/sci/ - Science & Math » Thread #12459265

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Anonymous Sun 13 Dec 06:14:33 2020 No.12459265 View Reply Original Report

Quoted By: >>12459272 >>12459273 >>12459280 >>12460589 >>12460815 >>12461430

Anonymous

Anonymous Sun 13 Dec 2020 06:17:49 No.12459272 Report

Quoted By: >>12459275

>>12459265
Now, I've put all of 30 seconds of thought into this, but I would think it's (1/6)x5 x (5/6)x5

Anonymous

Anonymous Sun 13 Dec 2020 06:18:42 No.12459273 Report

Quoted By: >>12459285 >>12460616

>>12459265
Binomial distribution
${10 \choose 5} \left(\frac{1}{6}\right)^5\left(\frac{5}{6}\right)^5$
I can't be fucked to compute it out

Anonymous

Anonymous Sun 13 Dec 2020 06:19:42 No.12459275 Report

Quoted By: >>12459285

>>12459272
Shit, mean (1/6)^5 x (5/6)^5.

Anonymous

Anonymous Sun 13 Dec 2020 06:20:49 No.12459280 Report

Quoted By:

>>12459265
50%, either you get 5 sixes or you don't.

Anonymous

Anonymous Sun 13 Dec 2020 06:23:02 No.12459285 Report

Quoted By: >>12459288 >>12459295 >>12460961

>>12459275
you're not including every possibility by treating dice as distinguishable
I calculated my answer in >>12459273
to be $\frac{21875}{1679616} = 1.302...%$ , because I'm bored.

Anonymous

Anonymous Sun 13 Dec 2020 06:24:35 No.12459288 Report

Quoted By:

>>12459285
I meant percent of course

Anonymous

Anonymous Sun 13 Dec 2020 06:26:22 No.12459295 Report

Quoted By:

>>12459285
Eh, it's been a long time since I've played with stats stuff.
I forgot the binom distro was even a thing.

Anonymous

Anonymous Sun 13 Dec 2020 06:32:03 No.12459304 Report

Quoted By:

1/6th

Anonymous

Anonymous Sun 13 Dec 2020 16:44:50 No.12460589 Report

Quoted By: >>12460961

>>12459265
1,30238102042372%

Anonymous

Anonymous Sun 13 Dec 2020 16:49:47 No.12460616 Report

Quoted By: >>12461277

>>12459273
You're missing the factorials. I don't know how to put this in proper notation on this board, but it would be (10!/(5!*5!))(1/6)^5(5/6)^5

Anonymous

Anonymous Sun 13 Dec 2020 17:16:43 No.12460707 Report

Quoted By:

$\frac{91437523472132593}{85996339200000000000$

Anonymous

Anonymous Sun 13 Dec 2020 17:18:13 No.12460712 Report

Quoted By: >>12461434

$\frac{91437523472132593}{85996339200000000000}$

Anonymous

Anonymous Sun 13 Dec 2020 17:25:05 No.12460756 Report

Quoted By:

it's 50%, either it happens or it doesn't

Anonymous

Anonymous Sun 13 Dec 2020 17:34:01 No.12460815 Report

Quoted By:

>>12459265
0%
You can't get exactly 5 sixes because you're not rolling 5 dice.

Anonymous

Anonymous Sun 13 Dec 2020 18:03:15 No.12460961 Report

Quoted By:

>>12459285
>>12460589
The odds are 21875:1657741 not 21875/1679616

Anonymous

Anonymous Sun 13 Dec 2020 19:24:01 No.12461277 Report

Quoted By: >>12461316

>>12460616
that's what 10 choose 5 stands for, retard

Anonymous

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Anonymous Sun 13 Dec 2020 19:36:31 No.12461316 Report

Quoted By:

>>12461277
Well that's rude. I've never used that notation, stats isn't my field of study, just a tool I use.

Anonymous

Anonymous Sun 13 Dec 2020 20:05:53 No.12461418 Report

Quoted By:

The probability is approximately 0-1.

Anonymous

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Anonymous Sun 13 Dec 2020 20:13:28 No.12461430 Report

Quoted By: >>12461434

>>12459265
Depends

Anonymous

Anonymous Sun 13 Dec 2020 20:15:54 No.12461434 Report

Quoted By:

>>12461430
That's this answer>>12460712
(excluding the lame nonplatonic d10)

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