Probability Flashcards
What does P(AnB) mean?
Probability both occuring
P(A) x P(B)
What does P(AuB) mean?
Probability A or B or both occuring
How to find P(AuB) tho?
P(A) + P(B) - P(AnB)
P(A’) means whats
Probability A doesn’t occur
1 - P(A)
P(B’) means what?
Probability B doesn’t occur
1 - P(B)
- Provide more notes, this is too obscure.
- Add like questions and examples and what to be aware of n shi
Yaa
Main part of this topic?
The venn diagram
I mean from what i see, it’s just the typical fraction thing, with the total at the denominator and the remaining at the numerator n shi. My book too obscure bro
¯_(ツ)_/¯
In a Venn diagram of P(A), P(B) Or P(AnB)
What does P(A) mean?
Probability of what’s within A specifically that’ll occur
So literally, EVERYTHING that’s in A even if it intersects
In a Venn diagram of P(A), P(B) Or P(AnB)
What does does P(B) mean?
Probability of what’s within B specifically that’ll occur
So literally, EVERYTHING that’s in B even if it intersects
In a Venn diagram of P(A), P(B) Or P(AnB)
What does P(A’) mean?
(Vice versa for P(B’))
Probability of what’s not within A specifically that’ll occur
So u get all the numbers outside of A, and don’t include the ones that intersect with A
In a Venn diagram of P(A), P(B) Or P(AnB)
How would u find P(A’)?
(Vice versa for P(B’))
U do 1 minus P(A)
for example if P(A) = 0.8
P(A’) = 1 - 0.8 = 0.2
All probabilities are usually between 0 and 1
In a Venn diagram of P(A), P(B) Or P(AnB)
What does P(A or B or both) mean?
IN DATA BOOKLET
P(AuB)
The issue is that, following the way of understanding P(A) and P(B)
Technically, we have the intersection twice therefore we have the formula:
P(AuB) = P(A) + P(B) - P(AnB)
In a Venn diagram of P(A), P(B) Or P(AnB)
What does P(A and B) mean then?
Intersection of P(A) and P(B) specifically (not including just the A or B, if u know u know)
Course, hoping that the question given we may have the intersection
In addition, will help for finding P(AuB)
In a Venn diagram of P(A), P(B) Or P(AnB)
How would u find P(AuB)?
So all numbers within A, within B and within intersection of A and B