A B F H. K 1 A lightbulb factory produces 1,000 lightbulbs every hour. Approximately 0.5% of the lightbulbs are defective, and do not work. Use the binomial distribution to determine the odds each respective outcome below. Then answer the questions. 3. 4 7 Distribution Table 0.67% Questions 6. What is the expected number of defective 1 bulbs produced in an hour? 1 3.34% 10 8.39% 11 14.03% What is the standard deviation of the number 12 4 17.57% of defective bulbs produced in an hour? 13 5 17.59% 14 6. 14.66% Binomial Distribution 15 10.46% 20.00% 16 8 6.52% 18.00% 17 9. 3.61% 16.00% 18 10 1.80% 14.00% 19 11 0.81% 12.00% 20 12 0.34% 10.00% 21 13 0.13% 8.00% 22 14 0.05% 6.00% 4.00% 23 15 0.02% 200% Use the BINOM.DIST function to determine 24 25 6. 8. 10 12 14 16 4 the probability of the outcome listed to the left. 26 27 28 29 30

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1) What are the expected number of defective bulbs produced in an hour? 2) What is the standard deviation of the number of defective bulbs produced in an hour?
C23
=BINOM.DIST(15,1000,0.5%,FALSE)
A
C
D
E
F
H.
K
L
M
1.
P
A lightbulb factory produces 1,000 lightbulbs every hour. Approximately 0.5% of the
lightbulbs are defective, and do not work. Use the binomial distribution to
determine the odds each respective outcome below. Then answer the questions.
3.
6.
Distribution Table
8.
0.67%
Questions
6.
3.34%
What is the expected number of defective
1
bulbs produced in an hour?
1
10
2
8.39%
11
3
14.03%
What is the standard deviation of the number
12
4
17.57%
of defective bulbs produced in an hour?
13
17.59%
14
6.
14.66%
15
10.46%
Binomial Distribution
20.00%
16
8.
6.52%
18.00%
17
3.61%
16.00%
18
10
1.80%
14.00%
19
11
0.81%
12.00%
20
12
0.34%
10.00%
21
13
0.13%
8.00%
22
14
0.05%
6.00%
4.00%
23
15
0.02%
200
Use the BINOM.DIST
function to determine
24
.
8.
10
12
14
16
25
2
4
the probability of the
outcome listed to the
left.
26
27
28
29
30
31
32
33
34
35
36
37
38
39
Transcribed Image Text:C23 =BINOM.DIST(15,1000,0.5%,FALSE) A C D E F H. K L M 1. P A lightbulb factory produces 1,000 lightbulbs every hour. Approximately 0.5% of the lightbulbs are defective, and do not work. Use the binomial distribution to determine the odds each respective outcome below. Then answer the questions. 3. 6. Distribution Table 8. 0.67% Questions 6. 3.34% What is the expected number of defective 1 bulbs produced in an hour? 1 10 2 8.39% 11 3 14.03% What is the standard deviation of the number 12 4 17.57% of defective bulbs produced in an hour? 13 17.59% 14 6. 14.66% 15 10.46% Binomial Distribution 20.00% 16 8. 6.52% 18.00% 17 3.61% 16.00% 18 10 1.80% 14.00% 19 11 0.81% 12.00% 20 12 0.34% 10.00% 21 13 0.13% 8.00% 22 14 0.05% 6.00% 4.00% 23 15 0.02% 200 Use the BINOM.DIST function to determine 24 . 8. 10 12 14 16 25 2 4 the probability of the outcome listed to the left. 26 27 28 29 30 31 32 33 34 35 36 37 38 39
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