Justin records the speeds of vehicles moving past their house. The speed limit is 50 km/h. The mean ar standard deviation of 128 readings was 2-38.1 km/h and s=5.2 km/h. Assuming the data is normally distributed, what is the percent chance (approximately) that a person is travelling faster than 43.3 km/h? Use this Standard Normal Distribution curve to help answer the question: 19.1% 19.1%

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Justin records the speeds of vehicles moving past their house. The speed limit is 50 km/h. The mean and
standard deviation of 128 readings was 2-38.1 km/h and s=5.2 km/h.
Assuming the data is normally distributed, what is the percent chance (approximately) that a person is
travelling faster than 43.3 km/h?
Use this Standard Normal Distribution curve to help answer the question:
Answer:
Answer
0.1% 0.5%
30
1.7%
4.4%
9.2%
15%
10
19.1% 19.1%
15%
05
00 05
Standard Deviation (0)
no
4.4%
1.7%
0.5% 0.1%
25
3.5
Transcribed Image Text:Justin records the speeds of vehicles moving past their house. The speed limit is 50 km/h. The mean and standard deviation of 128 readings was 2-38.1 km/h and s=5.2 km/h. Assuming the data is normally distributed, what is the percent chance (approximately) that a person is travelling faster than 43.3 km/h? Use this Standard Normal Distribution curve to help answer the question: Answer: Answer 0.1% 0.5% 30 1.7% 4.4% 9.2% 15% 10 19.1% 19.1% 15% 05 00 05 Standard Deviation (0) no 4.4% 1.7% 0.5% 0.1% 25 3.5
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