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In a system of equations, if one equation is a multiple of another, what can be
In a system of equations, if one equation is a multiple of another, what can be inferred about their solutions?
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Practice Questions
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Q1
In a system of equations, if one equation is a multiple of another, what can be inferred about their solutions?
They have a unique solution.
They have infinitely many solutions.
They have no solutions.
They are inconsistent.
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If one equation is a multiple of another, they represent the same line, leading to infinitely many solutions.
Questions & Step-by-step Solutions
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Q
Q: In a system of equations, if one equation is a multiple of another, what can be inferred about their solutions?
Solution:
If one equation is a multiple of another, they represent the same line, leading to infinitely many solutions.
Steps: 5
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Step 1: Understand what a system of equations is. It is a set of two or more equations with the same variables.
Step 2: Recognize that if one equation is a multiple of another, it means you can multiply the entire equation by a number to get the other equation.
Step 3: Realize that if two equations are multiples of each other, they describe the same line on a graph.
Step 4: Since both equations represent the same line, every point on that line is a solution to both equations.
Step 5: Conclude that there are infinitely many solutions because there are infinitely many points on the line.
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