Based on data from a college, scores on a certain test are normally distributed with a mean of 1527 and a standard deviation of 328.
Find the percentage of scores between 871 and 1691 % (Round to two decimal places as needed.)???????????
|
Standard Scores and Percentiles for a Normal Distribution (cumulative values from the left) |
|||
|
Standard score |
% |
Standard score |
% |
|
minus−3.0 |
0.13 |
0.1 |
53.98 |
|
minus−2.5 |
0.62 |
0.5 |
69.15 |
|
minus−2 |
2.28 |
0.9 |
81.59 |
|
minus−1.5 |
6.68 |
1 |
84.13 |
|
minus−1 |
15.87 |
1.5 |
93.32 |
|
minus−0.9 |
18.41 |
2 |
97.72 |
|
minus−0.5 |
30.85 |
2.5 |
99.38 |
|
minus−0.1 |
46.02 |
3 |
99.87 |
|
0 |
50.00 |
3.5 |
99.98 |
Answer
given that
mean = 1527
standard deviation = 328
871 is 2 standard deviation below the mean and 1691 is 0.5 standard deviation above the mean
using the given data table
there is 2.28% below 871 and 69.15% below 1691
this gives
= 69.15-2.28
= 66.87%
So, 66.87% of scores are between 871 and 1691
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