Consider a normally distributed data set with a mean of 154 and a standard deviation of 9.8. If one of the observed values is 176, what is the z score? +3.36, -2.24, +2.24, -22.00, or +22.00
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what does a z score tell us?
i am not sure @amistre64
will you tell me how to do this?@amistre64
@amistre64
i saw someone gave a formula for it, but forgeting the formula is an easy thing to do. a z score measures the number of standard deviations it takes to get from the mean to our observed value we find the distance between the mean and observed value, and in most cases direction is important. soo observed - mean = dist, defines the distance between them z(sd) = dist, defines the number of times the standard deviation fits within the distance z = dist/(sd) which is our formula
176 - 154 ------ 22 so the question is askin how many times does 9.8 fit within 22? 9.8 z = 22, what is z?
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