Download JNTUA MBA 2019 June 1st Sem 18E00105 Quantitative Techniques Question Paper

Download JNTUA (JNTU Anantapur) MBA (Master of Business Administration) 2019 June Supplementary 1st Sem 18E00105 Quantitative Techniques Previous Question Paper

Code: 18E00105

MBA (Fintech) I Semester Supplementary Examinations June 2019
QUANTITATIVE TECHNIQUES
(For students admitted in 2018 only)

Time: 3 hours Max. Marks: 60

All questions carry equal marks
*****
SECTION ? A
(Answer the following: 05 X 10 = 50 Marks)

1 What are the various applications of central tendency and measures of dispersion in decision
making? Discuss.
OR
2 Calculate the standard deviation of the given marks for thirty students.
Marks <10 <20 <30 <40 <50 <60
No. of students 5 12 15 21 25 30


3 The mean of a certain production process is known to be 50 with a standard deviation of 2.5.
The production manager may welcome any change in mean value towards higher side but would
like to safeguard against decreasing values of mean. He takes a sample of 12 items that gives a
mean value of 48.5. What inference should the manager take for the production process on the
basis of sample results? Use 5 percent level of significance for the purpose.
OR
4 Raju restaurant near the railway station at Pune has been having average sales of 500 tea cups
per day. Because of the development of bus stand nearby, it expects to increase its sales.
During the first 12 days after the start of the bus stand, the daily sales were 550, 570, 490, 615,
505, 580, 570, 460, 600, 580, 530 and 526. On the basis of this sample information, can one
conclude that Raju restaurant?s sales have increased?

5 Find the rank correlation between X and Y comment on the result.
X 12 21 34 42 10 35 20 40 50
Y 21 25 35 42 18 22 26 38 41

OR
6 What is regression? What are the properties of regression coefficients? Also explain the
difference between correlation and regression.

7 A problem is statistics is given to three students A, B and C whose chances of solving it are 1/2,
1/3 and 1/4 respectively. What is the probability that the problem will be solved?
OR
8 The probability that a student will receive an A, B, C or D grades are 0.30, 0.35, 0.20 and 0.25
respectively. What is the probability that a student will receive at least grade B.

9 What are the various components of linear programming? Also explain the procedure to solve
LPP using graphical method.
OR
Contd. in page 2




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Code: 18E00105

MBA (Fintech) I Semester Supplementary Examinations June 2019
QUANTITATIVE TECHNIQUES
(For students admitted in 2018 only)

Time: 3 hours Max. Marks: 60

All questions carry equal marks
*****
SECTION ? A
(Answer the following: 05 X 10 = 50 Marks)

1 What are the various applications of central tendency and measures of dispersion in decision
making? Discuss.
OR
2 Calculate the standard deviation of the given marks for thirty students.
Marks <10 <20 <30 <40 <50 <60
No. of students 5 12 15 21 25 30


3 The mean of a certain production process is known to be 50 with a standard deviation of 2.5.
The production manager may welcome any change in mean value towards higher side but would
like to safeguard against decreasing values of mean. He takes a sample of 12 items that gives a
mean value of 48.5. What inference should the manager take for the production process on the
basis of sample results? Use 5 percent level of significance for the purpose.
OR
4 Raju restaurant near the railway station at Pune has been having average sales of 500 tea cups
per day. Because of the development of bus stand nearby, it expects to increase its sales.
During the first 12 days after the start of the bus stand, the daily sales were 550, 570, 490, 615,
505, 580, 570, 460, 600, 580, 530 and 526. On the basis of this sample information, can one
conclude that Raju restaurant?s sales have increased?

5 Find the rank correlation between X and Y comment on the result.
X 12 21 34 42 10 35 20 40 50
Y 21 25 35 42 18 22 26 38 41

OR
6 What is regression? What are the properties of regression coefficients? Also explain the
difference between correlation and regression.

7 A problem is statistics is given to three students A, B and C whose chances of solving it are 1/2,
1/3 and 1/4 respectively. What is the probability that the problem will be solved?
OR
8 The probability that a student will receive an A, B, C or D grades are 0.30, 0.35, 0.20 and 0.25
respectively. What is the probability that a student will receive at least grade B.

9 What are the various components of linear programming? Also explain the procedure to solve
LPP using graphical method.
OR
Contd. in page 2




Page 1 of 2
Code: 18E00105

10 Solve the following LPP using Simplex method.
???????? ???? ?? ?? ?? = 5 ?? 1
+ 7 ?? 2

Subject to ?? 1
+ ?? 2
? 4
3?? 1
+ 8?? 2
? 24
8 ?? 1
+ 7 ?? 2
? 35
?? 1
, ?? 2
? 0


SECTION ? B
(Compulsory question, 01 X 10 = 10 Marks)
11 Case Study:
A company manufactures two products A and B. These products are processed in the same
machine. It takes 10 minutes to process one unit of product A and 2 minutes for each unit of
product B and the machine operates for a maximum of 35 hours in a week. Product A requires
1 kg and B 0.5 kg of raw material per unit the supply of which is 600 kg per week. Market
constraint on product B is known to be 800 units every week. Product A costs Rs.5 per unit and
sold at Rs.10. Product B costs Rs.6 per unit and can be sold in the market at a unit price of Rs.8.
Question:
Determine the number of units of A and B per week to maximize the profit.

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This post was last modified on 27 July 2020