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How to derive this factorization $ax^2 + bx + c = a(x − x_1)(x − x_2) $?

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#algebra-precalculus #polynomials #quadratics #factoring
59
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complex factoring

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#algebra-precalculus #polynomials #complex-numbers #factoring
22
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Factoring constant parts of division into a unique constant

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#linear-algebra #factoring
93
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Solving A Quadratic Equation by Factoring

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#quadratics #factoring
45
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Solving $x=2^y\cdot z$

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#problem-solving #factoring #perfect-powers
939
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Factorise $8wxyz+w²yz+w²xz+w²xy+x²yz+x²wz+x²wy+y²xz+y²wz+y²wx+z²xy+z²wy+z²wx+w²xyz+wx²yz+wxy²z+wxyz²+xyz+wyz+wxz+wxy=0.$

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#polynomials #factoring
40
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Factorization of $(q^q - (-1)^{(q-1)/2})/(q-(-1)^{(q-1)/2})$

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#prime-numbers #factoring #prime-factorization
1.8k
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Solving a quadratic equation without expanding

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#polynomials #quadratics #factoring
1.6k
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Bad numbers for Pollard-Rho algorithm

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#number-theory #algorithms #factoring
517
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Factoring A Cubic Function

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#factoring #cubics #mathematica
696
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Another version of the Chinese Remainder Theorem

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#abstract-algebra #number-theory #ring-theory #ideals #factoring
41
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How to factorize $a(y) := xy^{3}+xy^{2}+(x+1)y+x \in GF(2)[x]_{x^{2}+x+1}[y]$

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#factoring
126
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Difference of Squares: Always More Than One Solution For Odd Composite #s?

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#factoring
93
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Factorising complex numbers

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#complex-numbers #factoring
620
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For which values of $k$ can $( x +y +z)^2 + k(x^2 +y^2 +z^2)$ be resolved into linear rational factors?

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#abstract-algebra #polynomials #quadratics #factoring

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