d. Describe the distribution using the following characteristics: a. What is the shape of distribution? b. What score best identifies the center (average) for the distribution? c. Are the scores clustered together or, are they spread out across the scale?
d. Describe the distribution using the following characteristics: a. What is the shape of distribution? b. What score best identifies the center (average) for the distribution? c. Are the scores clustered together or, are they spread out across the scale?
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
Related questions
Question
Please answer part D only. The other answer from parts a, b and c is also posted. Please answer asap

Transcribed Image Text:For the following set of scores
3
10
7
2
6
7
5
4
5
9
9
5
6
6
a. Find the Range, Number of Class and Cless
b. Construct a frency distribution table
C. sken a polygon graph showing the distribution
d. Describe the distribution using the following characteristics:
4
3
6
8
a. What is the shape of distribution?
b.
What score best identifies the center (average) for the distribution?
c. Are the scores clustered together or, are they spread out across the scale?
8

Transcribed Image Text:3:28
Done
(a)
Range is the difference between maximum
and minimum values.
=1+4.248019462
-5.248019462
Range-10-2
=8
Using Sturges rule, number of classes can be
determined as follows:
k=1+3.322log N
=1+3.322 log (19)
=1+3.322 x 1.278753601
Class size is given by the formula:
Class size ge
Range
Class Frequency
2-3
3
4-5
6-7
8-9
10-11
Total
(c)
7
=1.6
(b) Frequency distribution table for the data is obtained as follows:
Start with the minimum value (2) as the lower limit of the first class. Add 2 to it to
obtain the lower limit of the second class. Keep adding 2 until you get the lower limit of
the 5th class.
6
5
5
Then, add (2-1=1) to each lower limit to get its corresponding upper limit. Thus, the
frequency distribution table is given below:
2
1
0
5
6
4
1
19
CLIENT 1475
0.5
2.5
Frequency polygon
4.5
6.5
Miidpoints
Q
8.5
10.5
.. LTE
12.5
The distribution of data is said to be normal based on the symmetrical shape of the
polygon.
...
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