Sampling Distributions & Confidence Intervals for a Proportion

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These flashcards cover the vocabulary related to sampling distributions and confidence intervals for proportions, aiding in understanding key concepts necessary for the exam.

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19 Terms

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Sampling Variability

The concept that sample proportions will vary from sample to sample.

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Sample Proportion (p-hat)

The number of successes in a sample divided by the total number in the sample.

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Assumptions and Conditions

Requirements that must be met for the sampling distribution model to be valid, including independence, sample size, and randomization.

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Standard Error

The estimated standard deviation of the sample proportion.

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Confidence Interval (CI)

An interval estimate of a population parameter calculated so that the true value is likely to fall within this range.

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Margin of Error (ME)

The amount of value above and below the point estimate that defines the width of the confidence interval.

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Unbiased Estimator

A sample statistic whose mean value is equal to the population parameter being estimated.

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Normal Model

A model that can be used if the sample size is large enough and the sample proportions fulfill certain conditions.

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Probability

A measure of the likelihood that an event will occur.

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Point Estimate

A single number based on sample data that represents a feasible value of the population parameter.

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Random Sample

A subset of a population selected such that every individual has an equal chance of being selected.

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Z-score

A measure of how many standard deviations an element is from the mean.

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Sampling Distribution Model

A probability distribution of all possible sample proportions for a given sample size.

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Confidence Level

The percentage indicating how confident we are that the true population parameter is captured in the confidence interval.

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Statistical Independence

The condition where the outcome of one event does not affect the outcome of another.

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True Proportion (p)

The actual proportion of a certain characteristic in the entire population.

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Histogram

A graphical representation of the distribution of numerical data.

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Binomial Experiment

A statistical experiment that has two possible outcomes (success or failure) for each trial.

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Population Size

The total number of individuals or items that can be selected from when obtaining a sample.