Based on Figure 1, (i) Determine the shape of the distribution of monthly gross income for Sarawak and Wilayah Persekutuan Kuala Lumpur (W.P.KL). (ii) Given that Q = 4900 and Q, z 9900 , prove that there exist outlier for Wilayah Persekutuan Kuala Lumpur (W.P.KL) as illustrated in the Figure 1. Show your calculations.
Based on Figure 1, (i) Determine the shape of the distribution of monthly gross income for Sarawak and Wilayah Persekutuan Kuala Lumpur (W.P.KL). (ii) Given that Q = 4900 and Q, z 9900 , prove that there exist outlier for Wilayah Persekutuan Kuala Lumpur (W.P.KL) as illustrated in the Figure 1. Show your calculations.
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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The Department of Statistics Malaysia (DOSM) conducted another study on the monthly gross
income (in RM) in Malaysia for 2017. Another four states are selected and the data obtained are
shown in Table 2. The Boxplot of the data is given in Figure 1
Transcribed Image Text:QUESTION 2 ,
The Department of Statistics Malaysia (DOSM) conducted another study on the monthly gross
income (in RM) in Malaysia for 2017. Another four states are selected and the data obtained are
shown in Table 2. The Boxplot of the data is given in Figure 1.
Monthly Gross Income
| Kedah
N. Sembilan I Sarawak
I W.P.KL
25000.00
20000.00
15000.00
10000.00
5000.00
0.00
Figure 1
Transcribed Image Text:Table 2
Kedah N. Sembilan Sarawak W.P.KL
4816.88
5751.92
3311.50
9995.50
1093.75
5408.67
4779.17
4808.92
1438.33
3034.17
23634.83
4099.00
2859.62
2760.83
4441.25
9545.83
880.00
2332.00
1959.08
8589.33
4118.75
7037.33
3579.25
5996.67
5661.00
1935.17
7745.00
8932.67
2890.00
1853.83
18235.75 20441.67
3069.83
2457.83
6677.50
15215.67
2051.00
1801.75
8862.50
4243.33
3040.00
4548.42
6750.17
Based on Figure 1,
(i) Determine the shape of the distribution of monthly gross income for Sarawak and Wilayah
Persekutuan Kuala Lumpur (W.P.KL).
(ii) Given that Q = 4900 and Q, = 9900, prove that there exist outlier for Wilayah Persekutuan
Kuala Lumpur (W.P.KL) as illustrated in the Figure 1. Show your calculations.
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