DATA ANALYSIS
DA1. Statisti=
cs &
society
DA2. Data col=
lecting
& sampling
DA3. Displayi=
ng
single data sets
DA4. Summary
statistics
DA5. Interpre=
ting
sets of data
DA6. The norm=
al
distribution
DA7. correlation
Statistics-Some Common Terms
=
“There are lies, damn lies and statistics.”
(Mark Twain)
To illustrate the following terms we will consider the=
case
where a die (singular of dice) is rolled ten times with the results: 6, 1, =
2,
5, 6, 4, 3, 2, 1, 6.
The frequency=
of
a score is the number of times that score occurs.
The frequency of 6 in the above example is 3 because 6=
occurs 3 times.
A frequency
distribution table is a table showing the scores in order of size and a=
lso
the frequency of each score.
|
Score
|
Frequency=
|
|
1
|
2
|
|
2
|
2
|
|
3
|
1
|
|
4
|
1
|
|
5
|
1
|
|
6
|
3
|
The cumulative
frequency of a score is the total of all scores equal to or less than t=
hat
score.
The cumulative frequency of 3 is 5 because there are 5
scores equal to 3 or less than 3. (1 occurs twice, 2 oc=
curs
twice, 3 occurs once. Total =3D 2+2+1 =3D 5)
The mode =
is the
score that occurs most often.
6 occurs 3 times. This is m=
ore
often than any other number. Mode =3D 6.
The mean
(sometimes called the “arithmetic mean”) is the sum of all the
scores divided by the number of scores.
6+1+2+5+6+4+3+2+1+6 =3D 36 ![](3D"DATAANALYSISG.M._files/image002.gif")
&=
nbsp; Mean
=3D 3.6
The median is the
middle score. Half the scores are above the median and half are below the
median. If there is an odd number of scores then the median is the middle
score. If there is an even number of scores then there are two middle score=
s.
The median is the average of the two middle scores.
If we write the above scores in order we get
1,1,2,2,3,4,5,6,6,6
There are ten scores and ![](3D"DATAANALYSISG.M._files/image004.gif")
=3D5 so put a stroke after the fifth score.
1,1,2,2,3/4,5,6,6,6
The number immediately to the left of the stroke is 3 =
and
the number immediately to the right of the stroke is 4. The mean of 3 and 4=
is ![](3D"DATAANALYSISG.M._files/image006.gif")
=3D
![](3D"DATAANALYSISG.M._files/image008.gif")
=3D 3.5.
The median of the above numbers is or 3.5.
The range is the
difference between the highest and lowest score.
Range =3D highest score – lowest score.
Range =3D 6 – 1 =3D 5
Graphs & Statistics 1
1. &n=
bsp; In
a particular class there are 30 students. Of these, 15 have brown eyes, 10 =
have
blue =
eyes
and the remainder have hazel eyes. Represent this information in a
&nbs=
p; (a) sector graph
&nbs=
p; (b)
bar graph
&nbs=
p; (c)
column graph
2. &n=
bsp; There
are 150 students in year 9 at East
Mountains Girls
High School. Of the=
se, 50
play softball
for sport, 30 play netball, 30 attend aerobics, 20 play tennis, 10 play
basketball &n=
bsp; and
10, for medical reasons, do not play any sport at all.
&nbs=
p; Represent
this information on a
&nbs=
p; (i) =
pictogram
&nbs=
p; (ii)
histogram
&nbs=
p; (iii)
sector graph
&nbs=
p; (iv) bar graph
3. &n=
bsp; A
die (singular of dice) is rolled 20 times and the results are shown below.<=
/p>
&nbs=
p; 1 6 5 1 2 4 3 6 2 1 3 1 4 2 2 6 4 1 5 3
&nbs=
p; (a)
Draw
a frequency distribution table of these results showing the number on the <=
span
style=3D'mso-tab-count:2'> &=
nbsp; die,
the tally, the frequency and the cumulative frequency.
&nbs=
p; (b) Determine
the mode, median, mean and range of these numbers.
&nbs=
p; (c)
Draw
a column graph to represent these results.
4. &n=
bsp; The
maximum temperature (in degrees Celsius) on twenty consecutive days was
&nbs=
p; 20,
23, 20, 19, 17, 21, 17, 17, 18, 22, 24, 22, 21, 23, 19, 20, 19, 22, 21, 21<=
/p>
&nbs=
p; (a)
Draw
a frequency distribution table of these results showing the temperature, th=
e &=
nbsp; tally,
the frequency and the cumulative frequency.
&nbs=
p; (b) Determine
the mode, median, mean and range of these temperatures.
