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Re: The standard deviation of the dataset 10, 20, 30 [#permalink]
2
Can't we simply eyeball the standard deviation here?

Standard deviation measures 'how far' a set of values are from the arithmetic mean of that set, and we know µa and µb=20. Looking at B we know that there are 5 values that correspond with the µ so the standard deviation will be smaller as the spread will be smaller, meaning that we can safely say SD A> SD B. Simply put, there is more variability in A.
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Re: The standard deviation of the dataset 10, 20, 30 [#permalink]
I went for the eyeball method with a calculation of the mean for quantity B just to be sure it was 20 (probably a waste of time)
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Re: The standard deviation of the dataset 10, 20, 30 [#permalink]
huda wrote:
any easy way to do so

in Standard Deviation formula we have number of observations in the denominator.
Here we can see that number of observations in second equation is greater but sum of values is the same as first equation.
So here our first equation will be greater
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Re: The standard deviation of the dataset 10, 20, 30 [#permalink]
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