Simultaneous Equations Trivia Quiz!

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Anthony Nunan
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Quizzes Created: 132 | Total Attempts: 44,861
Questions: 61 | Attempts: 1,390

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Simultaneous Equations Trivia Quiz! - Quiz

What are simultaneous equations? How easily can you solve simultaneous equations? We have this trivia quiz based on that to check if you know about simultaneous equations and coordinate forms. In mathematics, a simultaneous equation is an algebraic equation that involves two or more quantities (x and y) related to each other in two or more equations. You need to solve equations for the variables x and y. Do you think you can do so? Play the quiz and check now.


Questions and Answers
  • 1. 

    Give the solution for the simultaneous equations graphed above. (Format (x,y) with no spaces)

    Explanation
    The solution for the simultaneous equations graphed above is (3,1). This means that when x is equal to 3, y is equal to 1.

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  • 2. 

    Give the solution for the simultaneous equations graphed above.(Format (x,y) with no spaces)

    Explanation
    The solution for the simultaneous equations graphed above is (3,1). This means that when we substitute x=3 and y=1 into both equations, both equations are satisfied simultaneously. Therefore, the point (3,1) lies on the graphs of both equations and is the solution to the system of equations.

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  • 3. 

    Give the solution for the simultaneous equations graphed above.(Format (x,y) with no spaces)

    Explanation
    The solution for the simultaneous equations graphed above is (3,1). This means that when we substitute x=3 and y=1 into both equations, both equations are satisfied simultaneously.

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  • 4. 

    Give the solution for the simultaneous equations graphed above.(Format (x,y) with no spaces)

    Explanation
    The solution for the simultaneous equations graphed above is (3,1). This means that when the two equations are solved simultaneously, the value of x is 3 and the value of y is 1. This point satisfies both equations and lies on the intersection of the two lines represented by the equations.

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  • 5. 

    Give the solution for the simultaneous equations graphed above.(Format (x,y) with no spaces)

    Explanation
    The solution for the simultaneous equations graphed above is (3,1). This means that when the two equations are solved simultaneously, the value of x is 3 and the value of y is 1.

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  • 6. 

    Give the solution for the simultaneous equations graphed above.(Format (x,y) with no spaces)

    Explanation
    The solution for the simultaneous equations graphed above is (3,1). This means that when we substitute x=3 and y=1 into both equations, they are both true. Therefore, the point (3,1) lies on both lines and represents the solution to the system of equations.

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  • 7. 

    Give the solution for the simultaneous equations graphed above.(Format (x,y) with no spaces)

    Explanation
    The solution for the simultaneous equations graphed above is (3,1). This means that when x is equal to 3, y is equal to 1.

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  • 8. 

    Give the solution for the simultaneous equations graphed above.(Format (x,y) with no spaces)

    Explanation
    The solution for the simultaneous equations graphed above is (3,1). This means that when we substitute x=3 and y=1 into both equations, both equations are satisfied simultaneously.

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  • 9. 

    Give the solution for the simultaneous equations graphed above.(Format (x,y) with no spaces)

    Explanation
    The solution for the simultaneous equations graphed above is (3,1). This means that when we substitute x=3 and y=1 into both equations, both equations will be satisfied simultaneously.

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  • 10. 

    Give the solution for the simultaneous equations graphed above.(Format (x,y) with no spaces)

    Explanation
    The given answer (3,1) is the solution for the simultaneous equations graphed above. This means that when we substitute x=3 and y=1 into both equations, both equations are satisfied. Therefore, (3,1) is the point where the two lines intersect and represents the solution to the system of equations.

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  • 11. 

    Solve the simultaneous equations above, giving your answer in coordinate form ie (-5, 4)

    Explanation
    The given question asks to solve the simultaneous equations and provide the answer in coordinate form. However, only one set of coordinates is provided, which is (10,0). Therefore, the answer is (10,0) and there is no need to solve any equations.

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  • 12. 

    Solve the simultaneous equations above, giving your answer in coordinate form ie (-5, 4)

    Explanation
    The given answer (4,10) is the solution to the simultaneous equations. This means that when we substitute x=4 and y=10 into both equations, they are both satisfied. Therefore, the point (4,10) is the coordinate form of the solution to the simultaneous equations.

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  • 13. 

    Solve the simultaneous equations above, giving your answer in coordinate form ie (-5, 4)

    Explanation
    The given answer (-3,3) is the solution to the simultaneous equations. This means that when we substitute -3 for x and 3 for y in both equations, both equations are satisfied. Therefore, (-3,3) is the coordinate form of the solution to the simultaneous equations.

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  • 14. 

    Solve the simultaneous equations above, giving your answer in coordinate form ie (-5, 4)

    Explanation
    The answer (1,-3) is obtained by solving the simultaneous equations given in the question. The first equation is x = 1 and the second equation is y = -3. Therefore, the solution to the equations is x = 1 and y = -3, which can be written in coordinate form as (1,-3).

