A series of free Statistics Lectures with lessons, examples & solutions in videos.
This is the sixteenth page of the series of free video lessons, “Statistics Lectures”. These lectures discuss sample proportions, confidence intervals about the mean with population standard deviation known and calculating required sample size to estimate population mean.
Related Pages
14: Linear Regression & Spearman Correlation
15: Sampling Error & Central Limit Theorem
17: t-Distribution & Confidence Intervals 2
18: Hypothesis Testing
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Example:
In a sample of 500 individuals, 75 are left handed. Describe the distribution of the sample proportion.
The value of any statistic that estimates the value of a parameter is called a point estimate.
We rarely know if our point estimate is correct because it is merely an estimation of the actual value.
Example:
On the verbal section of the SAT, the standard deviation is known to be 100. A sample of 25 test-takers has a
mean of 520. Construct a 95% confidence interval about the mean.
We can calculate what sample size we will need in order to have a certain margin of error.
Example:
On the verbal section of the SAT, the standard deviation is known to be 100. What sample size would we need to
construct a 95% confidence interval with a margin of error of 20?
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