At the coffee shop they cost free is in the Internet is proportional to the time of used. It cost two dollars per hour to use the Internet select the graph drawn to this relationship where X represents the number of hours and Y represents the cost
Since the cost of using the Internet is proportional to the time used, we can set up a proportional relationship as follows:
Cost = Rate × Time
Given that it costs two dollars per hour (Rate = $2/hour), the equation becomes:
Cost = 2 × Time
To graph this equation, we will plot the cost (Y) on the y-axis and the number of hours (X) on the x-axis.
Here is the graph representing the relationship between the number of hours and the cost of using the Internet:
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0 X
To represent the relationship between the number of hours used on the Internet and the cost, we can create a graph with X representing the number of hours and Y representing the cost.
The graph should be a straight line passing through the origin (0,0) since the cost is directly proportional to the number of hours used.
As the cost is two dollars per hour, the slope of the line will be 2.
Here is a rough sketch of how the graph would look:
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0 X Y
Please note that this is a simple representation, and if you have specific data or requirements, a more precise graph can be created accordingly.
To represent the relationship between the number of hours and the cost in a graph, we need to understand that the cost is proportional to the time used. This means that as the number of hours increases, the cost will also increase proportionally.
To create the graph, we can assign the X-axis to represent the number of hours and the Y-axis to represent the cost. Now, let's plot some points on the graph to represent this relationship:
- If X = 0 hours, the cost would be $0 (since it is free).
- If X = 1 hour, the cost would be $2.
- If X = 2 hours, the cost would be $4.
- If X = 3 hours, the cost would be $6.
As we can see, the cost increases by $2 for every hour used. This indicates a linear relationship between X (number of hours) and Y (cost).
To graph this relationship, we will plot these points on the graph and connect them with a straight line. The X-axis will start from 0 and go up to the maximum number of hours you want to consider, and the Y-axis will start from 0 and go up to the maximum cost.
Based on these points, the graph will be a straight line that passes through the origin (0,0) and has a slope of 2 (since the cost increases by $2 for every hour used). The line will keep extending as we increase the number of hours.
Here is an example of the graph:
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0 1 X (hours)
As the number of hours increases, the cost will keep increasing in a linear fashion.