Choose the appropriate response.
-In the division algorithm process, the original polynomial, f(x), should equal .
A) the product of the divisor and the sum of the quotient and the remainder, or, $f ( x ) = d ( x ) [ q ( x ) + r ( x ) ]$
B) the quotient of the quotient and the divisor plus the remainder, or, $f ( x ) = \frac { q ( x ) } { d ( x ) } + r ( x )$
C)the quotient of the divisor and the quotient minus the remainder, or, $f ( x ) = \frac { d ( x ) } { q ( x ) } - r ( x )$
D) the product of the divisor and the quotient plus the remainder, or, $f ( x ) = d ( x ) q ( x ) + r ( x )$

Question

Choose the appropriate response.
-In the division algorithm process, the original polynomial, f(x), should equal . 
A) the product of the divisor and the sum of the quotient and the remainder, or, $f ( x ) = d ( x ) [ q ( x ) + r ( x ) ]$
B) the quotient of the quotient and the divisor plus the remainder, or, $f ( x ) = \frac { q ( x ) } { d ( x ) } + r ( x )$
C)the quotient of the divisor and the quotient minus the remainder, or, $f ( x ) = \frac { d ( x ) } { q ( x ) } - r ( x )$
D) the product of the divisor and the quotient plus the remainder, or, $f ( x ) = d ( x ) q ( x ) + r ( x )$

Quizplus · Accepted Answer

In the division algorithm for polynomials, the original polynomial $f(x)$ is equal to the product of the divisor $d(x)$ and the quotient $q(x)$ plus the remainder $r(x)$, which is accurately represented in option D.

Choose the Appropriate Response f(x)=d(x)[q(x)+r(x)]f ( x ) = d ( x ) [ q ( x ) + r ( x ) ]f(x)=d(x)[q(x)+r(x)]

Choose the Appropriate Response $f ( x ) = d ( x ) [ q ( x ) + r ( x ) ]$