Answer)
As the data is normally distributed, we can use standard normal z table to answer this question.
Z = (x-mean)/standard deviation
Now here we need to interpret mean
That is x is = mean
Z = (mean - mean)/s.d
Z = 0
Z is nothing but our standard score
Standard score is 0
From z table p(z<0) = 0.50
That is 50% of the data lies below the standard score 0 or mean
So, percentile of mean is 0.5 or 50%
And standard score is 0
Quartile is the 25 percentile
Or a standard score which corresponds to 0.25.
Below the quartile 25% of the data lies.
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