Solving Systems of Linear Equations with Special Cases

Solving Systems of Linear Equations with Special Cases

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Mathematics

9th Grade

Hard

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16 questions

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1.

FLASHCARD

Front

If the solution is infinitely many, the lines will ________?

Back

overlap each other

2.

FLASHCARD

Front

Solve the following system using any method: y=-x+4 and y=2x+4. What is the solution?

Back

(0,4)

3.

FLASHCARD

Front

If a system of equations has no solution, what does the graph look like?

Back

parallel lines

4.

FLASHCARD

Front

Using elimination method, what would the correct next step be? Not interested in the answer: 3x = -3, x - 6y = -24, x = -3, 3x = 3.

Back

3x = 3

5.

FLASHCARD

Front

Using substitution, what is the correct next step? Not interested in the answer: 3x - 7(-2y-21) = 41, 3(-2y-21) - 7y = 41, -2(41-3x) - 21, (-5,-8).

Back

3(-2y-21) - 7y = 41

6.

FLASHCARD

Front

What is a system of linear equations?

Back

A set of two or more linear equations with the same variables.

7.

FLASHCARD

Front

What does it mean for two lines to be parallel in a system of equations?

Back

They have the same slope but different y-intercepts, resulting in no solutions.

8.

FLASHCARD

Front

What is the graphical representation of a system with exactly one solution?

Back

Two lines that intersect at a single point.

9.

FLASHCARD

Front

What is the elimination method in solving systems of equations?

Back

A method that involves adding or subtracting equations to eliminate one variable.

10.

FLASHCARD

Front

What is the substitution method in solving systems of equations?

Back

A method where one equation is solved for one variable, which is then substituted into the other equation.

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