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The data are given on winning team points, losing team points, and total points in the match. Sample…

Answered: alculate and interpret the following…

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

Required

Calculate and interpret the following using Excel for the winning teams’ points, losing teams’ points and the total number of points:
Mean
Median
Mode
Variance
Standard Deviation

Pls calculate using excel

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Game #
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Winner Team
SOUTH AFRICA 7S
FUJI 75
ARGENTINA 7S
SAMOA 7S
IRELAND 7S
NEW ZEALAND 7S
USA 7S
AUSTRALIA 7S
ARGENTINA 75
FIJI 7S
JAPAN 7S
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FRANCE 7S
TONGA 7S
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USA 7S
14
NEW ZEALAND 75
21
SOUTH AFRICA 75 17
FIJI 75
CANADA 7S
USA 7S
22
12
28
26
FRANCE 7S
IRELAND 7S
33
AUSTRALIA 7S
36
NEW ZEALAND 7S
19
Points
34
26
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28
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Font
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Hamilton Sevens 2023 Results
Points
Losing Team
CANADA 7S
5
FRANCE 7S
10
SPAIN 7S
5
KENYA 7S
5
12
0
12
14
14
SPAIN 7S
KENYA 7S
Formulas
11
URUGUAY 7S
TONGA 7S
JAPAN
GREAT BRITAIN 7S
CANADA 7S
SAMOA 7S
SPAIN 7S
Type here to search
URUGUAY 7S
SAMOA 7S
GREAT BRITAIN 7S
IRELAND 75
AUSTRALIA 7S
ARGENTINA 75
URUGUAY 7S
KENYA 7S
JAPAN 7S
TONGA 7S
GREAT BRITAIN 7S
* Α Α
A
- A
N
12
7
19
10
21
14
19
14
12
5
12
21
12
7
12
A
Data
Review
F
25
36
26
45
52
42
43
31
28
43
Total Points In The Match
39
36
31
47
28
40
31
34
17
40
47
45
43
31
View
Alignment
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KENYA 7S
SAMOA 7S
GREAT BRITAIN 7S
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ARGENTINA 7S
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SPAIN 7S
KENYA 7S
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AUSTRALIA 7S
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ARGENTINA 7S
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CANADA 7S
SPAIN 75
JAPAN 7S
21
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28
10
21
21
JAPAN 7S
33
TONGA 7S
24
GREAT BRITAIN 7S
21
26
SOUTH AFRICA 7S
FIJI 7S
38 FRANCE 7S
USA 7S
CANADA 7S
KENYA 7S
24
24
26
26
15
14
IRELANDS 7S
FRANCE 7S
NEW ZEALAND 7S
URUGUAY 7S
SOUTH AFRICA 7S
FIJI 7S
AUSTRALIA 7S
IRELANDS 7S
URUGUAY 7S
N
Data Review
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5
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7
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5
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View
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Definition Definition Measure of central tendency that is the value that occurs most frequently in a data set. A data set may have more than one mode if multiple categories repeat an equal number of times. For example, in a data set with five item—3, 5, 5, 29, 473—the mode is 5 because it occurs twice and no other value occurs more than once. On a histogram or bar chart, the element with the highest bar represents the mode. Therefore, the mode is sometimes considered the most popular option. The mode is useful for nominal or categorical data (e.g., the most common color car that users purchase), but it is problematic for continuous data because it is more likely not to have any value that is more frequent than the other.

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