List questions from uniform-distribution

Published on 28 Mar 2026 - 0:35

171

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probability integral transformation and distribution of P= P[ |T| <= |t|] .

Published on 29 Mar 2026 - 10:48

648

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Why does the MLE of the uniform distribution not satisfy a Central Limit Theorem?

Published on 19 Jan 2015 - 13:09

694

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The distribution of the sum of a uniform random variable and a binomial random variable

Published on 21 Jan 2015 - 16:52

600

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If the side length of a square follows uniform distribution, how to find the mean and variance of its area?

Published on 22 Jan 2015 - 12:57

26.9k

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Convolution of 2 uniform random variables

Published on 23 Jan 2015 - 16:09

89

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How to find $\lim_{n\to \infty} P(a≤(X_1X_2...X_n)^{-n/2}e^{n/2}≤b)$ where $X_1,X_2,...,X_n \sim U[0,1]$?

Published on 24 Jan 2015 - 18:15

1.9k

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Probability that sum of two uniformly distributed random variables is less than some constant

Published on 27 Jan 2015 - 1:38

605

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Comparing uniform random variables.

Published on 29 Jan 2015 - 12:00

54

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Comparing Uniform Random Variable

Published on 29 Jan 2015 - 17:27

76

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expectation of uniformly distributed $n$ number of samples

Published on 30 Jan 2015 - 4:43

87

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A Seemingly Trivial but Computationally Complicated Probability Problem

Published on 30 Jan 2015 - 5:46

39

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sum of random variables?

Published on 30 Jan 2015 - 17:24

109

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Not getting the answer as given in Feller

Published on 31 Jan 2015 - 5:12

76

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Is my method of working fine?

Published on 31 Jan 2015 - 9:18

List Question

Obtain distribution of mid-range in uniform

probability integral transformation and distribution of P= P[ |T| <= |t|] .

Why does the MLE of the uniform distribution not satisfy a Central Limit Theorem?

The distribution of the sum of a uniform random variable and a binomial random variable

If the side length of a square follows uniform distribution, how to find the mean and variance of its area?

Convolution of 2 uniform random variables

How to find $\lim_{n\to \infty} P(a≤(X_1X_2...X_n)^{-n/2}e^{n/2}≤b)$ where $X_1,X_2,...,X_n \sim U[0,1]$?

Probability that sum of two uniformly distributed random variables is less than some constant

Comparing uniform random variables.

Comparing Uniform Random Variable

expectation of uniformly distributed $n$ number of samples

A Seemingly Trivial but Computationally Complicated Probability Problem

sum of random variables?

Not getting the answer as given in Feller

Is my method of working fine?

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