Question

Discrepancy between sum marginal distributions of multinomial distribution, and sum of binomial distributions

score 480 · Answer 1 · 2017-12-13 04:49:13

480

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Discrepancy between sum marginal distributions of multinomial distribution, and sum of binomial distributions

Published on 13 Dec 2017 - 4:49

score 273 · Answer 2 · 2017-12-13 05:44:19

273

Views

Lower bound for binomial tail probability conditional on composite parameter space

Published on 13 Dec 2017 - 5:44

score 361 · Answer 3 · 2017-12-13 13:30:06

361

Views

Is it Poisson or Binomial?

Published on 13 Dec 2017 - 13:30

score 54 · Answer 4 · 2017-12-13 17:12:37

54

Views

Suppose X has a Binomial(n,p) distribution. Then what is its moment generating function

Published on 13 Dec 2017 - 17:12

score 147 · Answer 5 · 2017-12-16 21:57:02

147

Views

Probability to winning chess

Published on 16 Dec 2017 - 21:57

score 300 · Answer 6 · 2026-03-26 10:58:09

300

Views

Role of binomial coefficient in binomial distribution

Published on 26 Mar 2026 - 10:58

score 36 · Answer 7 · 2017-12-22 12:22:52

36

Views

Number of binary values in chromosone - binomial distribution example

Published on 22 Dec 2017 - 12:22

score 33 · Answer 8 · 2017-12-27 14:34:25

33

Views

Lower bound on the probability that a binomial variable is at least $c$-far from its expectation?

Published on 27 Dec 2017 - 14:34

score 322 · Answer 9 · 2026-02-23 06:34:08

322

Views

Truncated binomial has limit?

Published on 23 Feb 2026 - 6:34

score 20 · Answer 10 · 2017-12-29 15:40:47

20

Views

Correlation Coefficient calculation question

Published on 29 Dec 2017 - 15:40

score 703 · Answer 11 · 2018-01-02 09:14:52

703

Views

Can I calculate $E(X^2)$ if I know that $X$~$B(1, \frac{1}{3})$ (binomial distribution)

Published on 02 Jan 2018 - 9:14

score 65 · Answer 12 · 2018-01-02 10:13:07

65

Views

Find $P(XY+Z-XZ=2)$ when $Z$~$N(0,1)$, $Y$~$B(3, \frac{1}{2})$, $X$~$B(1, \frac{1}{3})$

Published on 02 Jan 2018 - 10:13

score 579 · Answer 13 · 2018-01-07 16:49:12

579

Views

Binomial Distribution Problem - Desk problem

Published on 07 Jan 2018 - 16:49

score 405 · Answer 14 · 2018-01-07 19:16:33

405

Views

(Poisson limit theorem) Random variable $X_n$ ~ Bin$(n,p_n)$ convergences to $Z$ ~ Poisson($\lambda$)

Published on 07 Jan 2018 - 19:16

score 203 · Answer 15 · 2018-01-09 14:59:33

203

Views

$P(X=x, Y=y)= e^{-2}\binom{x}{y} \frac{3}{4}^{y}\frac{1}{4}^{x-y}\frac{2^{x}}{x!}$ ; Then $E(Y)$?

Published on 09 Jan 2018 - 14:59

List Question

Discrepancy between sum marginal distributions of multinomial distribution, and sum of binomial distributions

Lower bound for binomial tail probability conditional on composite parameter space

Is it Poisson or Binomial?

Suppose X has a Binomial(n,p) distribution. Then what is its moment generating function

Probability to winning chess

Role of binomial coefficient in binomial distribution

Number of binary values in chromosone - binomial distribution example

Lower bound on the probability that a binomial variable is at least $c$-far from its expectation?

Truncated binomial has limit?

Correlation Coefficient calculation question

Can I calculate $E(X^2)$ if I know that $X$~$B(1, \frac{1}{3})$ (binomial distribution)

Find $P(XY+Z-XZ=2)$ when $Z$~$N(0,1)$, $Y$~$B(3, \frac{1}{2})$, $X$~$B(1, \frac{1}{3})$

Binomial Distribution Problem - Desk problem

(Poisson limit theorem) Random variable $X_n$ ~ Bin$(n,p_n)$ convergences to $Z$ ~ Poisson($\lambda$)

$P(X=x, Y=y)= e^{-2}\binom{x}{y} \frac{3}{4}^{y}\frac{1}{4}^{x-y}\frac{2^{x}}{x!}$ ; Then $E(Y)$?

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