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03 - Solving Systems Using Elmination Day 2

Last updated over 4 years ago
19 questions

Let's copy some notes together.

1

Solve the system of equations below algebraically using the elimination method.

x - y = 1
x - 2y = 3

1

What is the solution to the system of equations below?

4x + 6y = 64
2x - 3y = -28

1

What is the solution to the system of equations below?

3x + 2y = 4
4x + 3y = 7

1

Solve the system of equations below algebraically using the elimination method.

4x - 2y = 10
y = -2x - 1

Let's complete the rest of these for homework.

Please show your work in the space provided.

1

What is the solution to the system of equations below?

x = -y
x + 2y = 6

1

Solve the system of equations below algebraically using the elimination method.

y = x + 4
x + y = 2

1

What is the solution of the system of equations below?

x + y = 8
y = x - 3

1

Solve the system of equations below algebraically using the elimination method.

3x + y = 10
2x - y = 5

1

What is the solution of the system of equations below?

2x + y = 7
x - 2y = 6

1

What is the solution of the system of equations below?

3x + 2y = 4
-2x + 2y = 24

1

Solve the system of equations below algebraically using the elimination method.

y - 2x = 7
x + y = -2

1

What is the solution of the system of equations below?

x - 4y = 16
y = 1 - x

1

Solve the system of equations below algebraically using the elimination method.

2x - y = -1
x = -3y + 17

1

What is the solution of the system of equations below?

2x = 5y + 8
3x + 2y = 31

1

Please upload pictures of your work here if you did not write in the space provided beneath each problem.

1

Please upload pictures of your work here if you did not write in the space provided beneath each problem.

1

Please upload pictures of your work here if you did not write in the space provided beneath each problem.

1

Please upload pictures of your work here if you did not write in the space provided beneath each problem.

1

Please upload pictures of your work here if you did not write in the space provided beneath each problem.