Ch 6 Flashcards

1
Q

Random Variable

A

Var whose value is unknown
Example: assigning a value to an expected outcome

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2
Q

Discrete

A

Finite amnt of values
- shoe size
- number of apples
- rating

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3
Q

Continuous

A

infinite values, usually within a range
- measurements (height, volume, etc)
- decimals?? In general???? Given the context obvi lol

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4
Q

Show that probability distribution is legit

A
  • 0 <= P(x) <= 1
  • Sum of P(x) = 1
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5
Q

Describing Histograms
(think ch1.. or 2.. whichever one had describing in general)

A

SOCS
Shape, Outlier, Center, Spread

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6
Q

Normal probability

A

P (wtv equation with x)

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7
Q

Probability – Mean, E(x) Formula

A

Sum of [ x • P(x) ]

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8
Q

Interpret SD

A

Sum of (probability(x - mean))^2
If you randomly [do smth] many many times, the [unit] will typically vary by [SD] on average from the mean of [mean]

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9
Q

Interpret Mean

A

Sum of (probability × value)
If you randomly [do smth] many many times, the expected [amnt or wtv] would be [mean] on average.

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10
Q

How to add mean

A

Just add them idk

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11
Q

How to add SD’s

A
  1. Get variance of each (square SD)
  2. Add those together
  3. Sqrt root of the sum = final answer
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12
Q

What does +/- affect

A

Mean (centers)

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13
Q

What does ×/÷ affect

A

Mean and SD (centers, spread)

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14
Q

Probability Dist

A

Make a table with x (value) and y (probability). Label accordingly

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15
Q

Probability – SD Formula

A

P × ( x - mean )^2

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16
Q

10% condition

A

n less/equal to (0.10)N

17
Q

AT MOST what calc formula?

A

Binomial CDF

18
Q

Large count

A

expect value (np) greater/equal to 10
expect failure (nq) greater/equal to 10