Construct frequency distribution table based on the scores of 75 randomly selected students.

MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
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Activity # 3: Descriptive Statistics
Construct frequency distribution
table based on the scores of 75
randomly selected students.
| 37 46 37 26 30 41 28 49 29 34 46 50 38 35 42
35 46 45 27 41 26 45 39 43 46 36 32 46 36 48
49 47 30 43 31 34 38 41 39 45 28 43 37 39 26
38 30 29 38 26 31 42 44 48 43 37 46 38 27 50
42 33 42 42 43 39 39 31 46 46 48 48 50 45 31
Scores
Frequency Percentage (%)
26 to 30
31 to 35
36 to 40
41 to 45
46 to 50
Total
Your answer
26-30
2 points
Frequency:13, Percentage: 16.77%
O Frequency:13, Percentage:17.33%
31-35
2 points
O Frequency:10, Percentage:13.33%
O Frequency:10, Percentage:14.37%
Transcribed Image Text:0.00 4G 19:45 73 KB/s Activity # 3: Descriptive Statistics Construct frequency distribution table based on the scores of 75 randomly selected students. | 37 46 37 26 30 41 28 49 29 34 46 50 38 35 42 35 46 45 27 41 26 45 39 43 46 36 32 46 36 48 49 47 30 43 31 34 38 41 39 45 28 43 37 39 26 38 30 29 38 26 31 42 44 48 43 37 46 38 27 50 42 33 42 42 43 39 39 31 46 46 48 48 50 45 31 Scores Frequency Percentage (%) 26 to 30 31 to 35 36 to 40 41 to 45 46 to 50 Total Your answer 26-30 2 points Frequency:13, Percentage: 16.77% O Frequency:13, Percentage:17.33% 31-35 2 points O Frequency:10, Percentage:13.33% O Frequency:10, Percentage:14.37%
4G
73
ll 19:45 16.1
KB/s
Activity # 3: Descriptive Statistics
5. The length of life of an
2 points
instrument produced by a
machine has a normal
distribution with a mean of 12
months and population
standard deviation of 2
months. Find the probability
that an instrument produced
by this machine will last:
Your answer
A. Less than 7 months
3 points
0.00621
0.99379
B. Between 7 and 12 months
4 points
O 0.5
9O 0.49379
Transcribed Image Text:4G 73 ll 19:45 16.1 KB/s Activity # 3: Descriptive Statistics 5. The length of life of an 2 points instrument produced by a machine has a normal distribution with a mean of 12 months and population standard deviation of 2 months. Find the probability that an instrument produced by this machine will last: Your answer A. Less than 7 months 3 points 0.00621 0.99379 B. Between 7 and 12 months 4 points O 0.5 9O 0.49379
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