Aldo can choose Plan A or Plan B for his long distance charges. For each plan, cost (in dollars) depends on minutes used (per month) as shown below. (I'll try to see if I can post the graph.)
1. If Aldo makes 60 minutes of long distance calls for the month, which plan cost less? Plan A or Plan B?
2. How much less does it cost than the other plan?
3. For what number of long distance minutes do the two plans cost the same?
4. If the time spent on long distance calls is less than this amount, which plan costs less? Plan A or Plan B?
1. which graph is below the other at x=60?
2. what's the distance between the graphs
3. where do the graphs intersect?
4. which graph is below left of the point in #3? (as in #1)
To determine which plan costs less for 60 minutes of long distance calls, we need to refer to the graph.
1. Please provide the graph or describe it in detail, including the costs for each plan at different minute intervals.
2. With the graph, we can compare the costs of both plans at 60 minutes. Subtract the cost of Plan A from the cost of Plan B to find out how much less it costs.
3. Find the point on the graph where the costs of both plans are equal. The number of long distance minutes at this point represents the answer.
4. If the time spent on long distance calls is less than the number of minutes at which the two plans cost the same, then Plan A will cost less. If it is greater, then Plan B will cost less.
1. To determine which plan costs less when making 60 minutes of long distance calls, we need to refer to the graph or provide the specific cost values for each plan.
2. Without specific cost values, it is not possible to determine how much less one plan costs compared to the other for 60 minutes of long distance calls. This information would need to be provided.
3. To find the number of minutes for which the two plans cost the same, we need to identify the point of intersection on the graph or find the equal-cost point if provided with specific cost values.
4. If the time spent on long distance calls is less than the amount where the two plans cost the same, it would depend on the specific cost values of Plan A and Plan B. Without this information, it is not possible to determine which plan costs less for fewer minutes.