When a polynomial $$ P(x) $$ is divided by $$ 4 x-1 $$, the remainder is $$ R $$. When $$ P(x) $$ is divided by $$ 1-4 x $$, the remainder is $$ \begin{array}{ll} ext { A. } 4 R . & ext { B. } \quad R . \ ext { C. }-\frac{1}{4} R . & ext { D. }-R .\end{array} $$

Question

When a polynomial $$ P(x) $$ is divided by $$ 4 x-1 $$, the remainder is $$ R $$. When $$ P(x) $$ is divided by $$ 1-4 x $$, the remainder is $$ \begin{array}{ll}	ext { A. } 4 R . & 	ext { B. } \quad R . \ 	ext { C. }-\frac{1}{4} R . & 	ext { D. }-R .\end{array} $$

Sandoval Boone · Accepted Answer

The remainder when $$ P(x) $$ is divided by $$ 1 - 4x $$ is $$ 4R $$.

When a polynomial \( P(x) \) is divided by \( 4 x-1 \), the remainder is \( R \). When \( P(x) \) is divided by \( 1-4 x \), the remainder is \( \begin{array}{ll}\text { A. } 4 R . & \text { B. } \quad R . \\ \text { C. }-\frac{1}{4} R . & \text { D. }-R .\end{array} \)

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When a polynomial \( P(x) \) is divided by \( 4 x-1 \), the remainder is \( R \). When \( P(x) \) is divided by \( 1-4 x \), the remainder is \( \begin{array}{ll}\text { A. } 4 R . & \text { B. } \quad R . \\ \text { C. }-\frac{1}{4} R . & \text { D. }-R .\end{array} \)

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