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2 cards from this section. Quick, good the night before a test.
Find the mean of the data set: 5, 10, 15.
Sum the numbers and divide by how many values there are.
Calculate the deviation for the number 6 from the mean of the data set: 4, 5, 7.
Find the mean first, then subtract it from 6.
What is the formula for variance of a sample?
Remember to consider which formula applies to samples.
True or False: Standard deviation can be negative.
Think about what standard deviation represents in terms of distance.
Analyze a dataset consisting of five test scores: 85, 87, 93, 75, 80. Calculate both variance and standard deviation, discussing what these values imply about the consistency of performance.
Carefully compute each score's deviation and square it before averaging.
Given the marks distribution in a competition across various teams: 0-20 (4 teams), 21-40 (5 teams), calculate the standard deviation using the grouped data method. Discuss how this helps in assessing team performance consistency.
Make sure to compute frequencies accurately and find class midpoints!
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