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Description
| SESSION | JULY – AUGUST 2025 |
| PROGRAM | BACHELOR OF BUSINESS ADMINISTRATION (BBA) |
| SEMESTER | III |
| COURSE CODE & NAME | DBB2108 QUANTITATIVE TECHNIQUES FOR MANAGEMENT |
Set-I
Q1. Elaborate the characteristics of Statistics.
Ans 1.
Characteristics of Statistics
Statistics is a discipline that deals with the scientific collection, organisation, presentation, analysis, and interpretation of data. It transforms raw figures into meaningful information that supports decision-making. In management, economics, psychology, and social sciences, statistics plays an essential role because it helps understand patterns, measure performance, and predict future trends. The characteristics of statistics highlight its importance and explain why it is used so extensively in modern business environments.
Deals with Aggregates of Facts
One of the primary
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Q2. Explain the methods of mean, median and mode for frequency data.
Ans 2.
Methods of Mean, Median, and Mode for Frequency Data
Measures of central tendency provide a single value that represents an entire dataset. In frequency data, values occur repeatedly, making it important to identify a central position around which the data is concentrated. Mean, median, and mode are the three most widely used measures. Though each measure serves the same purpose, their methods and interpretations differ significantly. Understanding them helps managers analyse data and make informed decisions.
Mean for
Q3. The values of X and Y are given below:
| X | 1 | 3 | 5 | 7 | 9 |
| Y | 9 | 7 | 5 | 3 | 1 |
Calculate the correlation coefficient between X and Y.
Ans 3.
Correlation Coefficient between X and Y
Given:
| X | 1 | 3 | 5 | 7 | 9 |
| Y | 9 | 7 | 5 | 3 | 1 |
Here X increases, Y decreases perfectly in a straight-line pattern.
Let’s compute using the Pearson correlation formula:
We observe that:
- When X = 1, Y = 9
Set-II
Q4. Calculate the five-year moving average of the following data:
| Year | 1950 | 1951 | 1952 | 1953 | 1954 | 1955 | 1956 |
| Values | 105 | 115 | 100 | 90 | 80 | 95 | 85 |
Ans 4.
Five-Year Moving Average
Data:
| Year | 1950 | 1951 | 1952 | 1953 | 1954 | 1955 | 1956 |
| Value | 105 | 115 | 100 | 90 | 80 | 95 | 85 |
Calculate 5-year moving averages.
A 5-year moving average means we take 5 consecutive years at a time, find their average, and “move” one year forward each time.
1st 5-year moving average (for 1950–1954)
Years = 1950, 1951, 1952, 1953, 1954
Sum = 105 + 115 + 100 + 90 + 80 = 490
5-year moving
Q5. What is acceptance sampling? Discuss the concept of OC curve. 10
Ans 5.
Acceptance Sampling and the Concept of OC Curve
Acceptance sampling is a statistical quality-control technique used to decide whether a batch of products (known as a lot) should be accepted or rejected based on the inspection of a small sample taken from the lot. Instead of checking every item—which may be costly, time-consuming, or destructive—acceptance sampling allows organisations to evaluate quality by examining only a portion. This method
Q6. Define independence of attributes. State the mathematical condition and explain with an example. 10
Ans 6.
Independence of Attributes – Meaning, Condition, and Example
In statistics, the study of attributes involves analysing qualitative characteristics such as gender, preference, behaviour, taste, or defect type. When two attributes are considered, it becomes important to determine whether they influence each other or whether they occur independently. Independence of attributes is a fundamental concept in classification, probability theory, and research analys