5. &n=
bsp; Zara and Laura were heating some water during a scien=
ce
experiment. Laura would call <=
/span>out
the time at 1 minute intervals and Zara would r=
ead a
thermometer that was &nbs=
p; immersed
in the water and write down the temperature. A table of their results is sh=
own &=
nbsp; below.
&=
nbsp;
|
Time (minutes)
|
Temperature oC
|
|
0
|
15
|
|
1
|
16
|
|
2
|
18
|
|
3
|
21
|
|
4
|
23
|
|
5
|
25
|
|
6
|
28
|
|
7
|
30
|
|
8
|
32
|
&nbs=
p; Plot
these results on a line graph and draw the line of best fit.
&nbs=
p;
&nbs=
p;
Graphs & Statistics 2
1. &n=
bsp; In
a particular class there are 28 students. Of these, 16 have brown eyes, 8 h=
ave
blue &n=
bsp; eyes
and the remainder have hazel eyes. Represent this information in a
&nbs=
p; (a) sector graph
&nbs=
p; (b)
bar graph
&nbs=
p; (c)
column graph
2. &n=
bsp; There
are 140 students in year 8 at E. Stills High School. Of these, 50 play soccer for sport, 25 p=
lay
softball, 20 play basketball, 25 play squash, 10 play tennis and 10,=
for
=
medical
reasons, do not play any sport at all.
&nbs=
p; Represent
this information on a
&nbs=
p; (i) =
pictogram
&nbs=
p; (ii)
histogram
&nbs=
p; (iii)
sector graph
&nbs=
p; (iv) bar graph
3. &n=
bsp; A
die (singular of dice) is rolled 20 times and the results are shown below.<=
/p>
&nbs=
p; 6 2 3 3=
4 1 6 1 3 2 5 5 4 6 3 6 2 1 5 3
&nbs=
p; (a)
Draw
a frequency distribution table of these results showing the number on the <=
span
style=3D'mso-tab-count:2'> &=
nbsp; die,
the tally, the frequency and the cumulative frequency.
&nbs=
p; (b) Determine
the mode, median, mean and range of these numbers.
&nbs=
p; (c)
Draw
a column graph to represent these results.
4. &n=
bsp; The
maximum temperature (in degrees Celsius) on twenty consecutive days was
&nbs=
p; 28,
24, 30, 29, 21, 26, 28, 24, 23, 27, 31, 30, 31, 28, 28, 25, 24, 27, 27, 28<=
/p>
&nbs=
p; (a)
Draw
a frequency distribution table of these results showing the temperature, th=
e &=
nbsp; tally,
the frequency and the cumulative frequency.
&nbs=
p; (b) Determine
the mode, median, mean and range of these temperatures.
5. &n=
bsp; Zara and Laura were heating some water during a scien=
ce
experiment. Laura would call <=
/span>out
the time at 1 minute intervals and Zara would r=
ead a
thermometer that was &nbs=
p; immersed
in the water and write down the temperature. A table of their results is sh=
own &=
nbsp; below.
&=
nbsp;
|
Time (minutes)
|
Temperature oC
|
|
0
|
19
|
|
1
|
29
|
|
2
|
40
|
|
3
|
51
|
|
4
|
61
|
|
5
|
72
|
|
Time (minutes)
|
Temperature oC
|
|
6
|
82
|
|
7
|
91
|
|
8
|
99
|
|
9
|
98
|
|
10
|
100
|
|
11
|
99
|
&nbs=
p; (a)
Plot these results on a line graph.
&nbs=
p; (b)
Water boils at 100oC. What happens to the graph at this point?
&nbs=
p; &=
nbsp;
Graphs & Statistics 3
1. &n=
bsp; In
a particular class there are 25 students. Of these, 14 have brown eyes, 6 h=
ave
blue &n=
bsp; eyes
and the remainder have hazel eyes. Represent this information in a
&nbs=
p; (a) sector graph
&nbs=
p; (b)
bar graph
&nbs=
p; (c)
column graph
2. &n=
bsp; There
are 120 students in year 8 at Airport
Grammar School. Of =
these,
30 play soccer &n=
bsp; for
sport, 25 play netball, 25 play basketball, 20 play squash, 15 play tennis<=
/span>
and 5, for &n=
bsp; medical
reasons, do not play any sport at all.
