Response 2: Write an augmented matrix based on the results from Response 1. Solve the matrix. You may solve it by hand, or you may use technology. Include the matrix you start with, the matrix you end with, and tell me what method you have used, or show each step you worked through yourself.
Response 2: Write an augmented matrix based on the results from Response 1. Solve the matrix. You may solve it by hand, or you may use technology. Include the matrix you start with, the matrix you end with, and tell me what method you have used, or show each step you worked through yourself.
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Question
Need help on response 2.

Transcribed Image Text:3x²+23
(x+3)(x²+16)

Transcribed Image Text:Prompt:
Your goal is to find the partial fraction decomposition of the expression you are assigned. The first step is to set
up the decomposition using variables. I customarily use A, B and C, but you are free to use whatever variables
you prefer.
Response 1:
Follow the process for setting up the system of equations you will need to decompose the fraction. Show
each step of the solution process. Begin by writing the equation that shows the expression you are
decomposing.
Response 2:
Write an augmented matrix based on the results from Response 1. Solve the matrix. You may solve it by
hand, or you may use technology. Include the matrix you start with, the matrix you end with, and tell me
what method you have used, or show each step you worked through yourself.
Response 3:
Solve the same system using the inverse matrix method. Write the initial matrix, the inverse matrix and the
solution matrix. You may solve it by hand, or you may use technology. Tell me what technology you have
used, or show each step you worked through yourself.
Response 4:
Write your solution to the original question: the partial fraction decomposition. Write your answer as an
equation with the original expression on one side and the solution on the other.
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