Solve a system of equations in standard form
Year 8 maths · Fieldbook Learning
Name ______________________ Date __________
Use substitution or elimination so that you find x and y. Write your answer as (x, y).
- Solve the system: −5x − 4y = −25 and 3x − 2y = −7. Write your answer as (x, y).
- Solve the system: 3x + 3y = 6 and 4x + 3y = 5. Write your answer as (x, y).
- Solve the system: −4x − 5y = 17 and 3x − 2y = 16. Write your answer as (x, y).
- Solve the system: x − 4y = 10 and x + 3y = −4. Write your answer as (x, y).
- Solve the system: 4x − 2y = 8 and 3x + 4y = 50. Write your answer as (x, y).
- Solve the system: x − 5y = −9 and −4x + 6y = 8. Write your answer as (x, y).
- Solve the system: −5x + y = −27 and 3x + 3y = 9. Write your answer as (x, y).
- Solve the system: −2x − 3y = 8 and −2x + 3y = −40. Write your answer as (x, y).
- Solve the system: −4x + 3y = 12 and x − 7y = 47. Write your answer as (x, y).
- Solve the system: −5x + y = 12 and x + 3y = 20. Write your answer as (x, y).
- Solve the system: −x + 5y = −15 and −7x − 2y = −68. Write your answer as (x, y).
- Solve the system: 4x − 2y = −60 and 3x + 4y = 10. Write your answer as (x, y).
- Solve the system: −2x − 7y = 108 and 2x + y = −36. Write your answer as (x, y).
- Solve the system: 8x + 6y = 22 and −8x + y = −43. Write your answer as (x, y).
- Solve the system: −2x − y = −19 and −3x + 6y = −51. Write your answer as (x, y).
- Solve the system: 2x + 7y = −91 and −4x − y = 39. Write your answer as (x, y).
- Solve the system: −2x + 4y = −58 and −x + 3y = −37. Write your answer as (x, y).
- Solve the system: 3x + 3y = 21 and 8x + 7y = 63. Write your answer as (x, y).
- Solve the system: 3x − 8y = 67 and −2x + 9y = −63. Write your answer as (x, y).
- Solve the system: −3x + 4y = −18 and 8x − 2y = 100. Write your answer as (x, y).