The data below are the height of 20 students in a class: 133 136 120 138 134 132 126 141 127 143 130 131 125 144 128 134 135 137 133 129 The highest value from the data is 120 The lowest value from the data is 144. Thus, the range of the data is, Range = H. V – L. V = 144 – 120 = 24 The number of classes can be calculated as: k = 1 + 3. 322 log N = 1+ 3. 322 log 20 = 5. 32 The class interval size can be calculated as: Range C = Number of classes = 24 5 = 4. 8 The frequency distribution table of the height of 20 students. Classes Frequency Class Mark Class Boundary Relative Frequency
The data below are the height of 20 students in a class: 133 136 120 138 134 132 126 141 127 143 130 131 125 144 128 134 135 137 133 129 The highest value from the data is 120 The lowest value from the data is 144. Thus, the range of the data is, Range = H. V – L. V = 144 – 120 = 24 The number of classes can be calculated as: k = 1 + 3. 322 log N = 1+ 3. 322 log 20 = 5. 32 The class interval size can be calculated as: Range C = Number of classes = 24 5 = 4. 8 The frequency distribution table of the height of 20 students. Classes Frequency Class Mark Class Boundary Relative Frequency
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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Question
Construct a bar graph for the classes and frequency. Construct a pie graph for the relative frequency. Construct a histogram for the class boundaries.
![The data below are the height of 20 students in a class:
133
136
120
138
134
132
126
141
127
143
130
131
125
144
128
134
135
137
133
129
The highest value from the data is 120
The lowest value from the data is 144.
Thus, the range of the data is,
Range = H. V - L. V
= 144 – 120
= 24
The number of classes can be calculated as:
k = 1+3. 322 log N
= 1 + 3. 322 log 20
= 5. 32
The class interval size can be calculate
as:
Range
Number of classes
24
5
= 4.8
The frequency distribution table of the height of 20 students.
Classes
Frequency
Class Mark
Class Boundary
Relative Frequency
<cf
120-125
1.
122.5
119.5-125.5
1
126-131
7
128.5
125.5-131.5
35
8
132-137
8
134.5
131.5-137.5
40
16
138-143
3
140.5
137.5-143.5
15
19
144-149
1.
146.5
143.5-149.5
5
20
20](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fc19d3d30-6d13-4919-a3b8-341c2fd46dd2%2Fee04f55a-2153-4bd9-973e-28a37874a736%2Fqycfcp_processed.png&w=3840&q=75)
Transcribed Image Text:The data below are the height of 20 students in a class:
133
136
120
138
134
132
126
141
127
143
130
131
125
144
128
134
135
137
133
129
The highest value from the data is 120
The lowest value from the data is 144.
Thus, the range of the data is,
Range = H. V - L. V
= 144 – 120
= 24
The number of classes can be calculated as:
k = 1+3. 322 log N
= 1 + 3. 322 log 20
= 5. 32
The class interval size can be calculate
as:
Range
Number of classes
24
5
= 4.8
The frequency distribution table of the height of 20 students.
Classes
Frequency
Class Mark
Class Boundary
Relative Frequency
<cf
120-125
1.
122.5
119.5-125.5
1
126-131
7
128.5
125.5-131.5
35
8
132-137
8
134.5
131.5-137.5
40
16
138-143
3
140.5
137.5-143.5
15
19
144-149
1.
146.5
143.5-149.5
5
20
20
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