Probability $X$ is odd in a geometric distribution
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Find the probability that a geometric random variable $X$ is an even number
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Why is the probability zero for any given value of a normal distribution?
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Distribution of sine of uniform random variable on $[0, 2\pi]$
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To find the probability whether $X$ is rational
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Distribution of $n\choose x$
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A question regarding independence of $\min{\{X,Y\}}$ and $X-Y$ when $X,Y$ follows iid geometric distribution
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Geometric random variables $X_1:G(p_1)$ $X_2:G(p_2)$ $X_3:G(p_3)$ are independent, prove the following :
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Interpretation of a probability problem: expected value.
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Help with a Probability Proof
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Hypothesis testing with the geometric distribution for dummies
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My distribution is normal; Kolmogorov-Smirnov test doesn't agree
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How can I find the distribution of a stochastic variable X^2 if X is normal standard distributed?
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Expectation of the maximum of i.i.d. geometric random variables
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density of $X^2$ when $X$ has uniform $[-1, 2]$ distribution
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Statistics: Bertrand's Box Paradox
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Odd/Even Permutations
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Understanding a probability paradox