At the coffee shop, the cost for using the internet is proportional to the time it’s used. It costs $2 per hour to use the internet. Select the graph drawn to show this relationship, where x represents the number of hours and y represents the cost
Since the cost for using the internet is proportional to the time it's used, we can say that the relationship between the two variables is linear.
The graph that represents this relationship would be a straight line passing through the origin (0,0) since there is no cost for using the internet when the time is 0.
In this case, the x-axis represents the number of hours (x) and the y-axis represents the cost (y).
The correct graph would be a straight line with a positive slope that intersects the y-axis at (0, $0) and x-axis at ($2, 0).
To represent the relationship between the number of hours and the cost for using the internet at the coffee shop, you would use a linear graph. The graph would have the number of hours (x) on the x-axis and the cost (y) on the y-axis.
Since the cost is directly proportional to the time used, the graph would show a straight line passing through the origin (0,0) with a positive slope. The slope would represent the rate of change or the cost per hour, which in this case is $2 per hour.
The correct graph would be a linear graph starting from the origin and sloping upward at a 45-degree angle.
To show the relationship between the number of hours and the cost of using the internet, we can use a graph. In this case, the cost is proportional to the time, which means that the cost increases linearly as the number of hours increases.
To create the graph, we need to plot the number of hours on the x-axis and the cost on the y-axis. The cost per hour is given as $2. Therefore, for every hour, the cost increases by $2.
The graph of this relationship would be a straight line that starts from the origin (0,0) and has a slope of 2. This means that for every hour, the cost increases by $2.
Therefore, the correct graph to show this proportional relationship would be a straight line that increases by $2 for every hour.