1. In a radioactivity counting measurement, a total count of 1,000 was recorded in 100m Assuming that the count rate (in counts per second) follows the Poisson distribution *e- P(x,x): x! (a) What is the probability of recording zero count in a 10-second interval? (b) What is the uncertainty of your result in (a)?
1. In a radioactivity counting measurement, a total count of 1,000 was recorded in 100m Assuming that the count rate (in counts per second) follows the Poisson distribution *e- P(x,x): x! (a) What is the probability of recording zero count in a 10-second interval? (b) What is the uncertainty of your result in (a)?
Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018
18th Edition
ISBN:9780079039897
Author:Carter
Publisher:Carter
Chapter10: Statistics
Section10.1: Measures Of Center
Problem 9PPS
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Assuming that the count rate (in counts per second) follows the Poisson distribution:
P(x,x) :
x!
%3D
(a) What is the probability of recording zero count in a 10-second interval?
(b) What is the uncertainty of your result in (a)?"
Transcribed Image Text:1. In a radioactivity counting measurement, a total count of 1,000 was recorded in 100 minutes.
Assuming that the count rate (in counts per second) follows the Poisson distribution:
P(x,x) :
x!
%3D
(a) What is the probability of recording zero count in a 10-second interval?
(b) What is the uncertainty of your result in (a)?
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