Topic: Data Collection Analysis

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QTB – Nov 2014 – L1 – SB – Q5b – Data Collection Analysis

Draw a frequency polygon and an ogive based on gasoline mileage data from an experiment.

In a particular organisation, an experiment which was conducted to determine the gasoline mileage of a particular type of car yielded the following data:

Miles per gallon Percent
10 and under 12 4
13 and under 15 8
16 and under 18 14
19 and under 21 26
22 and under 24 12
25 and under 27 11
28 and under 30 10
31 and under 33 7
34 and under 36 6
37 and under 39 2

Required:

i. Draw the frequency polygon for gasoline mileage. (5 Marks)
ii. Draw the ogive for gasoline mileage. (5 Marks)

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QTB – May 2017 – L1 – SB – Q3b – Data Collection Analysis

Find the regression equation between QTB and FA marks and estimate values.

The table below gives the scores of seven candidates in Quantitative Techniques in Business (QTB) and Financial Accounting (FA) of ICAN Professional Examination:

QTB Marks (y) 50 72 36 64 52 56 80
FA Marks (x) 38 51 19 53 39 38 66

You are required to:
i. Obtain the regression equation if the mark in QTB is regressed on FA. (6 Marks)

ii. Obtain the estimate of mark in QTB, if the mark in FA is 60. (2 Marks)

iii. Obtain the estimate of mark in FA, if the mark in QTB is 75. (2 Marks)

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QTB – May 2017 – L1 – SB – Q2b – Data Collection and Analysis

Determine angles for pie chart representation and complete a project network diagram with project duration.

i. The monthly expenditure (₦’000) of a household on some items are given as follows:

Item Expenditure (₦’000)
Food 50
Transport 25
Utilities 35
Miscellaneous 10

Determine the angle which will represent each item on a pie chart. (6 Marks)

ii. The activities needed to complete a project with their durations (in weeks) are given below:

Activity Preceding Activity Duration (weeks)
A 4
B 6
C A 8
D B 12
E B 11
F C, D 9

You are required to draw the activity-on-arrow network diagram for the project and determine the duration of the project. (4 Marks)

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QTB – May 2017 – L1 – SB – Q1b – Data Collection Analysis

Construct a histogram and determine the modal wage from the wage distribution data.

b. The table below shows the weekly wage distribution of artisans in a certain factory:

Weekly Wage (₦’00) Number of Artisans
38 – 47 16
48 – 57 24
58 – 67 41
68 – 77 53
78 – 87 76
88 – 97 118
98 – 107 224
108 – 117 83
118 – 127 15
128 – 137 4

i. Draw a histogram to represent the wage distribution using the scales: On x-axis, let 1 cm represent ₦100; on y-axis, let 1 cm represent 10 artisans. (4 Marks)

ii. Deduce the modal weekly wage from the histogram. (2½ Marks)

iii. Use the appropriate formula to calculate the modal weekly wage. (3½ Marks)

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QTB – May 2017 – L1 – SA – Q12 – Data Collection and Analysis

This question involves calculating the quartile deviation given the first quartile and age distribution.

The age distribution of the administrative staff in a tyre manufacturing company is distributed as follows:

Age of administrative staff (years) Number of administrative staff
28 and under 34 2
34 and under 40 15
40 and under 46 19
46 and under 52 10
52 and under 58 3
58 and under 64 1

If the first quartile age is 38.2 years, then the quartile deviation of the age distribution is:
A. 3.45 years
B. 4.35 years
C. 4.53 years
D. 5.34 years
E. 5.43 years

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QTB – May 2017 – L1 – SA – Q11 – Data Collection and Analysis

This question calculates the first quartile age from an age distribution table of artisans.

If the age distribution of the artisans in a tobacco company is tabulated as follows:

Artisan’s age (years) Number of Artisans
20 and under 25 3
25 and under 30 14
30 and under 35 18
35 and under 40 11
40 and under 45 3
45 and under 50 1

Then the first quartile age is:
A. 28.38 years
B. 28.39 years
C. 28.93 years
D. 29.38 years
E. 29.93 years

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QTB – May 2017 – L1 – SA – Q10 – Data Collection Analysis

This question involves finding the standard deviation given the variance and mean.

The variance of 3,6,4+x , x and 7− x is 4, and the mean is 5. Find the standard deviation.

A. 2
B. 3
C. 2
D. 3
E. 16

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QTB – May 2017 – L1 – SA – Q9 – Data Collection Analysis

This question identifies the reasons why the mean is preferred for statistical calculations.

The mean is the most commonly used statistics for further statistical calculations because it:
A. Tends to lie at the centre of a set of data
B. Is easy to calculate
C. Takes all observations in the data into consideration
D. Is the most popular
E. Is not affected by extreme values in the data

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QTB – May 2017 – L1 – SA – Q8 – Data Collection and Analysis

This question calculates the median salary from a salary distribution.

If the monthly salary of the staff of ABC Plc. is distributed as follows:

Monthly salary (N’000) Number of staff
6 and under 12 2
12 and under 18 13
18 and under 24 16
24 and under 30 10
30 and under 36 2
36 and under 42 1
Total 44

Then, the median salary is:
A. N20,256
B. N20,265
C. N20,526
D. N20,625
E. N20,652

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QTB – Nov 2014 – L1 – SA – Q14 – Data Collection Analysis

Calculates the mean deviation of a given set of values.

