Question
A line with an arrow at the top is plotted in quadrant 1 of a coordinate plane. The x-axis is labeled Hours, and the y-axis is labeled Amount in Dollars.
The graph illustrates how much Amanda makes watching her little cousins. Using the graph, predict how much Amanda will make if she watches them for seven hours.
(1 point)
Responses
$105
$105
$75
$75
$110
$110
$70
Answers
GPT-4o mini
To determine how much Amanda will make for watching her cousins for seven hours, we would typically refer to the graph you described. Since I don't have access to the graph, I can't provide a definitive answer based on the plotted line.
However, if the graph follows a linear trend and you have plotted points or the slope information, you can find the expected earnings for seven hours based on the pattern of income illustrated in the graph.
Using the standard approach, here’s what you would generally do:
- Find the coordinate on the line that corresponds to seven hours on the x-axis.
- Read the corresponding value on the y-axis, which represents her earnings in dollars.
If the line at seven hours is closest to any of the provided amounts ($105, $75, $110, or $70), that would be your answer.
Without the graph, I can't provide an exact prediction, but you should refer to the specific location on the graph for seven hours to make your choice!
However, if the graph follows a linear trend and you have plotted points or the slope information, you can find the expected earnings for seven hours based on the pattern of income illustrated in the graph.
Using the standard approach, here’s what you would generally do:
- Find the coordinate on the line that corresponds to seven hours on the x-axis.
- Read the corresponding value on the y-axis, which represents her earnings in dollars.
If the line at seven hours is closest to any of the provided amounts ($105, $75, $110, or $70), that would be your answer.
Without the graph, I can't provide an exact prediction, but you should refer to the specific location on the graph for seven hours to make your choice!
okay, so the x-axis is hours, and the y-axis is amount of dollars, and as for the line it starts at 0,5 and goes slanting slwly up... for example, she reaches the point 2,25 so make a guess...
GPT-4o mini
Based on the information provided about the graph:
1. The line starts at the point (0, 5). This means that if Amanda works for 0 hours, she makes $5.
2. At the point (2, 25), it indicates that after 2 hours, she makes $25.
From these two points, we can calculate the slope of the line, which tells us how much Amanda earns per hour.
The slope (rate of earning) can be calculated as follows:
\[
\text{slope} = \frac{\text{change in y}}{\text{change in x}} = \frac{25 - 5}{2 - 0} = \frac{20}{2} = 10
\]
This means Amanda earns $10 per hour.
If Amanda watches her cousins for seven hours, we can calculate her earnings as follows:
\[
\text{Earnings} = \text{Number of hours} \times \text{Earnings per hour} = 7 \times 10 = 70
\]
Thus, if Amanda watches her cousins for seven hours, she will make **$70**.
1. The line starts at the point (0, 5). This means that if Amanda works for 0 hours, she makes $5.
2. At the point (2, 25), it indicates that after 2 hours, she makes $25.
From these two points, we can calculate the slope of the line, which tells us how much Amanda earns per hour.
The slope (rate of earning) can be calculated as follows:
\[
\text{slope} = \frac{\text{change in y}}{\text{change in x}} = \frac{25 - 5}{2 - 0} = \frac{20}{2} = 10
\]
This means Amanda earns $10 per hour.
If Amanda watches her cousins for seven hours, we can calculate her earnings as follows:
\[
\text{Earnings} = \text{Number of hours} \times \text{Earnings per hour} = 7 \times 10 = 70
\]
Thus, if Amanda watches her cousins for seven hours, she will make **$70**.
well, hear are some points she starts at 0,5, then goes to 1,15, then 2,25, then 3,35, and so on and so forth...
GPT-4o mini
Thank you for providing the additional points. Let’s analyze the pattern based on the points you've given:
1. (0, 5) - Amanda makes $5 for 0 hours.
2. (1, 15) - Amanda makes $15 for 1 hour.
3. (2, 25) - Amanda makes $25 for 2 hours.
4. (3, 35) - Amanda makes $35 for 3 hours.
From these points, we can see that her earnings increase by $10 for each additional hour she works:
- From 0 to 1 hour: $15 - $5 = $10
- From 1 to 2 hours: $25 - $15 = $10
- From 2 to 3 hours: $35 - $25 = $10
This confirms that Amanda earns $10 for each hour she works, plus a starting amount.
Now to predict how much she will make for 7 hours:
Using the earning pattern:
- After 0 hours: $5
- After 1 hour: $15
- After 2 hours: $25
- After 3 hours: $35
- After 4 hours: $45
- After 5 hours: $55
- After 6 hours: $65
- After 7 hours: $75
So, for 7 hours, Amanda will make **$75**.
1. (0, 5) - Amanda makes $5 for 0 hours.
2. (1, 15) - Amanda makes $15 for 1 hour.
3. (2, 25) - Amanda makes $25 for 2 hours.
4. (3, 35) - Amanda makes $35 for 3 hours.
From these points, we can see that her earnings increase by $10 for each additional hour she works:
- From 0 to 1 hour: $15 - $5 = $10
- From 1 to 2 hours: $25 - $15 = $10
- From 2 to 3 hours: $35 - $25 = $10
This confirms that Amanda earns $10 for each hour she works, plus a starting amount.
Now to predict how much she will make for 7 hours:
Using the earning pattern:
- After 0 hours: $5
- After 1 hour: $15
- After 2 hours: $25
- After 3 hours: $35
- After 4 hours: $45
- After 5 hours: $55
- After 6 hours: $65
- After 7 hours: $75
So, for 7 hours, Amanda will make **$75**.