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1Confidential | Copyright
QT in
Managemen
t
Lecture 1
Introduction
and Data
Collection
AGBS,
Bangalore
2Confidential | Copyright
Syllabus
 Module I: Introduction
 Module II: Probability and Probability Distributions
 Module III: Sampling and Sampling Distribution
 Module IV: Tests of Hypothesis
 Module V: Forecasting Techniques
3Confidential | Copyright
Agenda
 Why a manager needs to know about statistics
 The growth and development of modern statistics
 Key definitions
 Descriptive versus inferential statistics
 Why data are needed
 Types of data and their sources
 Design of survey research
 Types of sampling methods
 Types of survey errors
4Confidential | Copyright
Why a Manager Needs to Know about Statistics?
 To know how to properly present information
 To know how to draw conclusions about populations based on
sample information
 To know how to improve processes
 To know how to obtain reliable forecasts
5Confidential | Copyright
Interpret this!
6Confidential | Copyright
Exit polls – right or wrong?
7Confidential | Copyright
The Growth and Development of Modern Statistics
Needs of government to
collect data on its citizens
The development of the
mathematics of probability
theory
The advent of the computer
8Confidential | Copyright
Key Definitions
• A population (universe) is the collection of
things under consideration
• A sample is a portion of the population
selected for analysis
• A parameter is a summary measure
computed to describe a characteristic of
the population
• A statistic is a summary measure
computed to describe a characteristic of
the sample
9Confidential | Copyright
Population and Sample
Population Sample
Use parameters to
summarize features
Use statistics to
summarize features
Inference on the population from the sample
10Confidential | Copyright
Statistical Methods
11Confidential | Copyright
Descriptive Statistics
• Collect data
– e.g. Survey
• Present data
– e.g. Tables and graphs
• Characterize data
– e.g. Sample mean =
iX
n
∑
12Confidential | Copyright
Inferential Statistics
• Estimation
– e.g.: Estimate the population mean
weight using the sample mean weight
• Hypothesis testing
– e.g.: Test the claim that the population
mean weight is 120 pounds
Drawing conclusions and/or making decisions
concerning a population based on sample results.
13Confidential | Copyright
Why We Need Data?
• To provide input to survey
• To provide input to study
• To measure performance of service or production process
• To evaluate conformance to standards
• To assist in formulating alternative courses of action
• To satisfy curiosity
14Confidential | Copyright
Data Sources
Primary
Data Collection
Secondary
Data Compilation
Observation
Experimentation
Survey
Print or Electronic
15Confidential | Copyright
Types of Data
C a t e g o r i c a l
( Q u a l it a t iv e )
D i s c r e t e C o n t i n u o u s
N u m e r i c a l
( Q u a n t i t a t i v e )
D a t a
16Confidential | Copyright
Reasons for Drawing a Sample
• Less time consuming than a census
• Less costly to administer than a census
• Less cumbersome and more practical to administer than a
census of the targeted population
17Confidential | Copyright
Types of Sampling Methods
Quota
Sample
s
Judgement Chunk
Simple
Random
Systematic
Stratified
Cluster
Non-Probability
Samples
Probability
Samples
18Confidential | Copyright
Probability Sampling
Subjects of the sample are chosen based on known
probabilities
Probability
Samples
Simple
Random Systematic Stratified Cluster
19Confidential | Copyright
Simple Random Samples
• Every individual or item from the frame has an equal
chance of being selected
• Selection may be with replacement or without replacement
• Samples obtained from table of random numbers or
computer random number generators
20Confidential | Copyright
Systematic Samples
Decide on sample size: n
Divide frame of N individuals into groups of k
individuals: k=N/n
Randomly select one individual from the 1st
group
Select every k-th individual thereafter
N = 64
n = 8
k= 8
First Group
21Confidential | Copyright
Stratified Samples
• Population divided into two or more groups according to
some common characteristic
• Simple random sample selected from each group
• The two or more samples are combined into one
22Confidential | Copyright
Stratified Samples – Example
Suppose that in a company there are the following types of
staff:
 male, full-time: 90
 male, part-time: 18
 female, full-time: 9
 female, part-time: 63
Take a sample of 40 staff, stratified according to the above
categories. In the sample –
 male, full-time:
 male, part-time:
 female, full-time:
 female, part-time:
23Confidential | Copyright
Cluster Samples
• Population divided into several “clusters,” each
representative of the population
• Simple random sample selected from each
• The samples are combined into one
Population
divided
into 4
clusters.
