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The polynomial $3x^2 - x - 14$ can be factored as $(3x - 7)(x + \underline{_})$
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The process of breaking the middle term in $ax^2 + bx + c$ is called middle term
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The product $ac$ in the term $ax^2 + bx + \underline{_}$ is a critical step in factorization using the middle term break-up.
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The relationship $a = rs$ helps in determining the factor pairs for the coefficient of $x^2$, which is
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In the expression $3x^2 - x - 14$, the constant term is
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