A manufacturer ships toasters in cartons of 20. In each carton, they estimate a 10% chance that any one of the toasters will need to be sent back for minor repairs. What is the probability that in a carton, there will be exactly 2 toasters that need repair?
The probability of exactly 2 toasters needing repair is _____
solution:
Given that ,
p = 10%=0.10
1 - p = 1 - 0.10 = 0.9
n =20
Using binomial probability formula ,
P(X = x) = (n C x) * px * (1 - p)n - x
P(X =2 ) = (20 C 2) * 0.102 * (0.9) 20- 2
probability =0.2852
A manufacturer ships toasters in cartons of 20. In each carton, they estimate a 10% chance...
A manufacturer ships toasters in cartons of 50, In each carton, they estimate a 4% chance that one of the toasters will need to be sent back for minor repairs. In a batch of 25,000 toasters, what are the chances that fewer than 975 need to be returned? The probability that fewer than 975 toasters need to be returned is
A manufacturer ships toasters in cartons of 50. In each carton, they estimate a 4% chance that one of the toasters will need to be sent back for minor repairs. In a batch of 25,000 toasters, what are the chances that fewer than 950 need to be returned? The probability that fewer than 950 toasters need to be returned is nothing.
A manufacturer ships toasters in cartons of 2020. In each carton, they estimate a 55% chance that one of the toasters will need to be sent back for minor repairs. In a batch of 10,000 toasters, what are the chances that fewer than 450 need to be returned? The probability that fewer than 450 toasters need to be returned is ____. (round to three decimal places as needed.)
Section 14.5 Exercise 9-T Question Help A manufacturer ships toasters in cartons of 50. In each carton, they estimate a 2% chance that one of the toasters will need to are the chances that fewer than 475 need to be returned? back for minor repairs. In a batch of 25.000 toasters, what The probability that fewer than 475 toasters need to be returned is (Round to three decimal places as needed.)
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