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What Is Statistics?
Chapter 1
TTM 1
Uses of Statistics
1. Statistics is one of the tools used to make
decisions in business.
2. We apply statistical concepts in our lives.
3. As a student of business or economics, it is
important to have a basic knowledge of
statistics and the skills to organize, analyze,
transform, and present the data.
LO1-1 Explain why knowledge of
statistics is important.
Why Study Statistics?
1. Numerical information is everywhere.
2. Statistical techniques are used to make decisions that affect
our daily lives.
3. The knowledge of statistical methods will help you
understand how decisions are made and give you a better
understanding of how they affect you.
No matter what line of work you select, you will find yourself
faced with decisions where an understanding of data analysis
is helpful.
LO1-1
Who Uses Statistics?
Statistical techniques are used extensively by
marketing, accounting, quality control,
consumers, professional sports people, hospital
administrators, educators, politicians,
physicians, etc.
LO1-2 Define statistics and provide an
example of how statistics is applied.
Types of Statistics – Descriptive
and Inferential Statistics
Descriptive Statistics - methods of organizing,
summarizing, and presenting data in an informative way
EXAMPLE 1: There are a total of 46,837 miles of interstate highways in the United
States. The interstate system represents only 1% of the nation’s total roads but
carries more than 20% of the traffic. The longest is I-90, which stretches from
Boston to Seattle, a distance of 3,099 miles.
EXAMPLE 2: The average person spent $103.00 on traditional Valentine’s Day
merchandise in 2013. This is an increase of $0.50 from 2012.
LO1-3 Differentiate between descriptive
and inferential statistics.
Types of Statistics – Descriptive
and Inferential Statistics
Inferential Statistics - A decision, estimate,
prediction, or generalization about a population
based on a sample.
Note: In statistics the word population and sample have a broader
meaning. A population or sample may consist of individuals or
objects.
LO1-3
Population versus Sample
A population is a collection of all possible individuals, objects, or
measurements of interest.
A sample is a portion, or part, of the population of interest.
LO1-3
Why take a sample instead of studying
every member of the population?
1. Prohibitive cost of census
2. Destruction of item being studied may be
required
3. Not possible to test or inspect all members
of a population being studied
LO1-3
Usefulness of a Sample in Learning
about a Population
Using a sample to learn something about a
population is done extensively in business,
agriculture, politics, and government.
EXAMPLE: Television networks constantly monitor the
popularity of their programs by hiring Nielsen and
other organizations to sample the preferences of TV
viewers.
LO1-3
Types of Variables
A. Qualitative or attribute variable - the characteristic
being studied is nonnumeric
EXAMPLES: Gender, religious affiliation, type of automobile owned,
state of birth, eye color
B. Quantitative variable - information is reported
numerically
EXAMPLES: balance in your checking account, minutes remaining in
class, or number of children in a family
LO1-4 Classify variables as qualitative or
quantitative, and discrete or continuous.
Quantitative Variables -
Classifications
Quantitative variables can be classified as either discrete or
continuous.
A. Discrete variables can only assume certain
values and there are usually “gaps” between values.
EXAMPLE: the number of bedrooms in a house or the number of
hammers sold at the local Home Depot (1,2,3,…,etc.)
B. Continuous variables can assume any value within
a specified range.
EXAMPLE: the pressure in a tire, the weight of a pork chop, or the height of
students in a class
LO1-4
Summary of Types of Variables
LO1-4
Four Levels of Measurement
Nominal level - data that is classified into
categories and cannot be arranged in
any particular order
EXAMPLES: eye color, gender, religious affiliation
Ordinal level – data arranged in some
order, but the differences between
data values cannot be determined or
are meaningless
EXAMPLE: During a taste test of 4 soft drinks,
Mellow Yellow was ranked number 1, Sprite
number 2, Seven-up number 3, and Orange
Crush number 4.
Interval level - similar to the ordinal level,
with the additional property that
meaningful amounts of differences
between data values can be determined.
There is no natural zero point.
EXAMPLE: temperature on the Fahrenheit scale
Ratio level - the interval level with an
inherent zero starting point. Differences
and ratios are meaningful for this level of
measurement.
EXAMPLES: monthly income of surgeons, or distance
traveled by manufacturer’s representatives per
month
LO1-5 Distinguish between nominal, ordinal,
interval, and ratio levels of measurement.
Nominal-Level Data
Properties:
1. Observations of a qualitative variable can
only be classified and counted.
2. There is no particular order to the labels.
LO1-5
Ordinal-Level Data
Properties:
1. Data classifications are
represented by sets of labels or
names (high, medium, low) that
have relative values.
2. Because of the relative values, the
data classified can be ranked or
ordered.
LO1-5
Interval-Level Data
Properties:
1. Data classifications are ordered according to the amount of the
characteristic they possess.
2. Equal differences in the characteristic are represented by equal
differences in the measurements.
Example: Women’s dress sizes
(as shown in the table to the right)
LO1-5
Ratio-Level Data
• Practically all quantitative data is recorded on the ratio level
of measurement.
• Ratio level is the “highest” level of measurement.
Properties:
1. Data classifications are ordered according to the amount of the
characteristics they possess.
2. Equal differences in the characteristic are represented by equal
differences in the numbers assigned to the classifications.
3. The zero point is the absence of the characteristic and the ratio between
two numbers is meaningful.
LO1-5
Why is the Level of Measurement
Important?
1. The level of measurement dictates the
calculations that can be done to summarize
and present the data.
2. It is used to determine the statistical tests
that should be performed on the data.
LO1-5
Summary of the Characteristics for
Levels of Measurement
LO1-5
Ethics and Statistics
• Practice of statistics should be based on
integrity and honesty when:
1. Collecting data
2. Analyzing data
3. Reporting results and conclusions based on the
data
LO1-6 List the values associated
with the practice of statistics.