24Confidential | Copyright
Advantages and Disadvantages
• Simple random sample and systematic sample
– Simple to use
– May not be a good representation of the population’s
underlying characteristics
• Stratified sample
– Ensures representation of individuals across the entire
population
• Cluster sample
– More cost effective
– Less efficient (need larger sample to acquire the same
level of precision)
25Confidential | Copyright
Evaluating Survey Worthiness
• What is the purpose of the survey?
• Is the survey based on a probability sample?
• Coverage error – appropriate frame
• Nonresponse error – follow up
• Measurement error – good questions elicit good responses
• Sampling error – always exists
26Confidential | Copyright
Types of Survey Errors
Coverage error
Non response error
Sampling error
Measurement error
Excluded from
frame.
Follow up on non
responses.
Chance differences
from sample to sample.
Bad Question!
 Coverage error
 Non response
error
 Sampling error
 Measurement
error
27Confidential | Copyright
Summary
• Addressed why a manager needs to know about statistics
• Discussed the growth and development of modern statistics
• Addressed the notion of descriptive versus inferential
statistics
• Discussed the importance of data
• Defined and described the different types of data and
sources
• Discussed types of sampling methods
• Described different types of survey errors
28Confidential | Copyright
Quiz
1. The average monthly salary of 12 workers and 3 managers in a factory was Rs. 600.
When one of the managers whose salary was Rs. 720, was replaced with a new
manager, the average salary of the team went down to Rs. 580. What is the salary of
the new manager?
2. The average temperature on Wednesday, Thursday and Friday was 250. The average
temperature on Thursday, Friday and Saturday was 240. If the temperature on
Saturday was 270, what was the temperature on Wednesday?
3. The average age of a group of 12 students is 20 years. If 4 more students join the
group, the average age increases by 1 year. The average age of the new students is
……..
4. The average age of a family of 5 members is 20 years. If the age of the youngest
member is 10 years, what was the average age of the family at the time of the birth
of the youngest member?
5. A student finds the average of 10 positive integers. Each integer contains two digits.
By mistake, the student interchanges the digits of one number say ba for ab. Due to
this, the average becomes 1.8 less than the previous one. What is the difference
between the two digits a and b?
29Confidential | Copyright
Thank You

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Introduction to Statistics and Data Collection for Managers

  • 1. 1Confidential | Copyright QT in Managemen t Lecture 1 Introduction and Data Collection AGBS, Bangalore
  • 2. 2Confidential | Copyright Syllabus  Module I: Introduction  Module II: Probability and Probability Distributions  Module III: Sampling and Sampling Distribution  Module IV: Tests of Hypothesis  Module V: Forecasting Techniques
  • 3. 3Confidential | Copyright Agenda  Why a manager needs to know about statistics  The growth and development of modern statistics  Key definitions  Descriptive versus inferential statistics  Why data are needed  Types of data and their sources  Design of survey research  Types of sampling methods  Types of survey errors
  • 4. 4Confidential | Copyright Why a Manager Needs to Know about Statistics?  To know how to properly present information  To know how to draw conclusions about populations based on sample information  To know how to improve processes  To know how to obtain reliable forecasts
  • 6. 6Confidential | Copyright Exit polls – right or wrong?
  • 7. 7Confidential | Copyright The Growth and Development of Modern Statistics Needs of government to collect data on its citizens The development of the mathematics of probability theory The advent of the computer
  • 8. 8Confidential | Copyright Key Definitions • A population (universe) is the collection of things under consideration • A sample is a portion of the population selected for analysis • A parameter is a summary measure computed to describe a characteristic of the population • A statistic is a summary measure computed to describe a characteristic of the sample
  • 9. 9Confidential | Copyright Population and Sample Population Sample Use parameters to summarize features Use statistics to summarize features Inference on the population from the sample
  • 11. 11Confidential | Copyright Descriptive Statistics • Collect data – e.g. Survey • Present data – e.g. Tables and graphs • Characterize data – e.g. Sample mean = iX n ∑
  • 12. 12Confidential | Copyright Inferential Statistics • Estimation – e.g.: Estimate the population mean weight using the sample mean weight • Hypothesis testing – e.g.: Test the claim that the population mean weight is 120 pounds Drawing conclusions and/or making decisions concerning a population based on sample results.
