Scores on a common final exam are normally distributed with mean 71 and standard deviation 9. Department policy is that the top 10% of students receive an A. The minimum exam score to be awarded an A is about: a)95 b)83 c)98 d)87 e)90
For some reason I keep getting 59.4
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So if the minimum score is \(c\), and \(X\) is the random variable for people's scores, then you can say that \(P(X < c)=0.9\) [or equivalently, \(P(X > c)=0.10\) ]
So the answer would be 90.. But how am i getting 59 =/
Just to be certain, do you understand why I say that \(P(X < c)=0.9\)?
I have no idea, I'm so lost lol
Hm. do you understand the picture I drew?
I tried putting the problem in my calculator and thats how i got 59.4
WHat did you try putting into your calculator?
I understand the mean being in the middle, but i don't understand the shaded region. And I entered the problem using invNorm
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