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The data below was collected from a group of 45 female students at last semester. You will use this data throughout the semester on your

The data below was collected from a group of 45 female students at last semester. You will use this data throughout the semester on your lab assignments.

Student # Gender Height Shoe Age Hand
1 F 68 8.5 20 R
2 F 60 5.5 27 R
3 F 64 7 31 R
4 F 67 7.5 19 R
5 F 65 8 20 R
6 F 66 9 29 R
7 F 62 9.5 30 L
8 F 63 8.5 18 R
9 F 60 5 19 L
10 F 63 7.5 42 R
11 F 61 7 20 R
12 F 64 7.5 17 R
13 F 65 8 19 R
14 F 68 8 19 R
15 F 63 7.5 18 R
16 F 62 7.5 19 R
17 F 64 7 23 R
18 F 72 11 28 R
19 F 62 8 20 R
20 F 59 6.5 29 R
21 F 64 8.5 19 R
22 F 68 9.5 23 R
23 F 65 9.5 34 R
24 F 63 8 27 R
25 F 65 8 23 R
26 F 62 7.5 30 R
27 F 67 7.5 31 L
28 F 66 9 37 R
29 F 61 6 24 R
30 F 61 6.5 46 R
31 F 68 8 20 R
32 F 63 7.5 42 R
33 F 63 5.5 33 R
34 F 63 9 35 R
35 F 65 8 44 R
36 F 69 9 28 R
37 F 68 9 20 R
38 F 63 7 49 R
39 F 62 6.5 19 R
40 F 66 7.5 19 R
41 F 69 7.5 55 R
42 F 69 11 40 R
43 F 63 6.5 19 R
44 F 61 7.5 20 R
45 F 68 9 19 R

Rounding instructions: Use your graphing calculator. If you get a decimal answer, round to 4 decimal places.If you get an answer in scientific notation, please leave it in scientific notation rounded to one place after the decimal (ie. 1.2x10-4).

  1. It is believed to be true that 15% of the U.S. population is left-handed. You randomly select 8 people. Let x represent the number of left-handers.

  1. Construct a binomial distribution using your graphing calculator.

  1. Find the probability that exactly 6 people are left-handed.

  1. Find the probability that less than 3 people are left-handed.

  1. Find the probability that at least 1 person is left-handed.

  1. Find the mean of the binomial distribution.

  1. Find the standard deviation of the binomial distribution.

  1. Complete the following sentence:

In our class data, we surveyed a TOTAL (combine male sample data and female sample data) of _____ (n) students and found that _____ (x) of those surveyed were left-handed.

  1. Assuming that 15% of the population is left-handed, find the probability of surveying n students and getting exactly x "lefties" (Use the numeric values for nand x from our class data.)

  1. In chapter 3, we noted that an event that occurs with a probability of 0.05 or less is considered unusual. Is the number of "lefties" (x) in our data unusual? (State yes or no)

  1. Assuming that 15% of the population is left-handed and we surveyed a total of (n) students, calculate the mean.

  1. Using the mean from part d, should we have expected more or less "lefties" in our class data?

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