Consider the following three systems of linear equations. System A -9x-2y=-15 [A1] 5x+4y=-9 [A21 System B -9x-2y = -15 [81] -13x=-39 [82] 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 O * Equation [A1] → Equation [11] O * Equation [42] → Equation [82] * Equation [A1] + Equation [A2)- Equation (82) * Equation [A2+ Equation [A1] →→ Equation (81) How do we transform System B info System C? O * Equation [81] → Equation (C1) System C -9x-2y=-15 [C1] x=3 [C2] * Equation [82] → Equation (C2) * Equation (81) + Equation [82] → Equation (C2) * Equation (82)+ Equation [81] → Equation (C1) 8 08 X S ?
Consider the following three systems of linear equations. System A -9x-2y=-15 [A1] 5x+4y=-9 [A21 System B -9x-2y = -15 [81] -13x=-39 [82] 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 O * Equation [A1] → Equation [11] O * Equation [42] → Equation [82] * Equation [A1] + Equation [A2)- Equation (82) * Equation [A2+ Equation [A1] →→ Equation (81) How do we transform System B info System C? O * Equation [81] → Equation (C1) System C -9x-2y=-15 [C1] x=3 [C2] * Equation [82] → Equation (C2) * Equation (81) + Equation [82] → Equation (C2) * Equation (82)+ Equation [81] → Equation (C1) 8 08 X S ?
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
![5:44
O
O
Consider the following three systems of linear equations.
System A
System B
-9x-2y=-15 [A1]
-9x-2y=-15 [81]
5x+4y=-9 [A21
-13x-39 [B2]
O
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?
O Equation [A1] → Equation [81]
Equation (42)→ Equation [82]
Equation (A1) + Equation (A2)- Equation [82]
O
O
K
● LINES, FUNCTIONS, AND SYSTEMS
Identifying the operations used to create equivalent systems of...
O
www-awu.aleks.com/a
How do we transform System B into System C
Equation [81] → Equation (C1)
0
INN.
0x
* Equation [A2)+ Equation [A1] → Equation [81]
0
* Equation [B2] → Equation [CZ]
Equation (81) + Equation (82) Equation (C2
* Equation [82] + Equation [81] → Equation (C1)
17:44:47
|||
System C
-9x-2y=-15 (C1)
x=3
8 08
X Ś ?
all 42%
O
(4)
<
Kamal V
Español
©2022 McGraw HILLC. All Rights Reserved. Terms of Use | Privacy Center | Accessibility
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ok
유](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fe9faa68d-7719-4c18-89b7-7c2fdda8b756%2F0d2a0318-fabd-4d3c-bed9-176c7d0c2a50%2F9xsdiqg_processed.jpeg&w=3840&q=75)
Transcribed Image Text:5:44
O
O
Consider the following three systems of linear equations.
System A
System B
-9x-2y=-15 [A1]
-9x-2y=-15 [81]
5x+4y=-9 [A21
-13x-39 [B2]
O
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?
O Equation [A1] → Equation [81]
Equation (42)→ Equation [82]
Equation (A1) + Equation (A2)- Equation [82]
O
O
K
● LINES, FUNCTIONS, AND SYSTEMS
Identifying the operations used to create equivalent systems of...
O
www-awu.aleks.com/a
How do we transform System B into System C
Equation [81] → Equation (C1)
0
INN.
0x
* Equation [A2)+ Equation [A1] → Equation [81]
0
* Equation [B2] → Equation [CZ]
Equation (81) + Equation (82) Equation (C2
* Equation [82] + Equation [81] → Equation (C1)
17:44:47
|||
System C
-9x-2y=-15 (C1)
x=3
8 08
X Ś ?
all 42%
O
(4)
<
Kamal V
Español
©2022 McGraw HILLC. All Rights Reserved. Terms of Use | Privacy Center | Accessibility
N
ok
유
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