Two polynomials P and D are given. Use either synthetic or long division to divide P(x) by D(x), and express the quotient P(x)/D(x) in the form P(x_ = Q(x) +- R(x) D(x ) D(x) P(x) = 2x2 - 5x - 3, D(x) = x- 2 P(x) D(x) XTwo polynomials P and D are given. Use either synthetic or long division to divide P(x) by D(X), and express the quotient P(x).v'D(x) in the form MES!) = Q(X) + #36:) . P(X)=3X3+9x275x71, 5(x)=x+4 : D(x) Two polynomials P and D are given. Use either synthetic or long division to divide P(x) by D(x), and express the quotient P(x)/D(x) in the form P ( x ) D ( x ) = Q(x) + R( x ) D(x) P(x) = 4x2 - 3x - 11, D(x) = 2x - 1 P(x ) D(x)Two polynomials P and D are given. Use either synthetic or long division to divide P(x) by D(x), and express the quotient P(x)/D(x) in the form * = Q(x) + R(X) D(x) D(x) P(x) = 14x3 + x2 - 30x + 13, D(x) = 7x - 10 P ( x ) D(x)P(X_ = Q(x) + 7 R ( x ) Two polynomials P and D are given. Use either synthetic or long division to divide P(x) by D(x), and express the quotient P(x)/D(x) in the form D(x ) D(x) P(x) = 4x4 - 2x3 + 20x2, D(x) = 2x2 + 9 P(x ) D(x)Find the polynomial of the specified degree whose graph is shown. Degree 3 Find the polynomial of the specified degree whose graph is shown. Degree 4 X Find the polynomial of the specified degree whose graph is shown. Degree 4