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Factor X 2 3x 2

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Tips for inbound queries

Enter your queries using plain English language. To avoid cryptic queries, make sure to use parentheses where necessary. Hither are some examples illustrating how to inquire almost factoring.

  • factor quadratic x^2-7x+12
  • aggrandize polynomial (x-3)(x^3+5x-ii)
  • GCD of x^4+2x^3-9x^two+46x-16 with x^4-8x^3+25x^ii-46x+sixteen
  • quotient of x^3-8x^ii+17x-6 with 10-3
  • rest of x^3-2x^2+5x-7 divided by ten-3
  • roots of 10^2-3x+2
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What is factoring?

A polynomial with rational coefficients tin sometimes be written every bit a product of lower-degree polynomials that also take rational coefficients. In such cases, the polynomial is said to "factor over the rationals." Factoring is a useful way to find rational roots (which correspond to linear factors) and uncomplicated roots involving square roots of integers (which correspond to quadratic factors).

Polynomials with rational coefficients ever accept as many roots, in the complex plane, as their degree; however, these roots are often non rational numbers. In such cases, the polynomial will not factor into linear polynomials.

Rational functions are quotients of polynomials. Like polynomials, rational functions play a very important function in mathematics and the sciences. Just every bit with rational numbers, rational functions are ordinarily expressed in "everyman terms." For a given numerator and denominator pair, this involves finding their greatest common divisor polynomial and removing information technology from both the numerator and denominator.

Factor X 2 3x 2,

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