Probability
Independence
Random Variables
Binomial/Geometric Distributions
Conditional Probabilities
400

What two values is a probability between? 

0 and 1

400

What are 2 things do you need to approximate independence?

Random sample AND n<10% of population

400

The height (inches) of a Cal Poly student is an example of what kind of random variable?

Continuous

400

How many outcomes does a binomial/geometric distribution have?

2 (Success/Failure)

400

How would you write the probability of A given B?

P (A | B)

800

What is P(S), the probability of the set of all possible outcomes in the sample space?

P(S) = 1

800

If there is an infinite population, what other condition needs to be met to assume independence? 

Random sample
800

The number of sales out of 3 telemarketing calls is an example of what kind of random variable?

Discrete

800

How many observational units are in a binomial/geometric distribution?

1

800

What's the formula for P(A | B)

P(A | B) = P(A and B)/P(B)

1200

If P(A) = 1, and P(A) = P(B) + P(C), according to the compliment rule, how do you find P(B)?

P(B) = 1 - P(C)

1200

A telemarketer makes 3 randomly sampled calls. Are the outcomes (sale or no sale from call) independent? If so, why?

Yes, because we can assume that 3 calls are less than 10% of all calls made, and the sample is random.

1200

Are random variables quantitative or categorical?

Quantitative

1200

X = # of successes out of n attempts for which distribution?

Binomial distribution

1200

How would you write the probability of using red paint, given that you just used blue paint.

P(red | blue)

1600

What is the Multiplication Rule if A and B are independent?

P(A and B) = P(A) x P(B)

1600

Is the employment status of customers waiting in line at the post office independent? 

Yes

1600

What kind of random variable is the color of an M&M randomly selected from a bag? 

This is NOT an example of a random variable.

1600

X = # of attempts before 1st success for which distribution?

Geometric distribution

1600

If the probability of getting an A on the midterm AND an A on the final is .65, and the probability of getting an A on the final is .85, what is the probability of getting an A on the final IF you got an A on the midterm?

P(A on final | A on midterm) = .76

2000

In a residential area in your country, 35% of households have Netflix accounts. What is the probability that household A has a Netflix account? 

P(A) = .35

2000

Are the successive measurements of your heart rate as you exercise on a treadmill independent?

No

2000

A company’s employee database includes data on whether or not the employee includes a dependent child in his or her health insurance. Is this variable discrete or continuous?

Discrete

2000

6% of residents do not have access to the internet. We randomly select n = 3 residents. We want to know the probability exactly 1 does not have access to the internet. Let the random variable X = number of residents in the sample of 3 that do not have access to the internet. Is this a binomial or geometric distribution?

Binomial

2000

If the probability of dropping your phone is .78, and the probability of dropping your phone and breaking it is .67, what is the probability of breaking your phone IF you drop it. 

P (break | drop) = P(break and drop)/P(drop) = .86