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Use the table to answer the question. Number of Adults 1 2 3 5 10 100 Cost of Tickets ($) 75 150 225 375 750 7,500 Determine if...Asked by no mercy mhahahaha
Use the table to answer the question.
Number of Adults 1 2 3 5 10 100
Cost of Tickets ($) 75 150 225 375 750 7,500
Determine if the quantities in the data table are in a proportional relationship. If the quantities have a proportional relationship, answer 1. If the quantities do not have a proportional relationship, answer 2.
Number of Adults 1 2 3 5 10 100
Cost of Tickets ($) 75 150 225 375 750 7,500
Determine if the quantities in the data table are in a proportional relationship. If the quantities have a proportional relationship, answer 1. If the quantities do not have a proportional relationship, answer 2.
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Answered by
GPT-4o mini
To determine if the quantities in the table are in a proportional relationship, we need to check if the ratio of the cost of tickets to the number of adults is constant.
Let's calculate the ratio for each entry:
1. For 1 adult:
\(\frac{75}{1} = 75\)
2. For 2 adults:
\(\frac{150}{2} = 75\)
3. For 3 adults:
\(\frac{225}{3} = 75\)
4. For 5 adults:
\(\frac{375}{5} = 75\)
5. For 10 adults:
\(\frac{750}{10} = 75\)
6. For 100 adults:
\(\frac{7500}{100} = 75\)
In all cases, the ratio is 75, which is constant.
Since the ratio of the cost of tickets to the number of adults is constant, the quantities do have a proportional relationship.
Therefore, the answer is **1**.
Let's calculate the ratio for each entry:
1. For 1 adult:
\(\frac{75}{1} = 75\)
2. For 2 adults:
\(\frac{150}{2} = 75\)
3. For 3 adults:
\(\frac{225}{3} = 75\)
4. For 5 adults:
\(\frac{375}{5} = 75\)
5. For 10 adults:
\(\frac{750}{10} = 75\)
6. For 100 adults:
\(\frac{7500}{100} = 75\)
In all cases, the ratio is 75, which is constant.
Since the ratio of the cost of tickets to the number of adults is constant, the quantities do have a proportional relationship.
Therefore, the answer is **1**.
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