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STA 111: Descriptive Statistics
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STA 111: Descriptive Statistics

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Questions and Answers

What is the characteristic of a continuous variable?

  • The values cannot be ordered
  • The values are discrete
  • The values can be ordered, and differences between these values can be compared (correct)
  • The values can only be compared, but not ordered
  • The ratio scale allows only differences between values to be interpreted.

    False

    What is an example of an interval scale?

    Temperature (measured in °C)

    The difference between -2 °C and 4 °C is ______________________ °C.

    <p>6</p> Signup and view all the answers

    Which type of measurement scale is the same as the ratio scale, with the exception that the values are measured in 'natural' units?

    <p>Absolute scale</p> Signup and view all the answers

    The height of a person is an example of a discrete variable.

    <p>False</p> Signup and view all the answers

    What is an example of a ratio scale?

    <p>Speed (measured in km/h)</p> Signup and view all the answers

    60 km/h is ______________________ times faster than 20 km/h.

    <p>three</p> Signup and view all the answers

    Match the following measurement scales with their characteristics:

    <p>Interval scale = Only differences between values can be interpreted Ratio scale = Both differences and ratios between values can be interpreted Absolute scale = Both differences and ratios between values can be interpreted, with natural units</p> Signup and view all the answers

    The number of semesters studied is an example of an interval scale.

    <p>False</p> Signup and view all the answers

    Study Notes

    Descriptive Statistics

    • Descriptive statistics is a branch of science that deals with the collection, presentation, analysis, and interpretation of data.
    • It is the scientific process for making valid decisions in the face of uncertainty.
    • It is also referred to as the "Science of processing data".

    Areas of Statistical Study

    • There are two broad areas of Statistics study:
      • Descriptive Statistics: concerned with methods for presenting and summarizing sample data.
      • Inferential Statistics: concerned with methods of using the summary information and findings from a sample to draw conclusions about a population.

    Role of Statistics

    • Statistics plays a key role in various fields, including:
      • State economy: provides summary measures of economic variables and acts as a management tool.
      • Health, Energy, Environmental Studies, Government, Telecommunication, Transportation, etc.: helps to release the right information needed in policy formation and decision making.
      • Risk assessment and dynamics: increasingly used in risk assessment and dynamics.
      • Control Theory: essential for every scientist to master these tools.

    Statistics in Software Engineering and Computer Science

    • Probability and statistics are used throughout engineering to analyze data.
    • Statistical methods are used in developing and implementing data-driven technologies.
    • Statistics methods provide frameworks that help in identifying trends and patterns in data, useful in business decisions.
    • Data science techniques like machine learning and Artificial intelligence rely on statistical tools for analyzing and implementing big data.

    Basic Concepts in Statistics

    • Observations: the units on which we measure data, such as persons, cars, animals, or plants.
    • Population: the collection of all units.
    • Sample: a selection of observations from a population.
    • Variable: a particular feature of observations that can be collected in a statistical variable X.

    Variables

    • Qualitative variables: take values that cannot be ordered in a logical or natural way, such as the color of the eye or the name of a political party.
    • Quantitative variables: represent measurable quantities, such as the size of shoes or the price of houses.
    • Discrete variables: can only take a finite number of values, such as the size of shoes or the number of semesters studied.
    • Continuous variables: can take an infinite number of values, such as the time it takes to travel to university or the length of an antelope.

    Scales

    • Nominal scale: the values of a nominal variable cannot be ordered, such as the gender of a person (male–female) or the status of an application (pending–not pending).
    • Ordinal scale: the values of an ordinal variable can be ordered, but the differences between these values cannot be interpreted in a meaningful way, such as the education level (none–primary education–secondary education–university degree).
    • Continuous scale: the values of a continuous variable can be ordered, and the differences between these values can be interpreted in a meaningful way, such as the height of a person.
    • Interval scale: only differences between values, but not ratios, can be interpreted, such as temperature (measured in °C).
    • Ratio scale: both differences and ratios can be interpreted, such as speed.
    • Absolute scale: the same as the ratio scale, with the exception that the values are measured in "natural" units, such as the number of semesters studied.

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    Description

    This quiz covers basic concepts in statistics, including the definition and role of statistics in different fields, definition of key terms, and classification of variables.

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