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C<br />
Test T Practice<br />
56 Domain: Statistics and Probability<br />
NUTRITION For Exercises 17 and 18, refer to the table that shows the number<br />
of Calories in several sandwiches at two restaurants.<br />
Number of Calories per Sandwich<br />
Susan’s Sub Shop The Picnic Basket<br />
490 380 270 430 510 410 550 320 470 430 610 290<br />
17. Find the mean absolute deviation for each set of data. Round to the<br />
nearest hundredth.<br />
18. For either data set, are there any data values that are more than twice the<br />
mean absolute deviation from the mean? Explain.<br />
19. OPEN ENDED Create two sets of data, each with five values, that satisfy<br />
the following conditions.<br />
The mean absolute deviation of Set A is less than the mean absolute<br />
deviation of Set B.<br />
The mean of Set A is greater than the mean of Set B.<br />
CHALLENGE For Exercises 20 and 21, refer to the<br />
Recorded Speeds (mph)<br />
table that shows the recorded speeds of several<br />
35 38 41 35 36 55<br />
cars on a busy street.<br />
20. Calculate the mean absolute deviation both with and without the data<br />
value of 55. Round to the nearest hundredth if necessary.<br />
21. Explain how including the value of 55 affects the mean absolute deviation.<br />
22. REASONING Explain why the mean absolute deviation is calculated using<br />
absolute value.<br />
23. WRITE MATH Write a letter to a classmate explaining how to find the mean<br />
absolute deviation and what it tells you about a set of data.<br />
24. The table shows the prices for parking at<br />
various beaches along the same<br />
coastline.<br />
Beach Parking ($)<br />
2.50 3.75 1.25 2.25 3.00<br />
Which of the following is the mean<br />
absolute deviation for the set of data?<br />
A. $0.25<br />
B. $0.66<br />
C. $2.50<br />
D. $2.55<br />
25. Which of the following is true<br />
concerning the mean absolute deviation<br />
of a set of data?<br />
F. It describes the variation of the data<br />
values around the median.<br />
G. It describes the absolute value of the<br />
mean.<br />
H. It describes the average distance<br />
between each data value and the<br />
mean.<br />
I. It describes the variation of the data<br />
values around the mode.