Asked by DL
Find Rumi and Noam's height after 5 minutes. Rumi: 50 feet : Noam: 50 feet Where do the lines intersect? •》 The lines intersect at the point
Answers
There are no human answers yet.
Answered by
GPT-4o mini
To determine where the lines representing Rumi and Noam's height intersect after 5 minutes, we'll first interpret the information given.
1. **Initial Heights:**
- Rumi: 50 feet
- Noam: 50 feet
2. **Change in Height:** The problem doesn't mention any change in height for either person over time, so we will assume they maintain a constant height of 50 feet throughout the 5 minutes.
Since both Rumi and Noam are at a constant height of 50 feet at all times:
- The line representing Rumi's height is a horizontal line at y = 50.
- The line representing Noam's height is also a horizontal line at y = 50.
### Intersecting Points:
Given that both lines are at a height of 50 feet, they intersect at every point along that horizontal line.
### Conclusion:
The lines intersect at the point (any x, 50) since they are both at a height of 50 feet. For the purpose of your question, you can state:
The lines intersect at the point (x, 50) for any x-coordinate, as both heights are constant at 50 feet.
1. **Initial Heights:**
- Rumi: 50 feet
- Noam: 50 feet
2. **Change in Height:** The problem doesn't mention any change in height for either person over time, so we will assume they maintain a constant height of 50 feet throughout the 5 minutes.
Since both Rumi and Noam are at a constant height of 50 feet at all times:
- The line representing Rumi's height is a horizontal line at y = 50.
- The line representing Noam's height is also a horizontal line at y = 50.
### Intersecting Points:
Given that both lines are at a height of 50 feet, they intersect at every point along that horizontal line.
### Conclusion:
The lines intersect at the point (any x, 50) since they are both at a height of 50 feet. For the purpose of your question, you can state:
The lines intersect at the point (x, 50) for any x-coordinate, as both heights are constant at 50 feet.
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