Solving Systems of Equations By Elimination

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Quizizz Content
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Mathematics
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8th Grade
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Hard
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16 questions
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1.
FLASHCARD
Front
What is the elimination method in solving systems of equations?
Back
The elimination method involves adding or subtracting equations to eliminate one variable, making it easier to solve for the other variable.
2.
FLASHCARD
Front
What does it mean if a system of equations has 'no solution'?
Back
A system of equations has no solution if the equations represent parallel lines that never intersect.
3.
FLASHCARD
Front
How do you determine if a variable can be eliminated in a system of equations?
Back
A variable can be eliminated if the coefficients of that variable in both equations are opposites or can be made opposites through multiplication.
4.
FLASHCARD
Front
What is the first step in using the elimination method?
Back
The first step is to align the equations so that like terms are in the same column, making it easier to add or subtract them.
5.
FLASHCARD
Front
What is the resulting equation when you add the equations 4x + 4y = 4 and 3x + 4y = 10?
Back
The resulting equation is 7x + 8y = 14.
6.
FLASHCARD
Front
What does the term 'combined equation' refer to in the context of elimination?
Back
The combined equation is the result of adding or subtracting the original equations to eliminate one variable.
7.
FLASHCARD
Front
What is the significance of the coefficients in the elimination method?
Back
The coefficients determine how the equations can be manipulated to eliminate a variable; they must be compatible for elimination to occur.
8.
FLASHCARD
Front
How can you check if your solution to a system of equations is correct?
Back
You can check the solution by substituting the values back into the original equations to see if they hold true.
9.
FLASHCARD
Front
What is the result of adding the equations -2x + 6y = -20 and 2x + 5y = -13?
Back
The result is 11y = -33.
10.
FLASHCARD
Front
What does it mean for two equations to be dependent?
Back
Two equations are dependent if they represent the same line, resulting in infinitely many solutions.
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