- The student will analyze data following the exponential distribution.
Summary: In this module the student will explore the properties of data with an exponential distribution.
Carbon-14 is a radioactive element with a half-life of about 5730 years. Carbon-14 is said to decay exponentially. The decay rate is 0.000121 . We start with 1 gram of carbon-14. We are interested in the time (years) it takes to decay carbon-14.
What is being measured here?
Are the data discrete or continuous?
Continuous
In words, define the Random Variable
What is the decay rate (
The distribution for
Find the amount (percent of 1 gram) of carbon-14 lasting less than 5730 years. This means, find
![]() |
Find the percentage of carbon-14 lasting longer than 10,000 years.
![]() |
Thirty percent (30%) of carbon-14 will decay within how many years?
![]() |
"Reviewer's Comments: 'I recommend this book. Overall, the chapters are very readable and the material presented is consistent and appropriate for the course. A wide range of exercises introduces […]"