&nbs=
p; Represent
this information on a
&nbs=
p; (i) =
pictogram
&nbs=
p; (ii)
histogram
&nbs=
p; (iii)
sector graph
&nbs=
p; (iv) bar graph
3. &n=
bsp; A
die (singular of dice) is rolled 20 times and the results are shown below.<=
/p>
&nbs=
p; 1 3 6 4 4 5 3 2 3 5 3 2 4 6 1 6 2 1 5 6
&nbs=
p; (a)
Draw
a frequency distribution table of these results showing the number on the <=
span
style=3D'mso-tab-count:2'> &=
nbsp; die,
the tally, the frequency and the cumulative frequency.
&nbs=
p; (b) Determine
the mode, median, mean and range of these numbers.
&nbs=
p; (c)
Draw
a column graph to represent these results.
4. &n=
bsp; The
maximum temperature (in degrees Celsius) on twenty consecutive days was
&nbs=
p; 32,
34, 28, 31, 37, 39, 36, 41, 40, 36, 30, 30, 28, 29, 34, 27, 33, 34, 37, 36<=
/p>
&nbs=
p; (a)
Draw
a frequency distribution table of these results showing the temperature, th=
e &=
nbsp; tally,
the frequency and the cumulative frequency.
&nbs=
p; (b) Determine
the mode, median, mean and range of these temperatures.
5. &n=
bsp; Isabella
was doing a science experiment in which she checked the temperature inside =
a sealed glass jar =
that
contained a thermometer and had been left in direct sunlight. She measured the temperature at 5 minute
intervals and a table of her results is shown below.
|
Time (minutes)
|
Temperature oC
|
|
0
|
28
|
|
5
|
32
|
|
10
|
36
|
|
15
|
39
|
|
20
|
42
|
|
25
|
45
|
|
Time (minutes)
|
Temperature oC
|
|
30
|
48
|
|
35
|
50
|
|
40
|
53
|
|
45
|
55
|
|
50
|
57
|
|
55
|
58
|
&nbs=
p; (a)
Plot these results on a line graph.
&nbs=
p; (b) Why is it dangerous to leave children or animals in a car=
that
is parked in sunlight?
6. &n=
bsp; David
played cricket for house sport. His average batting score over 8 weeks (1
innings per week)=
was
9.5
&nbs=
p; (a) How
many runs had David scored over the 8 weeks?
&nbs=
p; (b) How
many runs must he score in the 9th week to bring his batting ave=
rage
up to &=
nbsp; 10?
Graphs & Statistics 1-Answers
Q.1. (a)
&nbs=
p; &=
nbsp; ![](3D"DATAANALYSISG.M._files/image010.gif")
(b)
|
Hazel
5 students
|
Blue
10 students
|
Brown
15 students
|
(c)
&nbs=
p; &=
nbsp; ![](3D"DATAANALYSISG.M._files/image012.gif")
Q.2.
&nbs=
p; (i) &=
nbsp; &nbs=
p; &=
nbsp; &nbs=
p; &=
nbsp; &nbs=
p; &=
nbsp; &nbs=
p; Legend:
J =3D 5 students
&nbs=
p; &=
nbsp; Softball:
&=
nbsp; JJJJJJJJJJ
Netball: JJJJJJ
&nbs=
p; &=
nbsp; Aerobics: =
JJJJJJ
&nbs=
p; &=
nbsp; Tennis: &=
nbsp; JJJJ
&nbs=
p; &=
nbsp; Basketball: JJ
&nbs=
p; &=
nbsp; No
Sport: &=
nbsp; JJ
&nbs=
p;
(ii)
&nbs=
p; &=
nbsp; ![](3D"DATAANALYSISG.M._files/image014.gif")
&nbs=
p; (iii)
&nbs=
p; &=
nbsp; ![](3D"DATAANALYSISG.M._files/image016.gif")
&nbs=
p;
&nbs=
p; (iv)
|
N
o
S
p
o
r
t
10
|
B
a
s
k
e
t
b
a
l
l
10
|
Tennis
20
|
Aerobics
30
|
Netball
30
|
Softball
50
|
Q.3. =
(a)
|
Number
|
Tally
|
Frequency
|
Cumulative
Frequency
|
|
1
|
||||
|
5
|
5
|
|
2
|
||||
|
4
|
9
|
|
3
|
|||
|
3
|
12
|
|
4
|
|||
|
3
|
15
|
|
5
|
||
|
2
|
17
|
|
6
|
|||
|
3
|
20
|
&nbs=
p; (b)
Mode
=3D 1 (Most common score)
&nbs=
p; &=
nbsp; Median
=3D 3 (The mean of the 10th & 11th score)
&nbs=
p; &=
nbsp; Mean
=3D 3.1 (Sum of scores ÷ number of scores)
&nbs=
p; &=
nbsp; Range
=3D 5 (Highest score – lowest score, 6 – 1)
&nbs=
p; (c)
&nbs=
p; &=
nbsp; ![](3D"DATAANALYSISG.M._files/image018.gif")
Q.4. =
(a)
|
Temperatu=
re oC
|
Tally
|
Frequency=
|
Cumulativ=
e
Frequency=
|
|
17
|
|||
|
3
|
3
|
|
18
|
|
|
1
|
4
|
|
19
|
|||
|
3
|
7
|
|
20
|
|||
|
3
|
10
|
|
21
|
||||
|
4
|
14
|
|
22
|
|||
|
3
|
17
|
|
23
|
||
|
2
|
19
|
|
24
|
|
|
1
|
20
|
(b) Mode =3D most common score =
=3D 21oC
&nbs=
p; &=
nbsp; Median
=3D ½ (10th + 11th score) =3D ½ (20 + 2=
1) =3D
20.5oC
&nbs=
p; &=
nbsp; Mean
=3D Sum of scores/number of scores =3D 406/20 =3D 20.3oC
&nbs=
p; &=
nbsp; Range
=3D highest score – lowest score =3D 24 – 17 =3D 7oC=
Q.5.