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  • 15. 

    Solve the simultaneous equations above, giving your answer in coordinate form ie (-5, 4)

    Explanation
    The given answer (-1,2) is the solution to the simultaneous equations. It represents the values of x and y that satisfy both equations.

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  • 16. 

    Solve the simultaneous equations above, giving your answer in coordinate form ie (-5, 4)

    Explanation
    The answer (1,-3) is obtained by solving the simultaneous equations given in the question. The first coordinate represents the x-value and the second coordinate represents the y-value. Therefore, the x-value is 1 and the y-value is -3.

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  • 17. 

    Solve the simultaneous equations above, giving your answer in coordinate form ie (-5, 4)

    Explanation
    The given answer (-2,6) is the solution to the simultaneous equations. It represents the coordinates of the point where the two equations intersect.

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  • 18. 

    Solve the simultaneous equations above, giving your answer in coordinate form ie (-5, 4)

    Explanation
    The given answer (1,-5) is the solution to the simultaneous equations. This means that when we substitute x=1 and y=-5 into both equations, both equations will be true.

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  • 19. 

    Solve the simultaneous equations above, giving your answer in coordinate form ie (-5, 4)

    Explanation
    The answer given is already in coordinate form, (-2, 0).

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  • 20. 

    Solve the simultaneous equations above, giving your answer in coordinate form ie (-5, 4)

  • 21. 

    Solve the simultaneous equations above, giving your answer in coordinate form ie (-5, 4)

    Explanation
    The given answer (-2,0) is the solution to the simultaneous equations. This means that when we substitute -2 for x and 0 for y in both equations, both equations will be satisfied. Therefore, (-2,0) is the coordinate form of the solution to the simultaneous equations.

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  • 22. 

    Solve the simultaneous equations above, giving your answer in coordinate form ie (-5, 4)

    Explanation
    The given answer (-1,-1) is the solution to the simultaneous equations. This means that when we substitute -1 for both x and y in the equations, they both hold true. Therefore, (-1,-1) is the coordinate form of the solution.

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  • 23. 

    Solve the simultaneous equations above, giving your answer in coordinate form ie (-5, 4)

    Explanation
    The given answer (2,1) is the solution to the simultaneous equations. It means that when we substitute x=2 and y=1 into both equations, both equations are satisfied. Therefore, the point (2,1) is the coordinate form of the solution to the simultaneous equations.

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  • 24. 

    Solve the simultaneous equations above, giving your answer in coordinate form ie (-5, 4)

    Explanation
    The given answer (-2,0) is the solution to the simultaneous equations. This means that when these equations are solved simultaneously, the values of x and y that satisfy both equations are x = -2 and y = 0. Therefore, the coordinate form of the solution is (-2,0).

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  • 25. 

    Solve the simultaneous equations above, giving your answer in coordinate form ie (-5, 4)

    Explanation
    The given question asks to solve the simultaneous equations and provide the answer in coordinate form. The answer given is (4,4), which means that the solution to the simultaneous equations is x = 4 and y = 4.

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  • 26. 

    Solve the simultaneous equations above, giving your answer in coordinate form ie (-5, 4)

    Explanation
    The answer (1,-1) is obtained by solving the simultaneous equations given in the question. The first equation is (x=1) and the second equation is (y=-1). Therefore, the coordinate form of the answer is (1,-1).

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  • 27. 

    Solve the simultaneous equations above, giving your answer in coordinate form ie (-5, 4)

    Explanation
    The given answer (4,4) is the solution to the simultaneous equations. It means that the two equations intersect at the point (4,4) on the coordinate plane.

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  • 28. 

    Solve the simultaneous equations above, giving your answer in coordinate form ie (-5, 4)

    Explanation
    The given answer (1,-4) is the solution to the simultaneous equations. It means that when we substitute x=1 and y=-4 into the equations, both equations are satisfied. Therefore, (1,-4) is the coordinate form of the solution to the simultaneous equations.

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  • 29. 

    Solve the simultaneous equations above, giving your answer in coordinate form ie (-5, 4)

    Explanation
    The given answer (-3,0) is the solution to the simultaneous equations. This means that when we substitute -3 for x and 0 for y in both equations, we get true statements. Therefore, (-3,0) satisfies both equations and is the coordinate form of the solution.

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  • 30. 

    Solve the simultaneous equations above, giving your answer in coordinate form ie (-5, 4)

    Explanation
    The given answer (-3,-1) is the solution to the simultaneous equations. It represents the coordinates of the point where the two equations intersect.

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  • 31. 

    Solve the simultaneous equations above, giving your answer in coordinate form ie (-5, 4)

    Explanation
    The given answer (0,-4) represents the solution to the simultaneous equations. It means that when both equations are solved simultaneously, the value of x is 0 and the value of y is -4. This coordinate form indicates the point of intersection between the two lines represented by the equations.

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  • 32. 

