What is the greastest common factor of the following polynomial: 9n^3+6n^2-10n GCR: typeyouranswer

To find the greatest common factor (GCF) of the polynomial , we need to identify the largest factor that divides each term of the polynomial.First, let's factor each term individually:- can be factored as .- can be factored as .- can be factored as .Next, we identify the common factors in each term:- The coefficients are 9, 6, and -10. The GCF of these coefficients is 1 because there is no larger number that divides all three coefficients exactly.- The variable part is , , and . The GCF of these variable parts is , since is the highest power of that divides each term.Therefore, the GCF of the polynomial is .So, the greatest common factor (GCF) is: