What is P(E1 + E2) = P(E1) + P(E2)?
What is Addition Law
If P(A)=0.40
P(B)=0.30
P(A B)=0.10
find P(A+B)
What is 0.6
A fair coin is flipped twice. What is the probability of getting heads on both flips?
What is 25%
Which formula is used when order matters: permutation or combination?
What is Permutation?
What conditions are need for the problem to need the Poisson equation?
What is number of accidents and timeframe
A student can take either Chemistry or Physics.
P(C)=0.55
P(P)=0.45
P(C P)=0.20
What is the probability that the student takes Chemistry or Physics?
What is 0.80
If A and B are independent, and
P(A)=0.4
P(B)=0.5
find P(A B).
What is 0.2
Solve 6!
What is 720
Write the Poisson probability formula.
P(r)=(e-u
P(E1 E2) = P(E1) P(E2)?
What is Product law?
A class has 60 students. Of those, 24 are Chemistry majors. Of the Chemistry majors, 18 are also in the honors program.
What is the probability that a student is in the honors program given that they are a Chemistry major?
What is 0.75
How many ways can you arrange 3 people chosen from a group of 7 if the order matters?
What is 210
A basketball player makes a free throw 80% of the time. She attempts 10 free throws.
What is the probability she makes exactly 8?
What is 30.20%
What is nCr = (n!) / ((n-r)!-r!)?
Combination
Suppose:
P(A)=0.50,P(B)=0.40, and P(A B)=0.20
Find:
P(A∣B)
and
P(B∣A).
What is 0.5 and 0.4
How many different committees of 3 people can be selected from a group of 10?
What is 120
A website receives an average of 3 errors per day.
What is the probability of receiving zero errors on a particular day?
What is 4.98%
P(exactly r successes) = nCrpr(1-p)n-r
What is a Binomial equation?
Suppose:
P(A)=0.50
and
P(B)=0.40.P
You are also told:
P(AIB)=0.25
Are A and B independent? Show mathematically how you know.
What is No. P(A*B) is not equal to P(AIB)=0.25
A club has 12 members.
You need to select:
How many different ways can the three positions be filled?
What is 1320
A manufacturing process has a 3% defect rate. A sample of 20 products is selected.
What is the probability that at most 1 product is defective?
Hint: "At most 1" means you need more than one probability.
What is 88.02%