isds exam 2

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= 0.51 =0.17+0.17+0.17

A sample space S yields six equally likely events, K, L, M, N, O, and P c. find P(K U M U O)

= 0.17 (1.00/6)

A sample space S yields six equally likely events, K, L, M, N, O, and P. a. find P(N)

=0.83 =1.00-0.17

A sample space S yields six equally likely events, K, L, M, N, O, and P. b. find P(Lc) - the complement of L

experiment

A trial, or process, that produces several possible outcomes is referred to as a(n)

P({win}) = 0.8, P({loss}) = 0.2 PROB ADDS TO 1 AND CAN NOT BE NEGATIVE

Assume the sample space S = {win, loss}. Which numbers define valid probabilities?

2 categorical variables

Contingency tables are useful to analyze

two categorical variables

Contingency tables are useful to analyze

complement

For any given event, the probability of that event and the probability of the ___________________ of the event must sum to 1

0

For mutually exclusive events A and B, the joint probability is

P(A∩B) = P(A|B) × P(B).

For two events A and B, the multiplication rule is...

all the cards in the deck

If an experiment is selecting a card from a deck of cards, then the sample space is

independent

If two events do not influence each other, then the events are ______ events.

total number of outcomes in the sample space.

In order to convert a contingency table into a joint probability table, the frequency of each cell is divided by the

contain all outcomes in an experiment and do not share common outcomes.

Mutually exclusive and exhaustive events

dependent

On any given day, he probability that Murali goes to the coffee shop is 0.70. The probability that Connie goes to the coffee shop is 0.40. If Murali goes to the coffee shop, the probability that Connie goes to the coffee shop is 0.48. The events "Murali goes to the coffee shop" and "Connie goes to the coffee shop" are

multiplication rule for probabilities

P(A ∩ B) = P(A|B)P(B) is referred to as the

Joint Probability

P(A ∩ B) is known as a

0 to 1

Probability values range from...

the union of two events

The addition rule is used to calculate...

P(AC) = 1 - P(A)

The complement rule with respect to event A is...

B

The conditional probability of A given B is calculated by dividing the probability of intersection of A and B by the probability of

one

The sum of the probabilities of any list of mutually exclusive and exhaustive events equals

all outcomes in A or B.

The union of two events A and B, denoted A∪B, contains

event B

Using the multiplication rule, the probability that event A and event B both occur is computed by multiplying the conditional probability of event A given event B by the probability of...

The probability that Lisa purchases groceries, given that Neil has already purchased groceries.

Which of the following is an example of a conditional probability?

impossible

With probability, a value of zero indicates an________________ event

sample space

a ________________________ of an experiment contains all possible outcomes of the experiment

event

a subset of the sample space is called an

receiving anything other than an a

f an event is getting a letter grade of A in your statistics class, what is the complement of receiving an A?

intersection

in a contingency table, joint probabilities represent the _________________ of two events

exhaustive

its that include all outcomes in the sample space are known as exhaustive events

classical probability

what probability is based on logical analysis and not observation or personal judgement?

subjective probability

what probability is based on personal judegment?

empirical probability

what type of probability is based on observation? ex: A political reporter announces that there is a 46% chance that the next person to come out of the conference room will be a Republican, since there are 80 Republicans and 93 Democrats in the room.

definite

with probability a value of one indicates a definite event

Determine a historical fact such as the name of the U.S. President in the year 1856.

which of the following is NOT an example of an experiment?


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