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The Remainder Theorem states that the remainder when a polynomial $f(x)$ is divided by $(x - a)$ is equal to $f()$.
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According to the Remainder Theorem, $f(a)$ equals the remainder when $f(x)$ is divided by
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When performing polynomial long division, the term that results from $x - 1$ dividing into $6x^2$ is .
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The equation $f(x) = (x - a) \cdot h(x) + $ represents the relationship between dividend, divisor, and quotient.
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When dividing the polynomial $6x^2 - 7x + 5$ by $x - 1$, the remainder is found to be .
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