The data list shows the cost, in dollars, of different brands of sneakers at a shoe store. 44.99, 59.99, 32.30, 65.00, 52.59 What is the population standard deviation, to the nearest tenth, of the data (assuming this is all of the data)?
All the progress we've made so far was on here: https://questioncove.com/study#/updates/6048a70c3ad7c95181004c00 \(\sigma =\sqrt{ \dfrac{\sum(x_i-\mu)^2}{N}}\) where \(\sigma\) = population standard deviation \(\sum\) = the sum from 1 to N \( x_i\) = each individual data point \(\mu\) = mean of the data list N = total number of data points
You eventually after much labor and direction found that the mean \(\mu = 50.974\) so now we need to calculate \( (x_i - \mu)\) and then we can find \( (x_i - \mu)^2\) so where we left off, what is: 44.99 - 50.974 = 59.99 - 50.974 = 32.30 - 50.974 = 65.00 - 50.974 = 52.59 - 50.974 = tell me the numbers for each subtraction
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