Task 1

Requirement 1

Requirement 2

Genders

Frequency of employees

Female

80

Male

81

Grand Total

161

 

Length of Service

Count of Employee

1 to 4

17

10 or more

94

5 to 9

32

Less than 1

18

Grand Total

161

 

Departments

Count of Employee

Academic

48

Admin

49

Estate

43

IT

21

Grand Total

161

 

Training attended

Count of Employee

No

92

Yes

69

Grand Total

161

 

 

Age Classes

Frequency

<15

3

15-19

33

20-24

93

25-30

24

>30

8

 

Requirement 3

Department Pie Chart

Departments

Count of Employee

Academic

48

Admin

49

Estate

43

IT

21

Grand Total

161

 

 

 


 

Length of Service

Length of Service

Count of Employee

Less than 1

18

1 to 4

17

5 to 9

32

10 or more

94

 

 

 

 

 

 

 

 

 

 

 

 

 

 

Hours Histogram

Age Classes

age boundaries

Frequency

<10

<10

1

11--15

10,15

4

16--20

15,20

43

21-25

20,25

95

26--30

25,30

12

 

 


 

Hours (Box & Whisker Graph

 


 

Requirement 4

Min

Quartile

Median

Max

Mean

Standard deviation

 

 

Requirement 5

Training & Gender Chart

 


 

Training and length of service chart

 

Requirement 6


TASK 2

Requirement 1

NETWORK MANAGEMENT DIAGRAM (Representing the sequence of activities & their dependence)

A1

B

C

D

E

F

G

H

I

J

 

 

 

 

 

 

 

 

 

 

Requirement 2

Following is shown how the cells of below working is captioned

Early Start

Activity

Early done

(Forward Pass)

Late Start

Duration

Late done

(Backward Pass)

 

Calculation of forward pass and backward pass

0

A

1

1

1

2

0

D

6

5

5

11

5

G

11

3

8

14

2

C

2

3

5

5

0

B

1

2

2

2

 

5

E

5

2

7

7

7

F

7

4

11

11

11

H

11

2

13

13

14

J

14

1

15

15

13

I

13

1

14

14

Duration of the project to complete is 15 days found by forward pass.

Requirement 3

Following are the critical and non-critical paths are defined by conducting backward pass

Critical Passes
Activity = B, C, E, F, H, I, J

Non Critical Passes
Activity = A, D, G

TASK 3

Requirement 1

Year

Quarter

Sales

2016

Q1

60

Q2

56

Q3

12

Q4

34

2017

Q1

66

Q2

58

Q3

16

Q4

39

2018

Q1

71

Q2

62

Q3

20

Q4

40

2019

Q1

77

Q2

70

Q3

26

Q4

46

Requirement 2

Moving Averages are calculated based on 4 years interval below:

Year

Quarter

Sales

Moving Averages

2016

Q1

60

#N/A

Q2

56

#N/A

Q3

12

#N/A

Q4

34

40.5

2017

Q1

66

42

Q2

58

42.5

Q3

16

43.5

Q4

39

44.75

2018

Q1

71

46

Q2

62

47

Q3

20

48

Q4

40

48.25

2019

Q1

77

49.75

Q2

70

51.75

Q3

26

53.25

Q4

46

54.75

Requirement 3

Centered Moving Averages are calculated below

Year

Quarter

Sales

Moving Averages

Centered Moving Averages

2016

Q1

60

#N/A

 

Q2

56

#N/A

 

Q3

12

#N/A

41.25

Q4

34

40.5

42.25

2017

Q1

66

42

43

Q2

58

42.5

44.125

Q3

16

43.5

45.375

Q4

39

44.75

46.5

2018

Q1

71

46

47.5

Q2

62

47

48.125

Q3

20

48

49

Q4

40

48.25

50.75

2019

Q1

77

49.75

52.5

Q2

70

51.75

54

Q3

26

53.25

 

Q4

46

54.75

 

 

Requirement 4

The center moving averages are the trends of the sale.

The Line Graph has been presented to demonstrate the Original sales and Trend of sales figure                                                   

TASK 4

Requirement 1

Excel file has been enclosed herewith.

Milk used formula has been shown

= (Liters use by one brie x quantity of brie) + (Liters use by one Gouda x quantity of Gouda)

 

Salt usage

= (grams x quantity of Brie) + (grams x quantity of Gouda)

Total Profit

= (unit profit of brie x quantity of brie) + (unit profit of Gouda x quantity of Gouda)

Requirement 2

Solution of Linear Programming Problem

 

Milk

Salt

Profit

x = brie

1.8

100

2.8

y = gouda

1.2

150

2

 

1.8x +1.2 y =< 120 ----- eq1

100x + 150y =< 12000 ------ eq2

x >=0 ----- eq3

y> = 0 ------ eq4

y

If y = 0, put in equation 1

1.8x + 2(0) = 120

X= 66.7

If x= 0 put in equation 1

1.8(0) + 2y = 120

a

Y= 60

If x = 0, put in equation 2

100x +150y <= 12000

X = 120

o

Y = 80

x

e

Feasible region

Requirement 3

Optimal point

(Multiply equation 1 by 75 and subtract them to find value of x)

135x + 150y = 9000

-100x - 150y = -12000

---------------------------

35x = 3000

X = 85.71 => 86 units

-------------------------

Put value of x in equation 2 to find value of y

100x +150y = 12000

100(85.71) +150y = 12000

Y= 22.86 => 23 units

Profit Maximization

Brie 86 units

Gouda 23 units

2.8 x 86 + 2 x 23

=240.8+46

=286.8 Profit

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