Round your answers to four decimal places (e.g. 0.9876). a) Suppose that X has a hypergeometric distribution with N = 100, = 4, K = 50. FPC = If finite population correction factor is small a binomial distribution can effectively approximate the hypergeometric distribution. Calculate the following probabilities, assuming that X has a binomial distribution. P(Xhin = 1) = P(Xbin = 4) = eTextbook and Media b) Printed circuit cards are placed in a functional test after being populated with semiconductor chips. A lot contains 140 cards, and 20 are selected without replacement for functional testing. FPC = 4 Use the binomial approximation to the hypergeometric distribution to approximate the following probabilities. If 24 cards are defective, what is the probability that at least 1 defective card is in the sample? P(X) = If 8 cards are defective, what is the probability that at least 1 defective card appears in the sample? P(X) = 4
Round your answers to four decimal places (e.g. 0.9876). a) Suppose that X has a hypergeometric distribution with N = 100, = 4, K = 50. FPC = If finite population correction factor is small a binomial distribution can effectively approximate the hypergeometric distribution. Calculate the following probabilities, assuming that X has a binomial distribution. P(Xhin = 1) = P(Xbin = 4) = eTextbook and Media b) Printed circuit cards are placed in a functional test after being populated with semiconductor chips. A lot contains 140 cards, and 20 are selected without replacement for functional testing. FPC = 4 Use the binomial approximation to the hypergeometric distribution to approximate the following probabilities. If 24 cards are defective, what is the probability that at least 1 defective card is in the sample? P(X) = If 8 cards are defective, what is the probability that at least 1 defective card appears in the sample? P(X) = 4
Calculus For The Life Sciences
2nd Edition
ISBN:9780321964038
Author:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.
Publisher:GREENWELL, Raymond N., RITCHEY, Nathan P., Lial, Margaret L.
Chapter13: Probability And Calculus
Section13.CR: Chapter 13 Review
Problem 61CR
Related questions
Question
![Round your answers to four decimal places (e.g. 0.9876).
a) Suppose that X has a hypergeometric distribution with N = 100, n = 4, K = 50.
FPC =
If finite population correction factor is small a binomial distribution can effectively approximate the hypergeometric distribution.
Calculate the following probabilities, assuming that X has a binomial distribution.
P(Xbin = 1) = 1
P(Xbin = 4) =
eTextbook and Media
b) Printed circuit cards are placed in a functional test after being populated with semiconductor chips. A lot contains 140 cards,
and 20 are selected without replacement for functional testing.
FPC = 1
Use the binomial approximation to the hypergeometric distribution to approximate the following probabilities.
If 24 cards are defective, what is the probability that at least 1 defective card is in the sample?
P(X) =
If 8 cards are defective, what is the probability that at least 1 defective card appears in the sample?
P(X) =](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F648b9b95-6191-49e6-a8b1-0fe9ccff2c3e%2F49961049-1be7-4e29-ab4b-4d818a41d871%2F3iyfym_processed.png&w=3840&q=75)
Transcribed Image Text:Round your answers to four decimal places (e.g. 0.9876).
a) Suppose that X has a hypergeometric distribution with N = 100, n = 4, K = 50.
FPC =
If finite population correction factor is small a binomial distribution can effectively approximate the hypergeometric distribution.
Calculate the following probabilities, assuming that X has a binomial distribution.
P(Xbin = 1) = 1
P(Xbin = 4) =
eTextbook and Media
b) Printed circuit cards are placed in a functional test after being populated with semiconductor chips. A lot contains 140 cards,
and 20 are selected without replacement for functional testing.
FPC = 1
Use the binomial approximation to the hypergeometric distribution to approximate the following probabilities.
If 24 cards are defective, what is the probability that at least 1 defective card is in the sample?
P(X) =
If 8 cards are defective, what is the probability that at least 1 defective card appears in the sample?
P(X) =
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