Dividing Polynomials Divide. 1) (2n^3+5n^2+n)div 6n^2 2) (27r^4+27r^3+9r^2)div 9r 3) (4p^3+2p^2+3p)div 4p 4) (8b^3+4b^2+4b)div 4b^2 5) (50b^3+5b^2+40b)div 10b 6) (27b^4+b^3+9b^2)div 9b 7) (12x^4+4x^3+4x^2)div 4x 8) (20m^3+2m^2+m)div 4m^3 9) (36n^3+36n^2+n)div 9n 10) (5x^3+18x^2+4x)div 9x Simplify each difference. 11) (6+7r)-(3+6r) 13) (7-4n-2n^2)-(4n-6-2n^2) 15) (2m^4+5m^3+5)-(3m^3-7+8m^4) Find each product. 17) (4m-3)(8m+1) 19) (5n-4)(4n^2+4n-1) 12) (7+p^2)-(p^2-2) 14) (5x^4+5x^3+2x)-(2x^4-8x^3+5x) 16) (6r^2-2r^3+6r)-(8r^2+7r-5r^3) 18) (7x+5)(4x-4) 20) (n-6)(n^2+7n+4)

1) To divide this expression, we can divide each term in the numerator by the denominator: Simplifying each term, we get: 2) Dividing each term in the numerator by the denominator: Simplifying each term, we get: 3) Dividing each term in the numerator by the denominator: Simplifying each term, we get: 4) Dividing each term in the numerator by the denominator: Simplifying each term, we get: 5) Dividing each term in the numerator by the denominator: Simplifying each term, we get: 6) Dividing each term in the numerator by the denominator: Simplifying each term, we get: 7) Dividing each term in the numerator by the denominator: Simplifying each term, we get: 8) Dividing each term in the numerator by the denominator: Simplifying each term, we get: 9) Dividing each term in the numerator by the denominator: Simplifying each term, we get: 10) Dividing each term in the numerator by the denominator: Simplifying each term, we get:$\frac{5}{9}x^{2} + 2x + \frac