P(x) has factors (x-2), (x+1), and (x-3). Decide if there is only one polynomial that has these factors. Justify your conclusions

P(x)= x³ +2x² -5x -6

It's only the above polynomial that have the factors (x-2), (x+1), and (x-3).

Step-by-step explanation:

P(x) has factors of (x-2), (x+1), and (x-3)

Let's determine the polynomial p(x)

(x-2) (x+1) (x-3)= (x² +x-2x-2)(x-3)

(x-2)(x+1)(x-3)= (x²-x-2)(x+3)

(x²-x-2)(x+3)= x³ + 3x² -x² -3x -2x -6

(x²-x-2)(x+3)= x³ +2x² -5x -6

P(x)= x³ +2x² -5x -6

As we can see the polynomial p(x) was gotten from the multiplication of the the three factors.

So it's only the polynomial that has these factors.

The polynomial that has the factors

(x-2), (x+1), and (x-3) is polynomial p(x) only.

the clues that signal the reader should change tone are the punctuation marks, the grammatical signs. for example, the quotation marks at the beginning of something someone else said literally or the exclamation marks.

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