What is the first step in performing a simulation

State assumptions about the chance behavior

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Prob Stat Unit 1 Ch. 7

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Questions 15

Answers

1
Coincidences that happen every day
Event
Chance vs causation
Myth of surprise meeting
Intersection
2
the branch of mathematics that deals with quantities having random distributions
Probability model
Simulation steps
Conditional Probability
Probability Theory
3
An outcome with probability 0 never occurs
True
False
4
The amount you must add to something to make it whole
Complement
General Addition Rule
Union
Sample Space
5
Used to find the probability that 2 events happen together
General multiplication rule
Tree diagram
Mything of law of averages
Two way tables
6
Running into your former teacher while vacationing in Hawaii is an example of...
Chance meeting
Probable meeting
Surprise meeting
Random meeting
7
Encouragement of something to make it develop or become more active
Complement
Stimulation
Subset
Disjoint
8
Probability models assign probabilities to outcomes
False
True
9
When the occurrence of 1 event has no effect on the chance that the other event will occur
Independence
Dependence
Control
Odds
10
Which of the following is true about probability
It describes the long-term regularity of random phenomena
All of the above
It is a number between 0 and 1
It's the proportion of many repetitions
11
The extent to which something is probable or likely to happen
Probability
Random phenomenon
Personal probabilites
Odds
12
A point or line common to lines or surfaces that intersect.
Subset
Intersection
Cross
Junction
13
What is the first step in performing a simulation
Record data in a table
State assumptions about the chance behavior
Simulate many repetitions
Assign digits to represent outcomes
14
Which of the following are part of the Basic Rules of Probability
The probability of any event is a number between 0 and 1
All of the above
P(A or B) = P(A) + P(B) - P(A and B)
All possible outcomes together must have probability 1
15
Whether an event just happened or their was a subjective that caused it to happen
Chance vs causation
Conditional probability
Myth of small numbers
Myth of law of averages

Prob Stat Unit 1 Ch. 7 Flashcards | StudBud

Prob Stat Unit 1 Ch. 7

15 termsStudBud Administration23 plays

Review for final

Flashcards15 cardsFPractice quizPHost liveL

Questions 15

Answers

1
Coincidences that happen every day
Event
Chance vs causation
Myth of surprise meeting
Intersection
2
the branch of mathematics that deals with quantities having random distributions
Probability model
Simulation steps
Conditional Probability
Probability Theory
3
An outcome with probability 0 never occurs
True
False
4
The amount you must add to something to make it whole
Complement
General Addition Rule
Union
Sample Space
5
Used to find the probability that 2 events happen together
General multiplication rule
Tree diagram
Mything of law of averages
Two way tables
6
Running into your former teacher while vacationing in Hawaii is an example of...
Chance meeting
Probable meeting
Surprise meeting
Random meeting
7
Encouragement of something to make it develop or become more active
Complement
Stimulation
Subset
Disjoint
8
Probability models assign probabilities to outcomes
False
True
9
When the occurrence of 1 event has no effect on the chance that the other event will occur
Independence
Dependence
Control
Odds
10
Which of the following is true about probability
It describes the long-term regularity of random phenomena
All of the above
It is a number between 0 and 1
It's the proportion of many repetitions
11
The extent to which something is probable or likely to happen
Probability
Random phenomenon
Personal probabilites
Odds
12
A point or line common to lines or surfaces that intersect.
Subset
Intersection
Cross
Junction
13
What is the first step in performing a simulation
Record data in a table
State assumptions about the chance behavior
Simulate many repetitions
Assign digits to represent outcomes
14
Which of the following are part of the Basic Rules of Probability
The probability of any event is a number between 0 and 1
All of the above
P(A or B) = P(A) + P(B) - P(A and B)
All possible outcomes together must have probability 1
15
Whether an event just happened or their was a subjective that caused it to happen
Chance vs causation
Conditional probability
Myth of small numbers
Myth of law of averages