&nbs=
p; &=
nbsp; ![](3D"DATAANALYSISG.M._files/image020.gif")
![](3D"DATAANALYSISG.M._files/image022.gif")
Graphs & Statistics 2-Answers
Q.1. (a)
&nbs=
p; &=
nbsp; &nbs=
p; ![](3D"DATAANALYSISG.M._files/image024.gif")
(b) &=
nbsp;
(c) &=
nbsp; &nbs=
p;
&nbs=
p; &=
nbsp; &nbs=
p; ![](3D"DATAANALYSISG.M._files/image026.gif")
Q.2.
&nbs=
p; (i) &=
nbsp; &nbs=
p; &=
nbsp; &nbs=
p; &=
nbsp; &nbs=
p; &=
nbsp; &nbs=
p; Legend:
J =3D 5 students
&nbs=
p; &=
nbsp; Soccer:
&=
nbsp; JJJJJJJJJJ
Softball: &=
nbsp; JJJJJ
&nbs=
p; &=
nbsp; Squash: &=
nbsp; JJJJJ
&nbs=
p; &=
nbsp; Basketball: JJJJ
&nbs=
p; &=
nbsp; Tennis: JJ
&nbs=
p; &=
nbsp; No
Sport: &=
nbsp; JJ
&nbs=
p; (ii)
&nbs=
p; &=
nbsp; ![](3D"DATAANALYSISG.M._files/image028.gif")
&nbs=
p; (iii)
&nbs=
p; &=
nbsp; ![](3D"DATAANALYSISG.M._files/image030.gif")
(iv)
|
N
o
S
p
o
r
t
10
|
T
e
n
n
i
s
10
|
Basketball
20
|
Squash
25
|
Softball
25
|
Softball
50
|
Q.3. (a)
|
Number
|
Tally
|
Frequency=
|
Cumulative
Frequency
|
|
1
|
|||
|
3
|
3
|
|
2
|
|||
|
3
|
6
|
|
3
|
||||
|
5
|
11
|
|
4
|
||
|
2
|
13
|
|
5
|
|||
|
3
|
16
|
|
6
|
||||
|
4
|
20
|
(b) =
&nb=
sp; Mode
=3D 6 &n=
bsp; (most
common score)
&nbs=
p; &=
nbsp; Median
=3D 3 =
mean of
10th & 11th score Both 10th
& 11th score =3D 3
&nbs=
p; &=
nbsp; Mean
=3D Sum of scores/number of scores =3D 71/20 =3D 3.55
&nbs=
p; &=
nbsp; Range
=3D highest score – lowest score =3D 6 – 1 =3D 5
(c)
&nbs=
p; &=
nbsp; ![](3D"DATAANALYSISG.M._files/image032.gif")
Q.4. (a)
|
Temperatu=
re OC
|
Tally
|
Frequency=
|
Cumulative
Frequency
|
|
23
|
|
|
1
|
1
|
|
24
|
|||
|
3
|
4
|
|
25
|
|
|
1
|
5
|
|
26
|
|
|
1
|
6
|
|
27
|
|||
|
3
|
9
|
|
28
|
||||
|
5
|
14
|
|
29
|
|
|
1
|
15
|
|
30
|
||
|
2
|
17
|
|
31
|
|||
|
3
|
20
|
(b) &=
nbsp; Mode
=3D 28 Median
=3D 28 &=
nbsp; Mean
=3D 27.45 &nbs=
p; Range
=3D 8
(c)
&nbs=
p; &=
nbsp; &nbs=
p; ![](3D"DATAANALYSISG.M._files/image034.gif")
Graphs & Statistics 3-Answers
Q.1.(a). =
<=
/p>
&nbs=
p; &=
nbsp; ![](3D"DATAANALYSISG.M._files/image036.gif")
(b) &=
nbsp;
|
Brown Eyes
12 Students
|
Blue Eyes
9 Students
|
Hazel
3 stud.
