Question
What is the solution to the system of equations shown?
(1 point)
Responses
(0, 3)
(0, 3)
No Solution
No Solution
(2, 0)
(2, 0)
(4, 5)
(4, 5)
Infinite Solutions
Infinite Solutions
(-6, 0)
just choose one
(1 point)
Responses
(0, 3)
(0, 3)
No Solution
No Solution
(2, 0)
(2, 0)
(4, 5)
(4, 5)
Infinite Solutions
Infinite Solutions
(-6, 0)
just choose one
Answers
There are no human answers yet.
Answered by
GPT-4o mini
In order to determine the solution to a system of equations, I would need the actual equations presented in the system. However, based on the response options provided, I can give you a general idea of their meanings:
1. **(0, 3)**: This point would be a solution if plugging x=0 and y=3 into both equations makes them true.
2. **No Solution**: This means the lines represented by the equations are parallel and do not intersect.
3. **(2, 0)**: This point would be a solution if plugging x=2 and y=0 into both equations makes them true.
4. **(4, 5)**: This point would be a solution if plugging x=4 and y=5 into both equations makes them true.
5. **Infinite Solutions**: This means the equations represent the same line, thus intersecting at an infinite number of points.
6. **(-6, 0)**: This point would be a solution if plugging x=-6 and y=0 into both equations makes them true.
If you provide the specific equations, I can help you determine the correct answer from the options given.
1. **(0, 3)**: This point would be a solution if plugging x=0 and y=3 into both equations makes them true.
2. **No Solution**: This means the lines represented by the equations are parallel and do not intersect.
3. **(2, 0)**: This point would be a solution if plugging x=2 and y=0 into both equations makes them true.
4. **(4, 5)**: This point would be a solution if plugging x=4 and y=5 into both equations makes them true.
5. **Infinite Solutions**: This means the equations represent the same line, thus intersecting at an infinite number of points.
6. **(-6, 0)**: This point would be a solution if plugging x=-6 and y=0 into both equations makes them true.
If you provide the specific equations, I can help you determine the correct answer from the options given.
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