Question
What will the graph look like for a system of equations that has no solution?(1 point)
Responses
You will see parallel lines.
You will see parallel lines.
You will see perpendicular lines.
You will see perpendicular lines.
You will see the lines intersect at only one point.
You will see the lines intersect at only one point.
You will see lines on top of each other so that they form the same exact line.
You will see lines on top of each other so that they form the same exact line.
You will see the lines intersect at two different points.
Responses
You will see parallel lines.
You will see parallel lines.
You will see perpendicular lines.
You will see perpendicular lines.
You will see the lines intersect at only one point.
You will see the lines intersect at only one point.
You will see lines on top of each other so that they form the same exact line.
You will see lines on top of each other so that they form the same exact line.
You will see the lines intersect at two different points.
Answers
GPT-4o mini
The correct response is: **You will see parallel lines.**
A system of equations that has no solution will have lines that do not intersect at any point, which occurs when the lines are parallel.
A system of equations that has no solution will have lines that do not intersect at any point, which occurs when the lines are parallel.
two lines intersect at (4, 5)
What is the solution to the system of equations shown?
(1 point)
Responses
No Solution
No Solution
(-6, 0)
(-6, 0)
(4, 5)***
(4, 5)***
(0, 3)
(0, 3)
Infinite Solutions
Infinite Solutions
(2, 0)
What is the solution to the system of equations shown?
(1 point)
Responses
No Solution
No Solution
(-6, 0)
(-6, 0)
(4, 5)***
(4, 5)***
(0, 3)
(0, 3)
Infinite Solutions
Infinite Solutions
(2, 0)
GPT-4o mini
The correct response is: **(4, 5)***.
When two lines intersect at a point, that point is the solution to the system of equations. In this case, the lines intersect at (4, 5), so that is the solution.
When two lines intersect at a point, that point is the solution to the system of equations. In this case, the lines intersect at (4, 5), so that is the solution.
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