Chapter 6 - Statistical Distributions Flashcards
Define random variable:
A variable where the value is determined by a random event
Define sample space (in this context):
The range of values a random variable can take
Define discrete uniform distribution:
When all the outcome probabilities are the same
What are the requirements for modelling as binomial distribution:
Set number of trials, two possible outcomes, fixed probability of success, and the trials are independent
How to calculate the probability mass function for B(n,p):
P(X=x)=nCrp^r(1-p)^(n-r)
Define cumulative probability function:
Returns the sum of all the probabilities up to and including the requested number
What does a probability distribution do:
Show all the possible outcomes in a sample space