Determine Q(x) when P(x)=x³-5x2-3x+2 is divided by x-1 and then expressed in the form Select one: O a. x² + 4x+1 O b. x²-6x-3 O c. x²-4x-7 O d. x²-6x +3 P(x) (x-1) = Q(x) + R (x-1)

Multiply: ◄ O x-2 x+4 x²-5x+6 x²+3x-4 O 1x-3 (x-2)(x+2) O (x-3) ² O 1 (x-3)(x-1) (x-3)²

3. Multiply: а. (5у + 4b) (5у 4b) b. Suppose f(x = x - 5 and g(x) = 6x2 - 6x - 7. Then (fg)(x)=? %3D 4. Divide by using either long division or synthetic division. If there is a remainder, express it in the form 9-3 (7q3 – 18q2 - 7q – 12) ÷ (q – 3)

Divide the rational expressions: 8x 4x2 х2 — 5х + 4 х -1 16x (x-1)2(x-4) 2-4x Type here to search F1 F2 F3 F4 F5 F6 F8 F7

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Rationalize the numerator : [√(x + 7) - √x] / 7

Suppose ƒ(x) = 3x² − 6x + 9. Compute the following: A.) ƒ( − 1) + ƒ(1) = B.) ƒ( − 1) – ƒ(1) =

x2n times x3n-1 all over xn+2 . I'm supposed to simplify it.

Use synthetic division to divide x5−x4+x3−x2+x−6x5-x4+x3-x2+x-6 by x−1x-1 What is the quotient and remainder