|
(c) &=
nbsp; &nbs=
p;
&nbs=
p; &=
nbsp; ![](3D"DATAANALYSISG.M._files/image038.gif")
Q.2.
(i) =
&nb=
sp; =
&nb=
sp; =
&nb=
sp; Legend:
J =3D 5 students
&nbs=
p; &=
nbsp; Soccer:
&=
nbsp; JJJJJJ
Netball: JJJJJ
&nbs=
p; &=
nbsp; Basketball: JJJJJ
&nbs=
p; &=
nbsp; Squash: &=
nbsp; JJJJ
&nbs=
p; &=
nbsp; Tennis: JJJ
&nbs=
p; &=
nbsp; No
Sport: &=
nbsp; J
(ii) =
; &n=
bsp;
&nbs=
p; &=
nbsp; ![](3D"DATAANALYSISG.M._files/image040.gif")
(iii)
&nbs=
p; &=
nbsp; &nbs=
p; ![](3D"DATAANALYSISG.M._files/image042.gif")
(iv) =
|
No
S
p
o
r
t
5
|
T
e
n
n
i
s
15
|
Squash
20
|
Basketball
25
|
Netball
25
|
Soccer
30
|
Q.3. (a)
&nbs=
p; &=
nbsp;
|
Number
|
Tally
|
Frequency=
|
Cumulative
Frequency
|
|
1
|
|||
|
3
|
3
|
|
2
|
|||
|
3
|
6
|
|
3
|
||||
|
5
|
11
|
|
4
|
|||
|
3
|
14
|
|
5
|
||
|
2
|
16
|
|
6
|
||||
|
4
|
20
|
&nbs=
p;
(b) =
&nb=
sp; Mode
=3D 3 &n=
bsp; (most
common score)
&nbs=
p; &=
nbsp; Median
=3D 3 =
mean of
10th & 11th score Both 10th
& 11th score =3D 3
&nbs=
p; &=
nbsp; Mean
=3D Sum of scores/number of scores =3D 70/20 =3D 3.5
&nbs=
p; &=
nbsp; Range
=3D highest score – lowest score =3D 6 – 1 =3D 5
&nbs=
p; &=
nbsp; &nbs=
p;
(c) =
&nb=
sp; =
&nbs=
p; &=
nbsp; ![](3D"DATAANALYSISG.M._files/image044.gif")
Q.4. (a) &n=
bsp;
|
Temperatu=
re
(degrees =
Celsius)
|
Tally
|
Frequency=
|
Cumulative
Frequency
|
|
26
|
|
|
1
|
1
|
|
27
|
|
|
1
|
2
|
|
28
|
|
|
1
|
3
|
|
29
|
|
|
1
|
4
|
|
30
|
||
|
2
|
6
|
|
31
|
|
|
1
|
7
|
|
32
|
|
|
1
|
8
|
|
33
|
|
|
1
|
9
|
|
34
|
|||
|
3
|
12
|
|
35
|
|
|
1
|
13
|
|
36
|
||
|
2
|
15
|
|
37
|
||
|
2
|
17
|
|
38
|
&nbs=
p;
|
0
|
17
|
|
39
|
|
|
1
|
18
|
|
40
|
|
|
1
|
19
|
|
41
|
|
|
1
|
20
|
(b) =
Mode
=3D 34 Median
=3D 34 &=
nbsp; Mean
=3D 33.45 &nbs=
p; Range
=3D 41 – 26 =3D 15
Q.5. (a)
&nbs=
p; &=
nbsp; &nbs=
p; ![](3D"DATAANALYSISG.M._files/image046.gif")
(b) &=
nbsp; The
temperature inside the car is higher than that outside due to the greenhouse
effect. In
summer the temperature can reach over 70oC which would be fatal.=
Q.6. =
; Number
of runs scored over 8 weeks =3D 8 x 9.5 =3D 76
&nbs=
p; Number
of runs required over 9 weeks for average of 10 =3D 10 x 9 =3D 90
&nbs=
p; Number
of runs needed in week 9 =3D 90 – 76 =3D 14
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