System A System B System C - 3x+4y =-23 [A1] 11x =-33 [B1] x=-3 [C1] -7x+2y=5 [A2] -7x+2y= 5 [B2] - 7x+2y=5 [C2] Answer the questions below. For each, choose the transformation and then fill in the blank with the correct number. The arrow (-) means the expression on the left becomes the expression on the right. How do we transform System A into System B? U x Equation [A1] → Equation [B1] U x Equation [A2] Equation [B2] U x Equation [A1] + Equation [A2] Equation [B2] O x Equation [A2] + Equation [A1] Equation [B1] How do we transform System B into System C? U x Equation [B1] → Equation [C1] U x Equation [B2] Equation [C2] U x Equation [B1] + Equation [B2] Equation [C2] U x Equation [B2] + Equation [B1] Equation [C1]
System A System B System C - 3x+4y =-23 [A1] 11x =-33 [B1] x=-3 [C1] -7x+2y=5 [A2] -7x+2y= 5 [B2] - 7x+2y=5 [C2] Answer the questions below. For each, choose the transformation and then fill in the blank with the correct number. The arrow (-) means the expression on the left becomes the expression on the right. How do we transform System A into System B? U x Equation [A1] → Equation [B1] U x Equation [A2] Equation [B2] U x Equation [A1] + Equation [A2] Equation [B2] O x Equation [A2] + Equation [A1] Equation [B1] How do we transform System B into System C? U x Equation [B1] → Equation [C1] U x Equation [B2] Equation [C2] U x Equation [B1] + Equation [B2] Equation [C2] U x Equation [B2] + Equation [B1] Equation [C1]
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,...
Related questions
Question
![Consider the following three systems of linear equations.
System A
System B
System C
- 3x+4y= -23 [A1]
11x=-33 [B1]
x=-3
[C1]
-7x+2y= 5 [A2]
-7x+2y = 5 [B2]
- 7x+2y=5 [C2]
Answer the questions below.
For each, choose the transformation and then fill in the blank with the correct number.
The arrow (-) means the expression on the left becomes the expression on the right.
How do we transform System A into System B?
吕品
Ux Equation [A1] Equation [B1]
U x Equation [A2] Equation [B2]
O x Equation [A1] + Equation [A2] Equation [B2]
U x Equation [A2] + Equation [A1] Equation [B1]
How do we transform System B into System C?
U x Equation [B1] → Equation [C1]
U x Equation [B2] Equation [C2]
O x Equation [B1] + Equation [B2] Equation [C2]
U x Equation [B2] + Equation [B1] Equation [C1]](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F031bb389-551d-4831-8886-a683fed16ab9%2F82af9190-9f95-4383-8411-56dc3608bff2%2Fkpzhkri_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Consider the following three systems of linear equations.
System A
System B
System C
- 3x+4y= -23 [A1]
11x=-33 [B1]
x=-3
[C1]
-7x+2y= 5 [A2]
-7x+2y = 5 [B2]
- 7x+2y=5 [C2]
Answer the questions below.
For each, choose the transformation and then fill in the blank with the correct number.
The arrow (-) means the expression on the left becomes the expression on the right.
How do we transform System A into System B?
吕品
Ux Equation [A1] Equation [B1]
U x Equation [A2] Equation [B2]
O x Equation [A1] + Equation [A2] Equation [B2]
U x Equation [A2] + Equation [A1] Equation [B1]
How do we transform System B into System C?
U x Equation [B1] → Equation [C1]
U x Equation [B2] Equation [C2]
O x Equation [B1] + Equation [B2] Equation [C2]
U x Equation [B2] + Equation [B1] Equation [C1]
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