Adrienne D.

asked • 06/23/15

Suppose an exam had an average (mean) score of 55% and a standard deviation of 15%.

Suppose an exam had an average (mean) score of 55% and a standard deviation of 15%.
 
Table 6.3 Curving Grades
A      1.5 standard deviations above the mean or higher
B      0.5 to 1.5 standard deviations about the mean
C      within 0.5 standard deviation of the mean
D      0.5 to 1.5 standard deviations below the mean
F       1.5 standard deviation below the mean or lower
 

If the teacher curved grades using the bell curve as in Table 6.3, what score would be necessary to receive an "A"? How about a "B"? And how about a "C"?

(Fill in the blanks below and round your answers to 1 decimal place.)

We would need to get a score of at least ____% to receive an A.

We would need to get a score between ____% and ____% to receive a B.

We would need to get a score between ____% and ___% to receive a C.

1 Expert Answer

By:

Emilie T. answered • 06/23/15

Tutor
2 (1)

College Graduate for K-12, Lower Division College

Adrienne D.

The answer for A makes sense and was correct but I'm still lost on the rest. I did the math for If B=55+1.5(15) and got the 77.5 and b=55+0.5(15) and got 62.5, and it was wrong (this is an online automatic answering but won't give me the answer homework assignment). And I am not sure what I am doing wrong or how to begin to calculate C.
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06/23/15

Emilie T.

You got the same numbers I did. Is it a multiple choice format, or are you typing in the answer yourself? Sometimes online tests are finicky with the format of the answer. Also, I did notice that it showed 1.5 standard deviations above the mean in both A and B, when it really would need to be one or the other. That might have had something to do with it, but the problem doesn't specify it.
 
Conceptually, though, C would be the same as B. Calculate the highest C score, then the lowest C score, and you have the range of scores that would be given a C.
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06/24/15

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