STATISTICS AND PROBABILITY Flashcards

1
Q

Is an experiment that can be repeated numerous times under the same conditions. The results must be independent of one another.

A

Random experiment

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2
Q

Example of this is Tossing a coin

A

Random experiment

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3
Q

Is the result of a random experiment

A

Outcome

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4
Q

Is the set of possible outcomes of a random experiment. It is also the domain.

A

Sample space

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5
Q

Is a function that associates a numerical value to every outcome of a random experiment

A

random variable

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6
Q

A random variable with a finite number of possible values or an infinite number of values that can be counted

A

Discrete random variable

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7
Q

a random variable that can assume n infinite number of values that can take decimal or fractional values

A

Continuous random variable

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8
Q

numbers of students in the canteen during lunch break

A

Discrete random variable

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9
Q

amount of water in liters that a person consumes in a day

A

Continuous random variable

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10
Q

amount of money spent on buying medicines

A

Continuous random variable

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11
Q

Weight of a baby

A

Continuous random variable

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12
Q

number of passengers in a bus

A

Discrete random variable

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13
Q

number of patients in a hospital

A

Discrete random variable

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14
Q

A list, a table, a graph, or a formula of probabilities associated with each of its possible values

A

probability distribution of a discrete random variable

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15
Q

In probability distribution of a discrete random variable, what are the two properties?

A
  1. The probability of each outcome is between 0 and 1, inclusive.
  2. The sum of all the probabilities of the random variable is equal to 1 or 100%.
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16
Q

Construct the probability distribution for the random variable X which pertains to the number of tails in each outcome when tossing two coins.

A

X 0 1 2
p(x) 1/4 2/4 or 1/2 1/4

17
Q

Another word for AVERAGE. To find this, add all the numbers together and divide by how many numbers are there

A

MEAN

18
Q

Formula for mean

A

μ = E(x) = ∑[x•p(x)]

19
Q

Formula for Variance

A

σ² = Σ [ x²• p(x) ] - μ²

20
Q

Formula for Deviation

A

σ =√ Σ [ x²• p(x) ] - μ²