Question

If $\sum_{i=k}^n {n \choose i} p^{i}(1-p)^{n-i} \approx 0.05$, how can we find $k$?

score 89 · Answer 1 · 2026-02-23 03:31:10

89

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If $\sum_{i=k}^n {n \choose i} p^{i}(1-p)^{n-i} \approx 0.05$, how can we find $k$?

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score 47 · Answer 2 · 2020-06-23 15:34:58

47

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366

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64

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24

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42

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score 33 · Answer 15 · 2020-07-09 21:05:14

33

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Published on 09 Jul 2020 - 21:05

List Question

If $\sum_{i=k}^n {n \choose i} p^{i}(1-p)^{n-i} \approx 0.05$, how can we find $k$?

Is $\lim_{p\rightarrow 0} \frac{P[Bi(n,p) = 1]}{P[Bi(n,p) \geq 2]} = \infty$?

Covariance of two mixed binomial distributions with geometric distribution

Beta - Binomial conjugacy equivalent for 1 - B

Prove that $ \sum_{k=0}^{n}\left\lvert x-\frac{k}{n}\right\rvert\binom{n}{k}x^k(1-x)^{n-k} \le \frac{1}{2\sqrt{n}} $

(At least 2) Binomial Distribution Question

Difference b/w $p$ and $P(X)$ i.e. output of Binomial Distribution ($BD$)? Is it possible to have $p=1$ but $BD=0$?

Upper bound lower tail of binomial tail

Proving a combinatorial identity involving sum and integral

binomial distribution probability for expected value and variance

Binomial distribution with time-dependent probability

What is the motivation behind Binomial Distribution?

Distinction between the probability pre-conditions for a Binomial distribution

2 Random variables that are connected to one another

Show that $T\mid (X_1=0) \sim \text{Binomial}((n-1)m,p)$

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