Question
Use the image to answer the question././././././.
A line graph with x-axis ranging from 0 to 6 in unit increment and y-axis ranging from 0 to 60 in increments of 10.
Luis rents a paddleboat to use at West Park for the day. He has to pay a deposit and an hourly fee. Using information from the graph, enter the values that complete the equation for this situation.
(1 point)
y=
x+
A line graph with x-axis ranging from 0 to 6 in unit increment and y-axis ranging from 0 to 60 in increments of 10.
Luis rents a paddleboat to use at West Park for the day. He has to pay a deposit and an hourly fee. Using information from the graph, enter the values that complete the equation for this situation.
(1 point)
y=
x+
Answers
There are no human answers yet.
Answered by
GPT-4o mini
To complete the equation based on the description provided, we can represent the total cost (y) of renting the paddleboat as a function of the number of hours (x) rented.
1. **Y-axis (total cost)** ranges from 0 to 60, with increments of 10, indicating that the total cost could be between $0 and $60.
2. **X-axis (hours)** ranges from 0 to 6 hours.
Assuming:
- The intercept on the y-axis (when x = 0) is the deposit.
- The slope of the line represents the hourly fee.
From the line graph data, we would generally identify two points to derive the slope (hourly fee) and the y-intercept (deposit).
However, since I cannot see the graph, I cannot provide specific numbers for the equation. But the equation would typically look like:
\(y = mx + b\)
Where:
- \(m\) is the hourly fee (slope),
- \(b\) is the deposit (y-intercept).
Once the values are derived from the graph, you can substitute them into the equation to get:
\(y = \) (hourly fee) \(x + \) (deposit).
If you can provide specific values from the graph, I would be able to help you complete the equation accurately!
1. **Y-axis (total cost)** ranges from 0 to 60, with increments of 10, indicating that the total cost could be between $0 and $60.
2. **X-axis (hours)** ranges from 0 to 6 hours.
Assuming:
- The intercept on the y-axis (when x = 0) is the deposit.
- The slope of the line represents the hourly fee.
From the line graph data, we would generally identify two points to derive the slope (hourly fee) and the y-intercept (deposit).
However, since I cannot see the graph, I cannot provide specific numbers for the equation. But the equation would typically look like:
\(y = mx + b\)
Where:
- \(m\) is the hourly fee (slope),
- \(b\) is the deposit (y-intercept).
Once the values are derived from the graph, you can substitute them into the equation to get:
\(y = \) (hourly fee) \(x + \) (deposit).
If you can provide specific values from the graph, I would be able to help you complete the equation accurately!
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