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65 Cards in this Set
- Front
- Back
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Law of Total Probability
P[A] = |
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Bayes' Theorm
P[A|B] = |
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Probability Function
(discrete) |
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Probability Density Function
(continuous) |
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Cumulative Distribution Function
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Discrete CDF
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Continuous CDF
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CDF to PDF
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Hazard Rate h(x)
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E[X]
(discrete) |
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E[X]
(continuous) |
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E[h(x)]
(discrete) |
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E[h(x)]
(continuous) |
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Variance of X
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VAR[X]
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Standard deviation of X
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Moment Generating Function of X
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Percentile of a Distribution
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Mode of a Distribution
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MAX [ f(x) ]
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Skewness of a Distribution
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VAR [ aX + b ]
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Chebyshev's Inequality
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p(x)
(discrete uniform) |
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E[x]
(discrete uniform) |
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VAR[X]
(discrete uniform) |
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Mx(t)
(discrete uniform) |
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p(x)
(discrete binomial) |
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E[X]
(discrete binomial) |
np
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VAR[X]
(discrete binomial) |
np(1-p)
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Mx(t)
(discrete binomial) |
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p(x)
(discrete Poisson) |
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E[x]
(discrete Poisson) |
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VAR[X]
(discrete Poisson) |
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Mx(t)
(discrete Poisson) |
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p(x)
(discrete Geometric) |
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E[X]
(discrete Geometric) |
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VAR[X]
(discrete Geometric) |
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Mx(t)
(discrete Geometric) |
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p(x)
(discrete negative binomial |
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E[X]
Negative Binomial (Discrete) |
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VAR[X]
Negative Binomial (Discrete) |
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Mx(t)
(discrete negative binomial) |
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p(x)
(continuous uniform) |
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E[X]
(continuous uniform) |
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VAR[X]
(continuous uniform) |
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Mx(t)
(continuous uniform) |
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p(x)
(continuous normal) |
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E[X]
(continuous normal) |
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VAR[X]
(continuous normal) |
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Mx(t)
(continuous normal) |
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p(x)
(continuous exponential) |
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E[X]
(continuous exponential) |
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VAR[X]
(continuous exponential) |
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Mx(t)
(continuous exponential) |
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