Module 3-2 Flashcards

1
Q

What are the 2 types of Random Variables?

A

Categorical and Quantitative

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2
Q

What are the two types of Quantitative variables?

A

Discrete and Continuous

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3
Q

What are Discrete Random Variables?

A

Variables that can take one of a finite number of distinct outcomes ex. Number of stores in a mall, number of cars

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4
Q

What are Continuous Random Variables?

A

Variables that can take any numeric value within an interval of values ex. Cost of books this term, height of hockey players

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5
Q

What is a Probability Model for Discrete Random Variables?

A

The collection of all possible values of a random variable and the probabilities that the values occur

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6
Q

What are the rules of Discrete Probability distributions?

A

All probabilities must add to one and a single,e probability must be less than 1

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7
Q

What is the Expected values or E(X) or the population mean?

A

This is the value that you would expect to observe on average if the experiment is repeated over and over again. It is the center of distribution

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8
Q

How do you find the expected value of discrete random variables?

A

You multiply the variable by the probability of getting it add it to all the others

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9
Q

How is the variance for discrete random variables found?

A

Square the difference between the X value and the expected value and multiply the square by the probability of the X value and add those all up

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10
Q

How can the standard deviation of a Discrete Random Variable be found?

A

By taking the square root of the variance

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11
Q

How does shifting the values of the variable affect things?

A

Shifting changes the mean but does not change the variance and standard deviation

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12
Q

How does scaling affect the stuff related to discrete random variables?

A

Scaling multiplies the mean by the number
Scaling changes the variance by the square of the constant
Scaling changes the st.dev by multiplying the value by the new st.dev

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13
Q

How is the sum of two discrete random variables found?

A

By adding them

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14
Q

How is the sum of the variance of two discrete random variables found?

A

By adding the different variances (never subtract them)

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