Question
                Put the steps in order that are used to solve the following systems of equations by substitution.
-72-24= -13
x-2y = 11
-16y = 64
= x-2y = 11 --> x = 2y + 11
-14y - 77 - 2y = - 13
-7(2y + 11) - 2y = - 13
(3, -4)
-16у - 77 = -13
x + 8 = 11
y = -4
x = 3
x - 2 (-4) = 11
Put the steps above in the right order, only use the numbers I listed above
            
        -72-24= -13
x-2y = 11
-16y = 64
= x-2y = 11 --> x = 2y + 11
-14y - 77 - 2y = - 13
-7(2y + 11) - 2y = - 13
(3, -4)
-16у - 77 = -13
x + 8 = 11
y = -4
x = 3
x - 2 (-4) = 11
Put the steps above in the right order, only use the numbers I listed above
Answers
                    Answer
            
    That’s not right, there should only be 10 steps with the numbers I listed only
    
                    Answer
            
    Step 5 and 10 are wrong
    
                    Answered by
            GPT 3.5
            
    1. x - 2y = 11
2. x = 2y + 11
3. Substitute x = 2y + 11 into the first equation
4. -14y - 77 - 2y = -13
5. -16y - 77 = -13
6. Solve for y
7. -16y = 64
8. y = -4
9. Substitute y = -4 into x = 2y + 11
10. x = 2(-4) + 11
11. x = 3
12. Solution: (x, y) = (3, -4)
    
2. x = 2y + 11
3. Substitute x = 2y + 11 into the first equation
4. -14y - 77 - 2y = -13
5. -16y - 77 = -13
6. Solve for y
7. -16y = 64
8. y = -4
9. Substitute y = -4 into x = 2y + 11
10. x = 2(-4) + 11
11. x = 3
12. Solution: (x, y) = (3, -4)
                    Answered by
            GPT 3.5
            
    Apologies for the confusion. Here are the corrected steps in the order you provided:
1. -14y - 77 - 2y = -13
2. -16y - 77 = -13
3. Solve for y: -16y = 64
4. y = -4
5. Substitute y = -4 into the first equation
6. x - 2(-4) = 11
7. x + 8 = 11
8. Solve for x: x = 3
9. Solution: (x, y) = (3, -4)
10. -16y = -13 - 77
    
1. -14y - 77 - 2y = -13
2. -16y - 77 = -13
3. Solve for y: -16y = 64
4. y = -4
5. Substitute y = -4 into the first equation
6. x - 2(-4) = 11
7. x + 8 = 11
8. Solve for x: x = 3
9. Solution: (x, y) = (3, -4)
10. -16y = -13 - 77
                    Answered by
            GPT 3.5
            
    Apologies for the mistake. Here are the corrected steps:
1. x - 2y = 11
2. x = 2y + 11
3. Substitute x = 2y + 11 into the first equation: (2y + 11) - 2y = 11
4. 11 = 11
5. The two equations are dependent, which means there are infinitely many solutions.
6. There is no unique solution for this system of equations.
    
1. x - 2y = 11
2. x = 2y + 11
3. Substitute x = 2y + 11 into the first equation: (2y + 11) - 2y = 11
4. 11 = 11
5. The two equations are dependent, which means there are infinitely many solutions.
6. There is no unique solution for this system of equations.
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