1.Suppose the formative and summative grades in a College Algebra class for 11 students are given below: Students A B C D E F G H I J K Formative Grade 63 77 90 80 93 45 55 73 80 65 50 Summative Grade 85 100 95 97 100 80 90 97 90 92 75 Define D = Formative Grade – Summative Grade. Then what would be the mean and standard deviation of D based on the sample? (assume formative and summative grades are normally distributed)   A. 70.09 and 15.85   B. 91 and 8.16   C. -20.91 and 7.69   D. -20.91 and 10.23

MATLAB: An Introduction with Applications
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1.Suppose the formative and summative grades in a College Algebra class for 11 students are given below:
Students A B C D E F G H I J K
Formative Grade 63 77 90 80 93 45 55 73 80 65 50
Summative Grade 85 100 95 97 100 80 90 97 90 92 75
Define D = Formative Grade – Summative Grade. Then what would be the mean and standard deviation of D based on the sample? (assume formative and summative grades are normally distributed)
 
A. 70.09 and 15.85
 
B. 91 and 8.16
 
C. -20.91 and 7.69
 
D. -20.91 and 10.23
 
2. What would be the computed test statistic to test for higher mean summative score based on problem 1?
 
A. -2.04
 
B. -4.38
 
C. -6.78
 
D. -9.02
 
3.What is the best conclusion in this problem for testing the claim mentioned in problem 2? (use level of significance = 5%)
 
A. At 5% level, the average formative score is significantly higher.
 
B. At 5% level, the average summative score is significantly higher.
 
C. At 5% level, the two scores are not significantly different.
 
D. At 5% level, the two scores are indeed significantly different.
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