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A study guide for exam #2 in the psychological statistics course (psy207), focusing on probability density curves, z-scores, and related concepts. It covers topics such as the difference between histograms and probability density curves, the effect of standard deviation on distributions, and the conversion of raw scores to z-scores. Students are expected to understand concepts like pemdas, probability formulas, and the relationship between variability and the difference between mean and raw scores.
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Describe a Probability Density Curve - A SMOOTH curve (as opposed to a histogram or frequency polygon.) What is the difference between a Histogram and a Probability Density Curve? - Histogram: Shows frequency PDC: Shows probability As the Standard Deviation increases, what happens to the Distribution? - It flattens. How do you turn a Normal Curve into a Standard Normal Curve? - Convert the Raw Scores into Z-Scores. RECALL: Z-Score Formula - (Raw Score - Mean)
Standard Deviation What's the relationship between Variability and the Difference between Mean and Raw Score? - If one if big, the other is small. Formula for converting Z-Scores into Raw Scores? - (Mean) + (Z-Score)(SD) Keep PEMDAS in mind!
Steps for transforming a distribution? -
Number of possibilities (N) 2 Rules about probability -
As the sample size increases, what happens to variability? - It decreases. 4th Property: What does the Central Limit Theorem state? - Large sample size = Closer to normal curve Formula for finding Z-Scores for Sample Means? - (Sample Mean) - (Population Mean)
Sampling Error Define: Sampling Distributions of Means - The means of all of the possible samples. Name one important feature of the sampling distribution? - It will always end up looking close to a normal curve, even if the population you began with doesn't look normal. What is the point of hypothesis testing? - To know if a group of scores is different from another group of scores. What are the 2 reasons why we need to guard against the possibility that differences between groups aren't just a coincidence. -
Beta (B) is the probability that __________? -