1. Gary compared the total attendance, x, at home matches and the total number of goals, y, scored at home during a season for each of 12 football teams playing in a league. He correctly calculated: S = 1022500 = 130.9 Sy = 8825 (а) Calculate the product moment correlation coefficient for these data. (b) Interpret the value of the correlation coefficient.
1. Gary compared the total attendance, x, at home matches and the total number of goals, y, scored at home during a season for each of 12 football teams playing in a league. He correctly calculated: S = 1022500 = 130.9 Sy = 8825 (а) Calculate the product moment correlation coefficient for these data. (b) Interpret the value of the correlation coefficient.
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
![19 <1< 21
15
21 <1< 23
11
23 <1< 25
7
5 of 8
a) What is the modal class?
b) Which class contains the median?
c) Calculate an estimate for the mean of this data.
d) Calculate an estimate for the standard deviation of this data.
Criteria 3.5: Estimate the size of a population by the release and recapture method.
1. In a wooded area was 50 woodlice were captured. These were marked and released. The
next day a total of 75 woodlice were captured. 15 of these were found to be marked.
Calculate the population of woodlice present in the wooded area.
2.
Over the period of a month, you trap and tag 15 deer in a forest, and mark them
with tags. You set up motion sensitive remote cameras up at various locations in
the forest. 1 month later, you collect all the cameras and review the pictures. You
record the results and note that the cameras took pictures of 4 tagged deer and 7
untagged Deer. What would be the total population of deer in the forest
reserve?
Criteria 3.4: Calculate and interpret a correlation coefficient.
1. Gary compared the total attendance, x, at home matches and the total number of goals, y, scored at
home during a season for each of 12 football teams playing in a league. He correctly calculated:
Str = 1022500
Sy = 130.9
S = 8825](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fd9f818e0-4c1f-4fdd-9ee1-b76473cc8732%2Fc03366b1-6855-4b7f-8e4e-08e541036540%2Fni0u1j_processed.png&w=3840&q=75)
Transcribed Image Text:19 <1< 21
15
21 <1< 23
11
23 <1< 25
7
5 of 8
a) What is the modal class?
b) Which class contains the median?
c) Calculate an estimate for the mean of this data.
d) Calculate an estimate for the standard deviation of this data.
Criteria 3.5: Estimate the size of a population by the release and recapture method.
1. In a wooded area was 50 woodlice were captured. These were marked and released. The
next day a total of 75 woodlice were captured. 15 of these were found to be marked.
Calculate the population of woodlice present in the wooded area.
2.
Over the period of a month, you trap and tag 15 deer in a forest, and mark them
with tags. You set up motion sensitive remote cameras up at various locations in
the forest. 1 month later, you collect all the cameras and review the pictures. You
record the results and note that the cameras took pictures of 4 tagged deer and 7
untagged Deer. What would be the total population of deer in the forest
reserve?
Criteria 3.4: Calculate and interpret a correlation coefficient.
1. Gary compared the total attendance, x, at home matches and the total number of goals, y, scored at
home during a season for each of 12 football teams playing in a league. He correctly calculated:
Str = 1022500
Sy = 130.9
S = 8825
![10:01 1
ll ?
Search
Ringer
Marja
Criteria 3.4: Calculate and interpret a correlation coefficient.
1. Gary compared the total attendance, x, at home matches and the total number of goals, y, scored at
home during a season for each of 12 football teams playing in a league. He correctly calculated:
Syr = 1022500
Sy
= 130.9
Sxy
= 8825
(a)
Calculate the product moment correlation coefficient for these data.
(b)
Interpret the value of the correlation coefficient.
2.
A scientist wants to develop a model to describe the relationship between the average daily
temperature, x °C, and her household's daily energy consumption, y kWh, in winter.
A random sample of the average daily temperature and her household's daily energy
consumption are taken from 10 winter days and shown in the table.
-0.4
-0.2
0.3
0.8
1.1
1.4
1.8
2.1
2.5
2.6
28
30
26
25
26
27
26
24
22
21
You may use:
Σy = 255
Exy = 283.8
Syy
= 64.5
a) Find a value for the product moment correlation coefficient r for this data.
b) Explain what the value of the product moment correlation tells you about the relationship between the
daily temperature and the household energy consumption.
4.2. Calculate the results of combining errors when substituting values
in formulae.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fd9f818e0-4c1f-4fdd-9ee1-b76473cc8732%2Fc03366b1-6855-4b7f-8e4e-08e541036540%2F3yp05sc_processed.png&w=3840&q=75)
Transcribed Image Text:10:01 1
ll ?
Search
Ringer
Marja
Criteria 3.4: Calculate and interpret a correlation coefficient.
1. Gary compared the total attendance, x, at home matches and the total number of goals, y, scored at
home during a season for each of 12 football teams playing in a league. He correctly calculated:
Syr = 1022500
Sy
= 130.9
Sxy
= 8825
(a)
Calculate the product moment correlation coefficient for these data.
(b)
Interpret the value of the correlation coefficient.
2.
A scientist wants to develop a model to describe the relationship between the average daily
temperature, x °C, and her household's daily energy consumption, y kWh, in winter.
A random sample of the average daily temperature and her household's daily energy
consumption are taken from 10 winter days and shown in the table.
-0.4
-0.2
0.3
0.8
1.1
1.4
1.8
2.1
2.5
2.6
28
30
26
25
26
27
26
24
22
21
You may use:
Σy = 255
Exy = 283.8
Syy
= 64.5
a) Find a value for the product moment correlation coefficient r for this data.
b) Explain what the value of the product moment correlation tells you about the relationship between the
daily temperature and the household energy consumption.
4.2. Calculate the results of combining errors when substituting values
in formulae.
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