Exam 2 review Flashcards

1
Q

A value between 0 and 1, inclusive, describing the relative possibility an event will occur

A

Probability

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2
Q

A process that leads to the occurrence of one and only one of several possible results

A

Experiment

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3
Q

A result of an experiment

A

Outcome

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4
Q

A collection of one or more outcomes of an experiment

A

Event

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5
Q

The total arrangements of (m)(n) where m and n are total number of possibilities of events. three dice has 6 outcome for each, so (6)(6)(6) is the formula

A

Multiplication Fourmula

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6
Q

When there is a single group of events and we want to determine the number of all possible arrangements of an outcome from the group.
An arrangement of r objects selected from a single group of n possible objects

A

Permutation

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7
Q

An event of outcomes when the order of the outcomes does not matter

A

Combination

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8
Q

Probability that is based on the assumption that the outcomes of and experiment are equally likely. What is the formula

A

Classical probability
favorable outcomes/possible outcomes

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9
Q

The occurrence of one event means that none of the other events can occur at the same time.

A

mutually exclusive

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10
Q

When a list of outcomes is complete (shows all outcomes)

A

Collectively exhaustive

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11
Q

Law that states over a large number of trials, the empirical probability of an event will approach it’s true probability

A

law of large numbers

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12
Q

The likelihood of a particular event happening that is assigned by an individual based on whatever information is available

A

Subjective Probability

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13
Q

Rule that states that if A and B are mutually exclusive the probability of one or the other occurring equals the sum of their probabilities. State rule and formula

A

Special rule of addition
P(A) + P (B)

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14
Q

Used to compute the probability of two events that are not mutually exclusive

A

general rule of addition
P(A or B) = P(A) + P(B) - P(A and B)

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15
Q

Rule that state the odds of something happening plus the odds of it not happening must equal 1

A

complement rule

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16
Q

A probability that measures the likelihood two or more events will happen concurrently

A

Joint probability

17
Q

Rule that states if two independent events A and B, the probability that a and b will both occur is found by multiplying the two probabilities

A

Special rule of multiplication

18
Q

Used when the conditional probability is required to compute the joint probability of two events that are not independent

A

General rule of multiplication
P(A and B) = P(A) P(B/A)

19
Q

The occurrence of one event has no effect on the probability of the occurrence of another event

A

Independence

20
Q

The probability of a particular event occurring, given that another event has occurred

A

conditional probability

21
Q

A table used to classify sample observations according to two or more identifiable categories or classess

A

Contingency table

22
Q

A visual that is helpful in organizing and calculating probabilities for problems similar to the previous example/solution.

A

tree diagram

23
Q

Formula used to calculate posterior probability

A

Bayes Theorem

24
Q

The initial probability based on the present level of information

A

Prior probability

25
Q

A revised probability based on additional information

A

Posterior probability

26
Q

A listing of all the outcomes of an experiment and the probability associated with each outcome

A

probability distribution

27
Q

A variable measured or observed as the result of an experiment. By chance, the variable can have different values.

A

Random variable

28
Q

A discrete distribution where
1. An outcome on each trial is classified as success of failure
2. The random variable is the number of successes
3. The probability of success is the same for each trial
4. The trials are independent

A

binomial probability distribution

29
Q

A discrete distribution where
1. An outcome on each trial is a success of failure
2. The random variable is the number of successes
3. The trials are not independent
4. We assume that we sample from a finite population without replacement. The probability changes with each trial

A

Hypergeometric probability distribution

30
Q

A discrete distribution where
1. Describes the number of times some event occurs during a specified interval
2. The probability of the event is proportional to the size of the interval
3. The intervals do not overlap

A

Poisson probability distribution

31
Q

A continuous probability distribution where the shape is always rectangular with a base determined by the minimum value of a and a height of maximum value of b.

A

Uniform Probability distribution

32
Q

A normal probability distribution with a mean equal to 0 and variance equal to 1

A

Normal probability distribution

33
Q

This continuous probability distribution usually describes times between events in a sequence.

A

exponential probability distribution