Question

Probability $(|X-1| \ge 1)$ with $X ~ Unif(0,1)$

score 37 · Answer 1 · 2021-09-27 16:26:33

37

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Probability $(|X-1| \ge 1)$ with $X ~ Unif(0,1)$

Published on 27 Sep 2021 - 16:26

score 43 · Answer 2 · 2021-09-27 18:05:30

43

Views

Sum of n I.I.D Uniform Random Variables

Published on 27 Sep 2021 - 18:05

score 94 · Answer 3 · 2021-09-28 01:55:26

94

Views

Probability question involving Sum of I.I.D Uniform R.v's

Published on 28 Sep 2021 - 1:55

score 40 · Answer 4 · 2026-04-03 05:14:26

40

Views

Where did I mess up solving this question?

Published on 03 Apr 2026 - 5:14

score 50 · Answer 5 · 2021-09-30 10:43:19

50

Views

Are discrete random variables, with same domain and uniform probability, independent?

Published on 30 Sep 2021 - 10:43

score 26 · Answer 6 · 2026-04-01 09:33:30

26

Views

What property of exponential distribution was used to infer this in the solution? And where did I mess up?

Published on 01 Apr 2026 - 9:33

score 1.8k · Answer 7 · 2021-10-08 16:48:56

1.8k

Views

What is the proof for variance of triangular distribution?

Published on 08 Oct 2021 - 16:48

score 558 · Answer 8 · 2026-04-04 01:01:24

558

Views

How do I randomly choose a number in a smaller range than what my random number generator produces?

Published on 04 Apr 2026 - 1:01

score 48 · Answer 9 · 2021-10-12 17:38:11

48

Views

A Probability of $\sigma$-Algebra: The probability of a uniformly sampled subset of the powerset being a $\sigma$-algebra on that set

Published on 12 Oct 2021 - 17:38

score 28 · Answer 10 · 2021-10-12 18:13:05

28

Views

A Probability of Topology: The probability of a uniformly sampled subset of the powerset being a topology on that set

Published on 12 Oct 2021 - 18:13

score 186 · Answer 11 · 2021-10-13 22:27:01

186

Views

Absolute value distributions

Published on 13 Oct 2021 - 22:27

score 103 · Answer 12 · 2026-04-02 14:10:09

103

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Is the following sequence equidistributed mod$1$ : $x_n=\{10^n\cdot a\}_{n\in\mathbb N}, a\in\mathbb R\setminus\mathbb Q ?$

Published on 02 Apr 2026 - 14:10

score 160 · Answer 13 · 2026-04-04 02:34:06

160

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$\left(S_{n}\right)_{n \geq 0}$ be a simple symmetric random walk. Prove $ P_{0}(S_{m}=x \mid S_{n}=y)=P_{0}(S_{n-m}=y-x \mid S_{n}=y) $

Published on 04 Apr 2026 - 2:34

score 540 · Answer 14 · 2021-10-18 10:32:48

540

Views

Finding the probability of the coordinates of a point at random.

Published on 18 Oct 2021 - 10:32

score 115 · Answer 15 · 2021-10-20 15:08:33

115

Views

Sum of independent discrete and continuous random vectors

Published on 20 Oct 2021 - 15:08

List Question

Probability $(|X-1| \ge 1)$ with $X ~ Unif(0,1)$

Sum of n I.I.D Uniform Random Variables

Probability question involving Sum of I.I.D Uniform R.v's

Where did I mess up solving this question?

Are discrete random variables, with same domain and uniform probability, independent?

What property of exponential distribution was used to infer this in the solution? And where did I mess up?

What is the proof for variance of triangular distribution?

How do I randomly choose a number in a smaller range than what my random number generator produces?

A Probability of $\sigma$-Algebra: The probability of a uniformly sampled subset of the powerset being a $\sigma$-algebra on that set

A Probability of Topology: The probability of a uniformly sampled subset of the powerset being a topology on that set

Absolute value distributions

Is the following sequence equidistributed mod$1$ : $x_n=\{10^n\cdot a\}_{n\in\mathbb N}, a\in\mathbb R\setminus\mathbb Q ?$

$\left(S_{n}\right)_{n \geq 0}$ be a simple symmetric random walk. Prove $ P_{0}(S_{m}=x \mid S_{n}=y)=P_{0}(S_{n-m}=y-x \mid S_{n}=y) $

Finding the probability of the coordinates of a point at random.

Sum of independent discrete and continuous random vectors

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