PSYC 299 Exam 1 Study Notes
Review Topics for PSYC 299 Exam 1
Exam Format
Mixture of multiple choice, short answer, and computations.
Tools Allowed: Bring a calculator (not a phone/computer/tablet app).
Resources Not Allowed: You cannot use books, class slides, or other resources.
Location: Meet in the same room and at the same time as regular class.
Exam Tips
Double check all answers.
Show all work: To receive full credit, you must demonstrate your calculations, especially for deviation scores (e.g., example given must show work).
Pay attention to question scoring: Be mindful of how much each question is worth and allocate your time accordingly.
Introduction & Variables and their Measurement (Modules 1 and 2)
Basic Concepts
Populations vs. Samples: Understand the basic distinctions between these two concepts.
Types of Statistics: Recognize the differences between two types of statistics:
Descriptive Statistics: Summary metrics that describe the main features of a data set.
Inferential Statistics: Procedures that allow us to infer or generalize from a sample to a population.
Independent and Dependent Variables: Identify and differentiate between these two fundamental variables in research.
Experimental vs. Correlational Designs: Understand the basic differences between experimental and correlational research methodologies.
Operational Definitions: Know what constitutes an operational definition and the process of creating one.
Scale of Measurement (SoM)
Ability to identify different measures based on the four properties discussed in class:
Differentiation: Distinction between different types.
Ordering by Differentiation: Rank order on a meaningful continuum.
Equal Intervals: Fixed degree of change corresponds to fixed degree of change in measurement.
Absolute Zero: Represents the total absence of the attribute being measured.
Types of Scales
Nominal Scale:
Only differentiation with cases classified as types.
Example: Brands of jogging shoes, kinds of fruit, types of music.
Ordinal Scale:
Incorporates differentiation and ordering by differentiation, allowing for rank order.
Example: Olympic medalists, favorite sports.
Interval Scale:
Has differentiation, ordering by differentiation, and equal intervals, but does not have an absolute zero.
Example: Temperature in Fahrenheit or Celsius, time of day, day of the month.
Ratio Scale:
Incorporates differentiation, ordering by differentiation, equal intervals, and features an absolute zero.
Example: Metric or imperial scales of length, weight, or speed.
Data Organization (Module 3)
Interpreting Graphs
Focus on understanding histograms: Identify features such as center, spread, shape (skewness), and outliers.
Types of Graphs
Know when to use certain graph types: Pie charts, bar graphs, histograms, or line graphs.
Frequency Distribution Table
Ability to read and create a frequency distribution table, along with graphs based on it (e.g., bar or histogram).
Central Tendency (Module 4)
Measures of Central Tendency
Know how to compute the three measures:
Mean: The average of a data set.
Median: The middle value in a data set when ordered.
Mode: The value that appears most frequently in a data set.
Understanding Differences
Understand how these measures differ and relate to each other, especially in the context of skewed vs. normal data distributions.
Usage of Each Measure
Know when each measure of central tendency is most appropriate to use.
Measures of Variation and Distribution Shape (Module 5)
Measures of Variability
Compute key measures of variability:
Range: Difference between the highest and lowest values in a data set.
Variance: Measure of the data's dispersion around the mean.
Standard Deviation: Indicates how much scores in a data set differ from the mean, calculated using the formula:
Pros and Cons
Understand the advantages and disadvantages of using range versus standard deviation as measures of variability.
Thinking About Standard Deviation
Four perspectives on standard deviation:
Average of Differences: Indicates how much each case differs from the mean (μ or M).
Random Selection: How much a randomly selected case differs from the mean.
Inter-case Differences: How far all scores differ from each other.
Case-to-Case Differences: How far any randomly selected case is from another case.
Impact of Skewness
Understand how skewness affects the three measures of central tendency: e.g.,
In a normal distribution: mean = median = mode.
In a skewed distribution: mean and median shift toward the tail, with mean being the most affected.
SPSS Usage
Ability to request appropriate measures in SPSS and know how to copy and paste results.
Probability (Module 7)
Probability Computation
Understand how to compute probability based on outcomes and events.
Interpretation
Be able to explain what probability means in everyday language, connecting theoretical understanding to practical implication.