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Descriptive Statistics Calculations

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Use the template below and calculate:
Sum
Average
Median
Mode
Sample Standard Deviation
Sample Variance
Replace the 0 below with your calculated answers in the highlighted area in yellow.

Student Height Weight Age Shoe Size Waist Size Pocket Change
1 64 180 39 7 36 18
2 66 140 31 9 30 125
3 69 130 31 9 25 151
4 63 125 36 7 25 11
5 68 155 24 8 31 151
6 62 129 42 6 32 214
7 63 173 30 8 34 138
8 60 102 26 6 25 67
9 66 180 33 8 30 285
10 66 130 31 9 30 50
11 63 125 32 8 26 32
12 68 145 33 10 28 118
13 75 235 44 12 40 60
14 68 138 43 8 27 50
15 65 165 55 9 30 22
16 64 140 24 7 31 95
17 78 240 40 9 38 109
18 71 163 28 7 32 14
19 68 195 24 10 36 5
20 66 122 33 9 26 170
21 53 115 25 7 25 36
22 71 210 30 10 36 50
23 78 108 23 7 22 75
24 69 126 23 8 24 175
25 77 215 24 12 36 41
26 68 125 23 8 30 36
27 62 105 50 6 24 235
28 69 126 42 9 27 130
29 55 140 42 8 29 14
30 67 145 30 8 30 50

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Solution Summary

All calculations, formulas, solutions and tables are available in the Excel file.

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  • MSc, California State Polytechnic University, Pomona
  • MBA, University of California, Riverside
  • BSc, California State Polytechnic University, Pomona
  • BSc, California State Polytechnic University, Pomona
Recent Feedback
  • "Excellent work. Well explained."
  • "Can you kindly take a look at 647530 and 647531. Thanks"
  • "Thank you so very much. This is very well done and presented. I certainly appreciate your hard work. I am a novice at statistics and it is nice to know there are those out there who really do understand. Thanks again for an excellent posting. SPJ"
  • "GREAT JOB!!!"
  • "Hello, thank you for your answer for my probability question. However, I think you interpreted the second and third question differently than was meant, as the assumption still stands that a person still independently ranks the n options first. The probability I am after is the probability that this independently determined ranking then is equal to one of the p fixed rankings. Similarly for the third question, where the x people choose their ranking independently, and then I want the probability that for x people this is equal to one particular ranking. I was wondering if you could help me with this. "
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