The mean deviation of the values: 7, 8, 10, 14, 25, 30 is:
A. 16.86
B. 14.89
C. 7.89
D. 6.89
E. 5.89

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QTB – Nov 2014 – L1 – SB – Q5b – Data Collection Analysis

Draw a frequency polygon and an ogive based on gasoline mileage data from an experiment.

In a particular organisation, an experiment which was conducted to determine the gasoline mileage of a particular type of car yielded the following data:

Miles per gallon Percent
10 and under 12 4
13 and under 15 8
16 and under 18 14
19 and under 21 26
22 and under 24 12
25 and under 27 11
28 and under 30 10
31 and under 33 7
34 and under 36 6
37 and under 39 2

Required:

i. Draw the frequency polygon for gasoline mileage. (5 Marks)
ii. Draw the ogive for gasoline mileage. (5 Marks)

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QTB – May 2017 – L1 – SB – Q3b – Data Collection Analysis

Find the regression equation between QTB and FA marks and estimate values.

The table below gives the scores of seven candidates in Quantitative Techniques in Business (QTB) and Financial Accounting (FA) of ICAN Professional Examination:

QTB Marks (y) 50 72 36 64 52 56 80
FA Marks (x) 38 51 19 53 39 38 66

You are required to:
i. Obtain the regression equation if the mark in QTB is regressed on FA. (6 Marks)

ii. Obtain the estimate of mark in QTB, if the mark in FA is 60. (2 Marks)

iii. Obtain the estimate of mark in FA, if the mark in QTB is 75. (2 Marks)

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QTB – May 2017 – L1 – SB – Q2b – Data Collection and Analysis

Determine angles for pie chart representation and complete a project network diagram with project duration.

i. The monthly expenditure (₦’000) of a household on some items are given as follows:

Item Expenditure (₦’000)
Food 50
Transport 25
Utilities 35
Miscellaneous 10

Determine the angle which will represent each item on a pie chart. (6 Marks)

ii. The activities needed to complete a project with their durations (in weeks) are given below:

Activity Preceding Activity Duration (weeks)
A 4
B 6
C A 8
D B 12
E B 11
F C, D 9

You are required to draw the activity-on-arrow network diagram for the project and determine the duration of the project. (4 Marks)

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QTB – May 2017 – L1 – SB – Q1b – Data Collection Analysis

Construct a histogram and determine the modal wage from the wage distribution data.

b. The table below shows the weekly wage distribution of artisans in a certain factory:

Weekly Wage (₦’00) Number of Artisans
38 – 47 16
48 – 57 24
58 – 67 41
68 – 77 53
78 – 87 76
88 – 97 118
98 – 107 224
108 – 117 83
118 – 127 15
128 – 137 4

i. Draw a histogram to represent the wage distribution using the scales: On x-axis, let 1 cm represent ₦100; on y-axis, let 1 cm represent 10 artisans. (4 Marks)

ii. Deduce the modal weekly wage from the histogram. (2½ Marks)

iii. Use the appropriate formula to calculate the modal weekly wage. (3½ Marks)

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QTB – May 2017 – L1 – SA – Q12 – Data Collection and Analysis

This question involves calculating the quartile deviation given the first quartile and age distribution.

The age distribution of the administrative staff in a tyre manufacturing company is distributed as follows:

Age of administrative staff (years) Number of administrative staff
28 and under 34 2
34 and under 40 15
40 and under 46 19
46 and under 52 10
52 and under 58 3
58 and under 64 1

If the first quartile age is 38.2 years, then the quartile deviation of the age distribution is:
A. 3.45 years
B. 4.35 years
C. 4.53 years
D. 5.34 years
E. 5.43 years

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QTB – May 2017 – L1 – SA – Q11 – Data Collection and Analysis

This question calculates the first quartile age from an age distribution table of artisans.

If the age distribution of the artisans in a tobacco company is tabulated as follows:

Artisan’s age (years) Number of Artisans
20 and under 25 3
25 and under 30 14
30 and under 35 18
35 and under 40 11
40 and under 45 3
45 and under 50 1

Then the first quartile age is:
A. 28.38 years
B. 28.39 years
C. 28.93 years
D. 29.38 years
E. 29.93 years

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QTB – May 2017 – L1 – SA – Q10 – Data Collection Analysis

This question involves finding the standard deviation given the variance and mean.

The variance of 3,6,4+x , x and 7− x is 4, and the mean is 5. Find the standard deviation.

A. 2
B. 3
C. 2
D. 3
E. 16

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QTB – May 2017 – L1 – SA – Q9 – Data Collection Analysis

This question identifies the reasons why the mean is preferred for statistical calculations.

The mean is the most commonly used statistics for further statistical calculations because it:
A. Tends to lie at the centre of a set of data
B. Is easy to calculate
C. Takes all observations in the data into consideration
D. Is the most popular
E. Is not affected by extreme values in the data

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QTB – May 2017 – L1 – SA – Q8 – Data Collection and Analysis

This question calculates the median salary from a salary distribution.

If the monthly salary of the staff of ABC Plc. is distributed as follows:

Monthly salary (N’000) Number of staff
6 and under 12 2
12 and under 18 13
18 and under 24 16
24 and under 30 10
30 and under 36 2
36 and under 42 1
Total 44

Then, the median salary is:
A. N20,256
B. N20,265
C. N20,526
D. N20,625
E. N20,652

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QTB – Nov 2014 – L1 – SA – Q14 – Data Collection Analysis

Calculates the mean deviation of a given set of values.

The mean deviation of the values: 7, 8, 10, 14, 25, 30 is:
A. 16.86
B. 14.89
C. 7.89
D. 6.89
E. 5.89

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