Use a Poisson Probability Distribution formula. 3) The Nantou County mountain search and rescue team receives a mean of 0.53 calls per day. Find the probability that on a randomly selected day, they will receive fewer than two calls. Hint: Use the Poisson PMF function: P(X=x|2)= امر where: x = number of events in an area of opportunity λ= expected number of events e-base of the natural logarithm system (2.71828...) A) 0.0994 B) 0.0827 C) 0.3120 D) 0.9006 E) 0.6834 Interpretting the following Uniform PDF. P[x] .125- 4) According the above uniform PDF for random variable x, what is the probability that x has a value greater than 5? A) 0.500 B) 0.325 C) 0.250 D) 0.375 E) Not Given 3) 4)

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Use a Poisson Probability Distribution formula.
3) The Nantou County mountain search and rescue team receives a mean of 0.53 calls per day.
Find the probability that on a randomly selected day, they will receive fewer than two calls.
Hint: Use the Poisson PMF function:
P(X=x|2)=
امر
where:
x = number of events in an area of opportunity
λ= expected number of events
e-base of the natural logarithm system (2.71828...)
A) 0.0994
B) 0.0827
C) 0.3120
D) 0.9006
E) 0.6834
Interpretting the following Uniform PDF.
P[x]
.125-
4) According the above uniform PDF for random variable x, what is the probability that x has a value
greater than 5?
A) 0.500
B) 0.325
C) 0.250
D) 0.375
E) Not Given
3)
4)
Transcribed Image Text:Use a Poisson Probability Distribution formula. 3) The Nantou County mountain search and rescue team receives a mean of 0.53 calls per day. Find the probability that on a randomly selected day, they will receive fewer than two calls. Hint: Use the Poisson PMF function: P(X=x|2)= امر where: x = number of events in an area of opportunity λ= expected number of events e-base of the natural logarithm system (2.71828...) A) 0.0994 B) 0.0827 C) 0.3120 D) 0.9006 E) 0.6834 Interpretting the following Uniform PDF. P[x] .125- 4) According the above uniform PDF for random variable x, what is the probability that x has a value greater than 5? A) 0.500 B) 0.325 C) 0.250 D) 0.375 E) Not Given 3) 4)
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