In: Statistics and Probability
The Downtown Parking Authority of Tampa, Florida, reported the following information for a sample of 231 customers on the number of hours cars are parked and the amount they are charged.
Number of Hours | Frequency | Amount Charged | |||
1 | 22 | $ | 3 | ||
2 | 38 | 6 | |||
3 | 51 | 8 | |||
4 | 45 | 12 | |||
5 | 20 | 14 | |||
6 | 14 | 16 | |||
7 | 5 | 18 | |||
8 | 36 | 22 | |||
231 |
b-1. Find the mean and the standard deviation of the number of hours parked
b-2. How long is a typical customer parked?
Find the mean and the standard deviation of the amount charged.
1.
B-1.
Number of hours, x | Frequency f |
1 | 22 |
2 | 38 |
3 | 51 |
4 | 45 |
5 | 20 |
6 | 14 |
7 | 5 |
8 | 36 |
B-2.
A typical customer is parked for 4.0606 hours.
2.
Data:
Amount Charged, x | Frequency f |
3 | 22 |
6 | 38 |
8 | 51 |
12 | 45 |
14 | 20 |
16 | 14 |
18 | 5 |
22 | 36 |
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