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Pengertian Statistik.pdf

  • 2. Uses of Statistics 1. Statistics is one of the tools used to make decisions in business. 2. We apply statistical concepts in our lives. 3. As a student of business or economics, it is important to have a basic knowledge of statistics and the skills to organize, analyze, transform, and present the data. LO1-1 Explain why knowledge of statistics is important.
  • 3. Why Study Statistics? 1. Numerical information is everywhere. 2. Statistical techniques are used to make decisions that affect our daily lives. 3. The knowledge of statistical methods will help you understand how decisions are made and give you a better understanding of how they affect you. No matter what line of work you select, you will find yourself faced with decisions where an understanding of data analysis is helpful. LO1-1
  • 4. Who Uses Statistics? Statistical techniques are used extensively by marketing, accounting, quality control, consumers, professional sports people, hospital administrators, educators, politicians, physicians, etc. LO1-2 Define statistics and provide an example of how statistics is applied.
  • 5. Types of Statistics – Descriptive and Inferential Statistics Descriptive Statistics - methods of organizing, summarizing, and presenting data in an informative way EXAMPLE 1: There are a total of 46,837 miles of interstate highways in the United States. The interstate system represents only 1% of the nation’s total roads but carries more than 20% of the traffic. The longest is I-90, which stretches from Boston to Seattle, a distance of 3,099 miles. EXAMPLE 2: The average person spent $103.00 on traditional Valentine’s Day merchandise in 2013. This is an increase of $0.50 from 2012. LO1-3 Differentiate between descriptive and inferential statistics.
  • 6. Types of Statistics – Descriptive and Inferential Statistics Inferential Statistics - A decision, estimate, prediction, or generalization about a population based on a sample. Note: In statistics the word population and sample have a broader meaning. A population or sample may consist of individuals or objects. LO1-3
  • 7. Population versus Sample A population is a collection of all possible individuals, objects, or measurements of interest. A sample is a portion, or part, of the population of interest. LO1-3
  • 8. Why take a sample instead of studying every member of the population? 1. Prohibitive cost of census 2. Destruction of item being studied may be required 3. Not possible to test or inspect all members of a population being studied LO1-3
  • 9. Usefulness of a Sample in Learning about a Population Using a sample to learn something about a population is done extensively in business, agriculture, politics, and government. EXAMPLE: Television networks constantly monitor the popularity of their programs by hiring Nielsen and other organizations to sample the preferences of TV viewers. LO1-3
  • 10. Types of Variables A. Qualitative or attribute variable - the characteristic being studied is nonnumeric EXAMPLES: Gender, religious affiliation, type of automobile owned, state of birth, eye color B. Quantitative variable - information is reported numerically EXAMPLES: balance in your checking account, minutes remaining in class, or number of children in a family LO1-4 Classify variables as qualitative or quantitative, and discrete or continuous.
  • 11. Quantitative Variables - Classifications Quantitative variables can be classified as either discrete or continuous. A. Discrete variables can only assume certain values and there are usually “gaps” between values. EXAMPLE: the number of bedrooms in a house or the number of hammers sold at the local Home Depot (1,2,3,…,etc.) B. Continuous variables can assume any value within a specified range. EXAMPLE: the pressure in a tire, the weight of a pork chop, or the height of students in a class LO1-4
  • 12. Summary of Types of Variables LO1-4
  • 13. Four Levels of Measurement Nominal level - data that is classified into categories and cannot be arranged in any particular order EXAMPLES: eye color, gender, religious affiliation Ordinal level – data arranged in some order, but the differences between data values cannot be determined or are meaningless EXAMPLE: During a taste test of 4 soft drinks, Mellow Yellow was ranked number 1, Sprite number 2, Seven-up number 3, and Orange Crush number 4. Interval level - similar to the ordinal level, with the additional property that meaningful amounts of differences between data values can be determined. There is no natural zero point. EXAMPLE: temperature on the Fahrenheit scale Ratio level - the interval level with an inherent zero starting point. Differences and ratios are meaningful for this level of measurement. EXAMPLES: monthly income of surgeons, or distance traveled by manufacturer’s representatives per month LO1-5 Distinguish between nominal, ordinal, interval, and ratio levels of measurement.
  • 14. Nominal-Level Data Properties: 1. Observations of a qualitative variable can only be classified and counted. 2. There is no particular order to the labels. LO1-5
  • 15. Ordinal-Level Data Properties: 1. Data classifications are represented by sets of labels or names (high, medium, low) that have relative values. 2. Because of the relative values, the data classified can be ranked or ordered. LO1-5
  • 16. Interval-Level Data Properties: 1. Data classifications are ordered according to the amount of the characteristic they possess. 2. Equal differences in the characteristic are represented by equal differences in the measurements. Example: Women’s dress sizes (as shown in the table to the right) LO1-5
  • 17. Ratio-Level Data • Practically all quantitative data is recorded on the ratio level of measurement. • Ratio level is the “highest” level of measurement. Properties: 1. Data classifications are ordered according to the amount of the characteristics they possess. 2. Equal differences in the characteristic are represented by equal differences in the numbers assigned to the classifications. 3. The zero point is the absence of the characteristic and the ratio between two numbers is meaningful. LO1-5
  • 18. Why is the Level of Measurement Important? 1. The level of measurement dictates the calculations that can be done to summarize and present the data. 2. It is used to determine the statistical tests that should be performed on the data. LO1-5
  • 19. Summary of the Characteristics for Levels of Measurement LO1-5
  • 20. Ethics and Statistics • Practice of statistics should be based on integrity and honesty when: 1. Collecting data 2. Analyzing data 3. Reporting results and conclusions based on the data LO1-6 List the values associated with the practice of statistics.