the form:

[tex]ax^n[/tex]

We will use a constant. We will substitute the first box for "1":

[tex](-2x^3+1)(x^n+15)=A[/tex]

For the second box, we need to use an exponent that is a positive whole number.

We will use 2:

[tex](-2x^3+1)(x^2+15)=A[/tex]

With these values, the result of the product is a polynomial.

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