List questions from exponential-distribution

Published on 10 Aug 2020 - 22:24

41

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Total probability law problem

Published on 13 Aug 2020 - 16:02

207

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Probability Poisson random variable is larger than Exponential random variable

Published on 13 Aug 2020 - 17:00

80

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Addition of Exponential Distributions and Most-Likelihood-Function

Published on 18 Aug 2020 - 20:14

83

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Find probability that arrived claim is type 1 and probability this claim has size larger than 1.

Published on 19 Aug 2020 - 0:30

68

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Joint Distribution of Exponentials

Published on 21 Aug 2020 - 11:21

336

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When $X_{(i)}-X_{(i-1)}\sim \exp (i\lambda)$ is true?

Published on 30 Mar 2026 - 1:46

211

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Probability calculations using a generator matrix

Published on 24 Aug 2020 - 9:58

44

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Is this random variable exponential?

Published on 25 Aug 2020 - 7:34

45

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For $X\sim \exp(\lambda)$ find $E\left( \min\left(\lfloor X\rfloor, m\right)\right)$

Published on 25 Aug 2020 - 9:54

144

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Poisson process, i.i.d exponential arrival times

Published on 28 Aug 2020 - 13:52

36

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Model of a insurance company going bankrupt

Published on 29 Aug 2020 - 2:00

628

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If $X^2$ follows the exponential distribution, how to prove that $X$ obeys what kind of distribution?

Published on 04 Sep 2020 - 10:31

78

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Expected remaining lifetime of exponentially distributed variable

Published on 07 Sep 2020 - 16:05

100

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Probability of all services being done before you

Published on 29 Mar 2026 - 15:32

List Question

Exponential Distribution: Expected Value waiting in line

Total probability law problem

Probability Poisson random variable is larger than Exponential random variable

Addition of Exponential Distributions and Most-Likelihood-Function

Find probability that arrived claim is type 1 and probability this claim has size larger than 1.

Joint Distribution of Exponentials

When $X_{(i)}-X_{(i-1)}\sim \exp (i\lambda)$ is true?

Probability calculations using a generator matrix

Is this random variable exponential?

For $X\sim \exp(\lambda)$ find $E\left( \min\left(\lfloor X\rfloor, m\right)\right)$

Poisson process, i.i.d exponential arrival times

Model of a insurance company going bankrupt

If $X^2$ follows the exponential distribution, how to prove that $X$ obeys what kind of distribution?

Expected remaining lifetime of exponentially distributed variable

Probability of all services being done before you

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