For a certain year, the mean math SAT score nationally was 527 with a standard deviation of 86. Scores were normally distributed.
Which value below is closest to the highest math SAT score a person could get and still be in the lowest 30% for the population of all math SAT scores?
A. |
380 |
|
B. |
680 |
|
C. |
480 |
|
D. |
580 |
Given that, mean (μ) = 527 and
standard deviation = 86
We want to find, the value of x such that, P(X < x) = 0.30
Therefore, the value closest to the highest math SAT score a person could get and still be in the lowest 30% for the population of all math SAT scores is 480.
Answer : C) 480
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