The question was to “Use synthetic division to divide 3x^4 + 18^3 - 3x + 40 by x + 7”Please show your work as I am stumped as to where they got a -150 and remainder of 1,090. I would also like it to be in the format used in the above example, please and thank you guys so much for your help. Figure 2Example 5Use synthetic division to divide -9x + 10x +7x 6 by x- 1.Using Synthetic Division to Divide a Fourth-Degree PolynomialSolution Notice there is no x-term. We will use a zero as the coefficient for that term.1-9100.-6-918818.The result is -9x + x + 8x + 8 +X- 1Try It #2Use synthetic division to divide 3x + 18x-3x + 40 by x+ 7.Using Polynomial Division to Solve Application ProblemsPolynomial division can be used to solve a variety of application problems involving expressionWe looked at an application at the beginning of this section. Now we will solve that problem in

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Algebra and Trigonometry (6th Edition)

6th Edition

ISBN:9780134463216

Author:Robert F. Blitzer

Publisher:Robert F. Blitzer

ChapterP: Prerequisites: Fundamental Concepts Of Algebra

Section: Chapter Questions

Problem 1MCCP: In Exercises 1-25, simplify the given expression or perform the indicated operation (and simplify,...

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The question was to “Use synthetic division to divide 3x^4 + 18^3 - 3x + 40 by x + 7” Please show your work as I am stumped as to where they got a -150 and remainder of 1,090. I would also like it to be in the format used in the above example, please and thank you guys so much for your help.

Figure 2
Example 5
Use synthetic division to divide -9x + 10x +7x 6 by x- 1.
Using Synthetic Division to Divide a Fourth-Degree Polynomial
Solution Notice there is no x-term. We will use a zero as the coefficient for that term.
1
-9
10
0.
-6
-9
1
8
8
1
8.
The result is -9x + x + 8x + 8 +
X- 1
Try It #2
Use synthetic division to divide 3x + 18x-3x + 40 by x+ 7.
Using Polynomial Division to Solve Application Problems
Polynomial division can be used to solve a variety of application problems involving expression
We looked at an application at the beginning of this section. Now we will solve that problem in

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