  • 13. 13Confidential | Copyright Why We Need Data? • To provide input to survey • To provide input to study • To measure performance of service or production process • To evaluate conformance to standards • To assist in formulating alternative courses of action • To satisfy curiosity
  • 14. 14Confidential | Copyright Data Sources Primary Data Collection Secondary Data Compilation Observation Experimentation Survey Print or Electronic
  • 15. 15Confidential | Copyright Types of Data C a t e g o r i c a l ( Q u a l it a t iv e ) D i s c r e t e C o n t i n u o u s N u m e r i c a l ( Q u a n t i t a t i v e ) D a t a
  • 16. 16Confidential | Copyright Reasons for Drawing a Sample • Less time consuming than a census • Less costly to administer than a census • Less cumbersome and more practical to administer than a census of the targeted population
  • 17. 17Confidential | Copyright Types of Sampling Methods Quota Sample s Judgement Chunk Simple Random Systematic Stratified Cluster Non-Probability Samples Probability Samples
  • 18. 18Confidential | Copyright Probability Sampling Subjects of the sample are chosen based on known probabilities Probability Samples Simple Random Systematic Stratified Cluster
  • 19. 19Confidential | Copyright Simple Random Samples • Every individual or item from the frame has an equal chance of being selected • Selection may be with replacement or without replacement • Samples obtained from table of random numbers or computer random number generators
  • 20. 20Confidential | Copyright Systematic Samples Decide on sample size: n Divide frame of N individuals into groups of k individuals: k=N/n Randomly select one individual from the 1st group Select every k-th individual thereafter N = 64 n = 8 k= 8 First Group
  • 21. 21Confidential | Copyright Stratified Samples • Population divided into two or more groups according to some common characteristic • Simple random sample selected from each group • The two or more samples are combined into one
  • 22. 22Confidential | Copyright Stratified Samples – Example Suppose that in a company there are the following types of staff:  male, full-time: 90  male, part-time: 18  female, full-time: 9  female, part-time: 63 Take a sample of 40 staff, stratified according to the above categories. In the sample –  male, full-time:  male, part-time:  female, full-time:  female, part-time:
  • 23. 23Confidential | Copyright Cluster Samples • Population divided into several “clusters,” each representative of the population • Simple random sample selected from each • The samples are combined into one Population divided into 4 clusters.
  • 24. 24Confidential | Copyright Advantages and Disadvantages • Simple random sample and systematic sample – Simple to use – May not be a good representation of the population’s underlying characteristics • Stratified sample – Ensures representation of individuals across the entire population • Cluster sample – More cost effective – Less efficient (need larger sample to acquire the same level of precision)
  • 25. 25Confidential | Copyright Evaluating Survey Worthiness • What is the purpose of the survey? • Is the survey based on a probability sample? • Coverage error – appropriate frame • Nonresponse error – follow up • Measurement error – good questions elicit good responses • Sampling error – always exists
  • 26. 26Confidential | Copyright Types of Survey Errors Coverage error Non response error Sampling error Measurement error Excluded from frame. Follow up on non responses. Chance differences from sample to sample. Bad Question!  Coverage error  Non response error  Sampling error  Measurement error
  • 27. 27Confidential | Copyright Summary • Addressed why a manager needs to know about statistics • Discussed the growth and development of modern statistics • Addressed the notion of descriptive versus inferential statistics • Discussed the importance of data • Defined and described the different types of data and sources • Discussed types of sampling methods • Described different types of survey errors
  • 28. 28Confidential | Copyright Quiz 1. The average monthly salary of 12 workers and 3 managers in a factory was Rs. 600. When one of the managers whose salary was Rs. 720, was replaced with a new manager, the average salary of the team went down to Rs. 580. What is the salary of the new manager? 2. The average temperature on Wednesday, Thursday and Friday was 250. The average temperature on Thursday, Friday and Saturday was 240. If the temperature on Saturday was 270, what was the temperature on Wednesday? 3. The average age of a group of 12 students is 20 years. If 4 more students join the group, the average age increases by 1 year. The average age of the new students is …….. 4. The average age of a family of 5 members is 20 years. If the age of the youngest member is 10 years, what was the average age of the family at the time of the birth of the youngest member? 5. A student finds the average of 10 positive integers. Each integer contains two digits. By mistake, the student interchanges the digits of one number say ba for ab. Due to this, the average becomes 1.8 less than the previous one. What is the difference between the two digits a and b?