A particular intersection in a small town is equipped with a surveillance camera. The number of traffic tickets issued to drivers passing through the intersection follows the Poisson distribution and averages 5.6 per month. a. What is the probability that 5 traffic tickets will be issued at the intersection next month? b. What is the probability that 3 or fewer traffic tickets will be issued at the intersection next month? c. What is the probability that more than 6 traffic tickets will be issued at the intersection next month?
A particular intersection in a small town is equipped with a surveillance camera. The number of...
A particular intersection in a small town is equipped with a surveillance camera. The number of traffic tickets issued to drivers passing through the intersection follows the Poisson distribution and averages 4.5 per month .a. What is the probability that 55 traffic tickets will be issued at the intersection next month? b. What is the probability that 33 or fewer traffic tickets will be issued at the intersection next month? c. What is the probability that more than 66 traffic...
1. Assume the number of births in a local hospital follows a Poisson distribution and averages 2.6 per day. (a) What is the probability that no births will occur today? (b) What is the probability that less than four births will occur today? (c) What is the probability that no more than one birth will occur in two days? 2. A particular intersection in Delaware is equipped with surveillance camera. The number of traffic tickets issued to drivers passing through...
The number of traffic accidents that occur on a particular stretch of road during a month follows a Poisson distribution with a mean of 7.4. Find the probability that fewer than three accidents will occur next month on this stretch of road
The number if traffic accidents that occur on a particular stretch of road during a month follows a Poisson distribution with a mean of 6.4 a) Find the probability that less than 3 accidents will occur next month on this stretch of road. b) Find the mean and standard deviation of the number of traffic accidents.
On averago, 5 traffic accidents per month occur at a certain intersection. Complete parts (a) through (c) below. Click here to view the table of Poisson probability sums (a) What is the probability that exactly 6 accidents will occur in any given month at this intersection? The probability that exactly 6 accidents will occur in any given month at this intersection is 0.1462 (Round to four decimal places as needed.) (b) What is the probability that fewer than 5 accidents...
Suppose traffic accidents at a road intersection occur once every 7 days. It can be assumed there is no more than 1 accident occurring at this intersection simultaneously, and at this intersection accidents can occur at any time. Also, an accident is not due to other accidents. (What type of distribution is this i.e. Gaussian, Poisson, etc.?) What is the probability that there are 3 accidents during the next 15 days at the intersection? Calculate by hand. What is the...
The number of accidents in a month at a certain intersection, denoted by X, has been found to follow the Poisson distribution with its mathematical expectation, that is, E(X), equal to 6. What is the probability that X is larger than 4 in a certain month? What is the probability that X is no more than 1 in a certain month? 1) The probability that X is larger than 4 in a certain month is: Pr(X>4)= 2) The probability that...
There is an average of four accidents per year at a particular intersection. What is the probability of more than one accident there next month? Hint: Use 1 month = 1/12 of a year to first get the number of accidents that are expected next month.
There is an average of four accidents per year at a particular intersection. What is the probability of more than one accident there next month? Hint: Use 1 month = 1/12 of a year to first get the number of accidents that are expected next month.
The number of claims for lost luggage in a small city airport averages 7 per day. Assuming the Poisson distribution, what is the probability that there will be 5 or fewer claims on any given day?