1/4
Looks like no tags are added yet.
Name | Mastery | Learn | Test | Matching | Spaced | Call with Kai |
|---|
No analytics yet
Send a link to your students to track their progress
Factorials examples
1!= 1=1
2! = 2×1=2
3!= 3×2×1=6
4!= 4×3×2×1=24
The formula is n!= n*(n-1)*(n-2)*(n-3)…
Note that 0!=1
Dividing factorials
They can cancel to make easier

Equation for working out combinations
where n = number of sets
x = no of objects
You then get the number of objects and have the number of sets as the exponential of it
Then divide what you get from the factorial equation and the number of object with exponential as no of sets

Probability function of binomial distribution (alternate of using factorial equation)
Experiment with only 2 subjects

Mean and variance for a binomial distribution
Mean = nP
Variance = nP(1-P)
Where n = number of trials and P= the probability of successful, probailities usually found in statistical tables