Divide using long division. State the quotient, q(x), and the remainder, r(x).
(8x3 + 12x2 + 4x - 24) + (4x - 4)
Divide using long division. State the quotient, q(x), and the remainder, r(x).
Divide using long division. State the quotient, q(x), and the remainder, r x). (9x3+12x +6x-27) (3x-3) (x3 + 12x2+6x-27)+ (3x-3) (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). (6x2 + 6x² – 2x – 10) = (2x - 2) (6x2 + 6x2 - 2x – 10) = (2x - 2) = (+24 2x-2 (Simplify your answers. Do not factor. Use integers or fractions for any numbers in the expressions.)
1) Use Long and Synthetic Division to divide 2x *-7x-6 by * - 2. State the quotient qx). and the remainder (x) a) Long Division b) Synthetic Division Quotient (x) - Remainder r(x) Quotient (x) - Remainder r(x) =
Use long division to find the quotient Q(x) and the remainder R(x) when P(x) is divided by d(x) and express P(x) in the form d(x) • Q(x) + R(x). P(x) = x3 + 5x? - 17x+172 d(x) = x + 9 P(x) = (x+9)( +
Use long division to divide. Specify the quotient and the remainder. (7x2 – 36x – 36) ➗ (7x + 6) quotient _______ remainder _______
Divide. (4x²+34x+39) = (x+7) Your answer should give the quotient and the remainder. Quotient: Remainder: -3 x 52 Don't Know
Answer ALL questions. (20 marks) 1. Find the quotient and remainder by using long division. (6x + 4x* + 3) + (1 + 2x) 2. Given that P(x) = ax2 + 5x - 1 and Q(x) = bx + 4. If P(x). Q(x) = 3x2 + 17x2 + 19x - 4, find the values of a and b. 3. The function H(x) = x3 + ax? – bx + 5 gives a remainder of 11 when divided by x +...
Find the quotient and remainder using long division. r4 -8a3 +69x + 14 The quotient is Preview S Enter an algebraic expression [more..] The remainder is 丼 Previewsyntax error Get help: Video Video
Use long division to find the quotient and the remainder **+ 3x3.7x2 + 8x + 18 1) x2 + 2x +2 Use synthetic division to find the quotient and the remainder. 2) x3 – 3x4 - 12x + 12,2 - 13x + 18 X-5 Use synthetic division and the Remainder Theorem to find the function value. 3) f(x) = 2x3 - 7x2 - 8x + 14; find f(4) Use long division to find the quotient and the remainder ++3x3 -...
Use synthetic division to find the quotient and the remainder. (x5 + x2 - x?) + (x-2) Q(x) = 0 R(x) =