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## Which of the following is a factor of 3×3 + 18×2 + 27x? 9x x3 x + 3 x − 3?

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algebra 2 help! pleaase? | Yahoo Answers – ill answer the last 2 to many to answer for one question. 19. x^2+x+1. 20. well i would first remove a 2x from all expressions i would then break the remaining part into two separate terms resulting in the expression 2x(x-7)(6x+1)3x^3 + 18x^2 + 27x = 3x (x^2 + 6x + 9) = 3x (x+3) (x+3). So the only correct choice is x+3.For factoring polynomials, "factoring" (or "factoring completely") is always done using some set of numbers as possible coefficient.We say we are factoring "over" the set. #x^3 -x^2-5x+5# can be factored over the integers as #(x-1)(x^2-5)#. #x^2-5# cannot be factored using integer coefficients. (It is irreducible over the integers.)

Which of the following is a factor of 3×3 + 18×2 + 27x? 9x – Find the greatest common factor of the monomials. 1)6×2 and 18 A)6×2 B)6 C)6x D)3 1) 2)8×6 and 12×3 A)8×3 B)4×3 C)4×6 D)12×3 2) 3)21y3 and 189y7 A)21y3 B)21y4 C)189y3 D)3969y4 3) 4)12xy, -18×2, -18xy2, and -14y2 A)2x B)2 C)4 D)2xy 4) Factor out the GCF from the polynomial. x4 + 3×3 C)x + 3 D)x + 15×3 12) Factor the polynomial using thePolymathlove.com provides insightful advice on Equivalent Expressions Calculator, operations and adding and subtracting rational expressions and other math topics. Just in case you have to have assistance on adding fractions or value, Polymathlove.com is the ideal site to pay a visit to!Zeros Calculator. The zeros of a polynomial equation are the solutions of the function f(x) = 0. A value of x that makes the equation equal to 0 is termed as zeros.

Factoring Completely – Algebra | Socratic – When the polynomial P(x) = 6x 3 + kx 2 + x − 2 is divided by x + 2, the remainder is 0.. Which of the following is also a factor of P(x)? A:3x-1. B:3x+1. C:2x-1. D:x-1 . polynomial long division: \(6x^3 + kx^2 + x – 2 : x + 2 = 6x^2+kx – 12x -2k+25 + \underbrace{\dfrac{4k-52}{x+2}}_{=0} \\ 6x^3 + kx^2 + x – 2 : x + 2 = 6x^2+kx – 12x -2k+25 + 0 \)Factoring is a useful way to find rational roots (which correspond to linear factors) and simple roots involving square roots of integers (which correspond to quadratic factors). Polynomials with rational coefficients always have as many roots, in the complex plane, as their degree; however, these roots are often not rational numbers.The following table contains the supported operations and functions: Type: Get: Constants: e: e: pi `pi` i: i (imaginary unit) Operations: a+b: a+b: a-b: a-b: a*b `a*b` a^b, a**b `a^b` sqrt(x), x^(1/2) `sqrt(x)` cbrt(x), x^(1/3) `root(3)(x)` root(x,n), x^(1/n) `root(n)(x)` x^(a/b) `x^(a/b)` x^a^b `x^(a^b)` abs(x) `|x|` Functions: e^x `e^x` ln(x