Chapter 6 Flashcards

1
Q

_____ is the branch of mathematics that describes the pattern of chance outcomes

A

Probability

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2
Q

The mathematics of probability begins with the observed fact that some phenomena are ____. The ___ ______ of their outcomes settles down to fixes values in the long run

A

Random, relative frequency

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3
Q

Chance behavior is ______ in the short run, but regular and predictable in the long run

A

Unpredictable

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4
Q

___ is not a synonym of “haphazard,” but a description of the kind of order that emerges in the long run

A

Random

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5
Q

The probability of any outcome of random phenomenon is the _____ of times the outcome would occur in a very long series of repetitions

A

Proportion

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6
Q

A random trial must have a very long series of ______ trials

A

Independent

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7
Q

A _____ ____ is the set of all possible outcomes

A

Sample set

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8
Q

An ___ is any outcome or any set of outcomes

A

Event

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9
Q

A ____ ____ is a mathematical description of a sample space and a way of assigning probabilities to events

A

Probability model

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10
Q

A ___ ____ helps make sure you don’t overlook any outcomes

A

Tree diagram

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11
Q

To properly identify a sample space, you must determine whether it is with or without ______

A

Replacement

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12
Q

Any probability is a number between ____ and _____

A

One, zero

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13
Q

All possible outcomes together must have a probability of ____

A

One

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14
Q

He probability an event does not occur is ___ minus the probability it ____. This is called the _______

A

One, does, compliment

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15
Q

If two events have no outcomes in common, meaning they cannot occur at the same time, then they are called _____ and ____ ______

A

Disjoint, mutually exclusive

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16
Q

If two events have no outcomes in common, then P(A or B)= __ __ _ __ __

A

P(A) + P(B)

17
Q

____ is the set of all outcomes in A or in B

A

Union

18
Q

_____ is the set of all outcomes in both A and B

A

Intersection

19
Q

____ represents no intersection or the empty set

A

Zero with a line through it

20
Q

Two events A and B are _____ if knowing that one occurs does not change the probability that the other occurs. If A and B are this way, P)( A and B)= __ __ __ __

A

Independent, P(A)P(B)