\fDivide using long division. State the quotient, q(x), and the remainder, r(x). (6x3 + 7x2 + 15x-6)+(3x-1) . . . (6x3 + 7x2 + 15x -6) + (3x - 1) = + 3x - 1 (Simplify your answers. Do not factor. Use integers or fractions for any numbers in the expressions.)Divide using long division. State the quotient, q(x), and the remainder, r(x). (24x + 2x - 7) + (4x - 3) (24x + 2x - 7) + (4x - 3) = + 4x - 3 (Simplify your answers. Do not factor.)Divide using long division. State the quotient, q(x), and the remainder, r(x). 10x4 + 14x3 + 3x2 2x2+1 (E 10x4 + 14x3 + 3x2 B = D + 2x2 + 1 2x2 + 1 (Simplify your answers. Do not factor. Use integers or fractions for any numbers in the expressions.) \fDivide using synthetic division. (x3 + 6x2 - 2x + 8) +(x-6) . . . (x3 + 6x2 -2x +8) +(x -6)= + X - 6 (Simplify your answers. Do not factor. Use integers or fractions for any numbers in the expressions.)Divide using synthetic division. x+ 6x - 7 X - 1 5 X +6x - 7 = + X - 1 X - 1 (Simplify your answers. Do not factor.)