Histogram (a) has the number of trials n = Histogram (b) has the number of trials n = Histogram (c) has the number of trials n= What happens as the value of n increases and the probability of success remains the same?

MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
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AP(x)
0.40-
0.30-
0.20-
0.10-
0.00
0 3 6 9 12
AP(x)
0.40-
0.30-
0.20-
0.10-
0.00+
0 3 6 9 12
Ⓡ
Ⓡ
Q
(a)
(c)
AP(x)
0.40
0.30-
0.20-
0.10-
0.00
0 3 6 9 12
2
(b)
Histogram (a) has the number of trials n =
Histogram (b) has the number of trials n =
Histogram (c) has the number of trials n =
What happens as the value of n increases and the probability of success remains the same?
A. As n increases, the distribution becomes more symmetric.
O B. As n increases, the distribution becomes more skewed right.
OC. As n increases, the distribution becomes more skewed left.
Transcribed Image Text:AP(x) 0.40- 0.30- 0.20- 0.10- 0.00 0 3 6 9 12 AP(x) 0.40- 0.30- 0.20- 0.10- 0.00+ 0 3 6 9 12 Ⓡ Ⓡ Q (a) (c) AP(x) 0.40 0.30- 0.20- 0.10- 0.00 0 3 6 9 12 2 (b) Histogram (a) has the number of trials n = Histogram (b) has the number of trials n = Histogram (c) has the number of trials n = What happens as the value of n increases and the probability of success remains the same? A. As n increases, the distribution becomes more symmetric. O B. As n increases, the distribution becomes more skewed right. OC. As n increases, the distribution becomes more skewed left.
Match n = 4, n=8, n = 12 with the correct graph. Each histogram shown below represents part of a binomial distribution. Each distribution has the same probability of success p but different numbers
of trials n.
AP(x)
Q
0.40
0.30-
0.20-
0.10+
0.00++
0 3 6 9 12
AP(x)
0.40
0.30-
0.20-
0.10+
✔
Q
(a)
AP(x)
0.40-
0.30-
0.20-
0.10+
0.00-
0 3 6 9 12
Histogram (a) has the number of trials n =
Histogram (b) has the number of trials n=
(b)
Histogram (c) has the number of trials n =
What happens as the value of n increases and the probability of success remains the same?
O A. As n increases, the distribution becomes more symmetric.
O B. As n increases, the distribution becomes more skewed right.
O C. As n increases, the distribution becomes more skewed left.
Transcribed Image Text:Match n = 4, n=8, n = 12 with the correct graph. Each histogram shown below represents part of a binomial distribution. Each distribution has the same probability of success p but different numbers of trials n. AP(x) Q 0.40 0.30- 0.20- 0.10+ 0.00++ 0 3 6 9 12 AP(x) 0.40 0.30- 0.20- 0.10+ ✔ Q (a) AP(x) 0.40- 0.30- 0.20- 0.10+ 0.00- 0 3 6 9 12 Histogram (a) has the number of trials n = Histogram (b) has the number of trials n= (b) Histogram (c) has the number of trials n = What happens as the value of n increases and the probability of success remains the same? O A. As n increases, the distribution becomes more symmetric. O B. As n increases, the distribution becomes more skewed right. O C. As n increases, the distribution becomes more skewed left.
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