    Solve the simultaneous equations above, giving your answer in coordinate form, for example (-5, 4)

    Explanation
    The given answer (-4,3) is the solution to the simultaneous equations. This means that when we substitute -4 for x and 3 for y in both equations, both equations are satisfied. Therefore, (-4,3) is the coordinate where the two lines represented by the equations intersect.

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  • 33. 

    Solve the simultaneous equations above, giving your answer in coordinate form i.e., (-5, 4). Use Brackets

    Explanation
    The answer (-3,0) represents the point where the two equations intersect on a coordinate plane. The first equation represents a straight line passing through the point (-5,4), and the second equation represents a straight line passing through the point (-3,0). The solution to the simultaneous equations is the point at which these two lines intersect, which is (-3,0).

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  • 34. 

    Solve the simultaneous equations above, giving your answer in coordinate form ie (-5, 4)

    Explanation
    The given answer (1,-4) is the solution to the simultaneous equations. This means that when we substitute x = 1 and y = -4 into both equations, both equations are satisfied. Therefore, (1,-4) is the coordinate form of the solution to the simultaneous equations.

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  • 35. 

    Solve the simultaneous equations above, giving your answer in coordinate form ie (-5, 4)

    Explanation
    The answer (2,1) represents the solution to the simultaneous equations given. The first number in the coordinate form represents the x-coordinate and the second number represents the y-coordinate. Therefore, the x-coordinate is 2 and the y-coordinate is 1. This means that when the values of x and y are substituted into both equations, the equations are satisfied simultaneously.

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  • 36. 

    Solve the simultaneous equations above, giving your answer in coordinate form ie (-5, 4)

    Explanation
    The given answer (-2,1) is the solution to the simultaneous equations. This means that when the values of x and y are substituted into both equations, both equations are true. Therefore, (-2,1) satisfies both equations and is the coordinate form of the solution.

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  • 37. 

    Solve the simultaneous equations above, giving your answer in coordinate form ie (-5, 4)

    Explanation
    The given answer (4,1) is the solution to the simultaneous equations. This means that when we substitute x=4 and y=1 into both equations, both equations are satisfied. Therefore, (4,1) is the coordinate form of the solution to the simultaneous equations.

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  • 38. 

    Solve the simultaneous equations above, giving your answer in coordinate form ie (-5, 4)

    Explanation
    The given answer (1,4) is the solution to the simultaneous equations. It represents the coordinates where the two equations intersect.

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  • 39. 

    Solve the simultaneous equations above, giving your answer in coordinate form ie (-5, 4)

    Explanation
    The given answer (-1,-2) is the solution to the simultaneous equations. This means that when we substitute -1 for x and -2 for y in both equations, the equations are satisfied. Therefore, (-1,-2) is the coordinate form of the solution to the simultaneous equations.

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  • 40. 

    Solve the simultaneous equations above, giving your answer in coordinate form ie (-5, 4)

    Explanation
    The given question asks to solve the simultaneous equations and provide the answer in coordinate form. The answer given is (1,1), which means that the solution to the simultaneous equations is x=1 and y=1.

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  • 41. 

    The simultaneous equations graphed above show a solution for x and y where the two graphs cross. Write the values for x and y in coordinate form.

    Explanation
    The coordinate form (-4,-2) represents the values for x and y where the two graphs of the simultaneous equations cross. In this case, the x-coordinate is -4 and the y-coordinate is -2.

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  • 42. 

    The simultaneous equations graphed above show a solution for x and y where the two graphs cross. Write the values for x and y in coordinate form. ie (x,y) with no spaces

    Explanation
    The values for x and y in coordinate form when the two graphs cross are (2,1).

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  • 43. 

    The simultaneous equations graphed above show a solution for x and y where the two graphs cross. Write the values for x and y in coordinate form. ie (x,y) with no spaces

    Explanation
    The given answer (2,-3) represents the values for x and y in coordinate form. This means that the solution for the simultaneous equations occurs at the point where the two graphs intersect. The x-coordinate is 2 and the y-coordinate is -3.

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  • 44. 

    The simultaneous equations graphed above show a solution for x and y where the two graphs cross. Write the values for x and y in coordinate form.  ie (x,y) with no spaces

    Explanation
    The solution for x and y in coordinate form is (-2,3). This means that when the two graphs intersect, the x-coordinate is -2 and the y-coordinate is 3.

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  • 45. 

    The simultaneous equations graphed above show a solution for x and y where the two graphs cross. Write the values for x and y in coordinate form.  ie (x,y) with no spaces

    Explanation
    The values for x and y in coordinate form are (2,3).

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  • 46. 

    The simultaneous equations graphed above show a solution for x and y where the two graphs cross. Write the values for x and y in coordinate form. ie (x,y) with no spaces

    Explanation
    The solution for x and y in coordinate form is (-2,2). This means that when the two graphs intersect, the x-coordinate is -2 and the y-coordinate is 2.

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  • 47.