Stats_Exam 2 Flashcards

1
Q

Define a random experiment

A

an action whose outcome cannot be predicted with certainity. Each subject equally likely.

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2
Q

Define a sample space

A

the collection of all possible outcomes for an experiment

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3
Q

Define an Event

A

a collection of outcomes. A subset of a sample space.

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4
Q

Define mutually exclusive

A

2 or more events, no 2 having anything in common

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5
Q

Define independent events

A

may still have something in common, but does not affect the probability of the former event.

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6
Q

Define the complement of an event

A

1- the probability the evend does not occur. Not A

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7
Q

Descrime the union of 2 events

A

A can occur B can occur or Both can occur

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8
Q

What is the intersection of 2 events

A

A and B occur simultaneously

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9
Q

P(A) = 1 means..

A

the event is certain to happen

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10
Q

P(A) = 0 neabs

A

the event will NOT happen

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11
Q

What rule does this equation fall under:

P(A or B) = P(A) + P(B)

A

Special Addition for mutually exclusive events

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12
Q

The complementation rule formula

A

P(A) = 1 - P(not A)

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13
Q

What rule does this equation fall under:

P(A or B) = P(A) + P(B) - P(A + B)

A

General Addition Rule. Because it will always get you the right answer

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14
Q

What is a contingency table?

A
  • the distribution of one variable in rows another in columns
  • study the association between the two variables
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15
Q

the probability of one event occuring when it’s known that another one has occurred.

A

Conditional Probability

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16
Q

Finish the equation P ( B | A)=

A

P(A & B) / P(A). (Pay attention to the sample size.) General Conditional Rule.

17
Q

When referring to the intersection of 2 events, What is the general rule?

A

P(A & B) = P(A) * P (B | A)

18
Q

What is the special conditional rule-

A

When A & B are independent events. P(B | A) = P(B)

19
Q

When referring to the union of 2 events. What is the special rule for independent events

A

P( A & B) = P(B) * P(A)

20
Q

What is a random variable?

A

a numerical value that’s determined by chance

21
Q

Define the probability distribution

A

the probabilities with which X takes those values

22
Q

How to remember greater than and less than….

A

the pointy end is facing the smaller one ex 9 >6

23
Q

When reading the equation, decide which formula to use before you plug in the equation

A
24
Q

If two events are mutually exclusive, what is their probability?

A

0

25
Q

If two events are independent what is the probabilty?

A

you must multiply them