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Flashcards covering key concepts from AP Statistics, including definitions and essential formulas.
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Mean
Average of data points.
Median
Middle value of ordered data.
Standard Deviation
Spread around the mean.
Interquartile Range (IQR)
Q3 - Q1.
Outlier Rule
< Q1 - 1.5IQR or > Q3 + 1.5IQR.
Skewed Right
When Mean > Median.
Skewed Left
When Mean < Median.
Scatterplot
Shows direction, form, strength of a relationship.
Correlation (r)
Strength and direction of linear relationship.
r²
Percentage of variation explained by regression line.
Residual
Actual - Predicted value.
Slope Interpretation
For each unit increase in x, y increases by slope.
Random Sample
Method that reduces bias in data collection.
Observational Study
Study with no treatment imposed.
Experiment
Study that includes random assignment to treatments.
Confounding
When variables are intertwined with treatment effects.
Blocking
Grouping by known variables in an experiment.
Placebo
A treatment that has no active ingredient, used to reduce bias.
Double-Blind
An experimental design in which neither participants nor administrators know who is receiving a treatment.
Probability of A and B
P(A and B) = P(A) * P(B) if independent.
Probability of A or B
P(A or B) = P(A) + P(B) - P(A and B).
Binomial Distribution
Fixed number of trials with success/failure and same probability p.
Geometric Distribution
Trials until the first success occurs.
Expected Value
Mean of random variable outcomes.
Central Limit Theorem (CLT)
Sampling distribution is approximately Normal if n ≥ 30.
Standard Error (mean)
Calculated as σ/√n.
Standard Error (proportion)
Calculated as √(p(1-p)/n).
Confidence Interval
Statistic ± margin of error.
Interpret Confidence Interval
We are ___% confident the true parameter is within this interval.
Hypothesis Test
Comparison of null hypothesis (H0) vs alternative hypothesis (Ha).
P-value
Probability of observing data or more extreme, assuming the null hypothesis is true.
Type I Error
Rejecting H0 when it is actually true.
Type II Error
Failing to reject H0 when it is actually false.
Conditions for Inference
Conditions must be Random, Normal, and Independent.