Explanation Approach: The rational expression is defined as the quotient obtained by a division of two polynomials in the form of p ( x ) q ( x ) , where p ( x ) and q ( x ) are polynomials, while for any values of x the denominator q ( x ) ≠ 0 . For values of x, where q ( x ) and k ( x ) are both nonzero expressions, then for all polynomials p ( x ) , the following holds. p ( x ) ⋅ k ( x ) q ( x ) ⋅ k ( x ) = p ( x ) q ( x ) . Calculation: The given expression: 2 y 2 + 6 y − 16 − 4 y + 8 − 3 y − 2 . Factorise the terms. 2 y 2 + 6 y − 16 − 4 y + 8 − 3 y − 2 = 2 y 2 + 8 y − 2 y − 16 − 4 y + 8 − 3 y − 2 = 2 y ( y + 8 ) − 2 ( y + 8 ) − 4 y + 8 − 3 y − 2 = 2 ( y<

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ISBN: 9781285195728

Author: Jerome E. Kaufmann, Karen L. Schwitters

Publisher: Cengage Learning

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Chapter 4.4, Problem 25PS

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The simplest expression of 2y2+6y−16−4y+8−3y−2.

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Chapter 4.4, Problem 24PS

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Chapter 4 Solutions

Intermediate Algebra

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The simplest expression of 2 y 2 + 6 y − 16 − 4 y + 8 − 3 y − 2 .

Solution Summary: The author explains that the rational expression is defined as the quotient obtained by a division of two polynomials.

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To Find:

The simplest expression of 2y2+6y−16−4y+8−3y−2.

Want to see the full answer?

Chapter 4 Solutions

The simplest expression of 2 y 2 + 6 y − 16 − 4 y + 8 − 3 y − 2 .

Solution Summary: The author explains that the rational expression is defined as the quotient obtained by a division of two polynomials.

Videos

To Find: The simplest expression of 2y2+6y−16−4y+8−3y−2.

Want to see the full answer?

Chapter 4 Solutions

To Find:

The simplest expression of 2y2+6y−16−4y+8−3y−2.