Z Scores: Understand Z scores and transforming raw scores
Distributions: Explain the normal curve in psychology research
Sample vs Population: Define and understand their relationship
Probability: Describe probability calculation procedures
Non-Normal Populations: Actions if populations are not normal or samples are not random
Research Presentation: How normal curves, samples, populations, and probabilities are presented in articles
Characteristics: Unimodal, symmetrical; most scores near the center
Extreme Scores: Fewer scores at the extremes of the curve
Mean and Standard Deviations: Representation and percentage of scores between mean and standard deviations
Z Scores: Used to determine the percentage of scores; tables illustrate this relationship
Distribution Information: Provides percentages between mean and Z scores, and in tails of distribution
Notation of Scores: Highlighted values for examples in text
Convert raw score to Z score.
Draw the normal curve and identify the Z score.
Estimate the percentage of the shaded area.
Use the normal curve table for exact percentages.
Definitions: Population is the entire group; sample is a subset for practical reasons
Sampling Methods: Random vs. haphazard selection
Probability Definition (p): Relative frequency of an outcome
Calculation Steps: Determine successful outcomes, total outcomes, and divide.
Probability Representation: Range from 0 (impossible) to 1 (certain) or 0% to 100%
Normal Distribution as Probability Distribution: Scores between Z scores represent probabilities.
Symbols for Probability: p < .05 indicates significant probability thresholds.
Controversies: Questions on normality and randomness of samples
Z Scores & Normal Curves: Rarely discussed; relevant in methodology and statistics sections in articles.