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Math question?
Posted on 05/07/2015 7:27:31 AM PDT by MNDude
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1
posted on
05/07/2015 7:27:31 AM PDT
by
MNDude
To: MNDude
1 in 6. Odds do not change based on number of times. The odds are the same for every roll of the dice.
2
posted on
05/07/2015 7:29:23 AM PDT
by
Louis Foxwell
(This is a wake up call. Join the Sultan Knish ping list.)
To: MNDude
Well for the dice, its exactly the same, prior rolls do not influence latter rolls.
3
posted on
05/07/2015 7:29:48 AM PDT
by
American in Israel
(A wise man's heart directs him to the right, but the foolish mans heart directs him toward the left.)
To: MNDude
multiplication. potentially factorials.
4
posted on
05/07/2015 7:30:39 AM PDT
by
Paladin2
To: MNDude
5
posted on
05/07/2015 7:30:43 AM PDT
by
gorush
(History repeats itself because human nature is static)
To: Louis Foxwell
6
posted on
05/07/2015 7:30:54 AM PDT
by
Gamecock
(Why do bad things happen to good people? That only happened once, and He volunteered. R.C. Sproul)
To: MNDude
I’m no math whiz either, but I think in the case of dice it would be expressed in a percentage as 100/6 = 16.6667%
7
posted on
05/07/2015 7:32:31 AM PDT
by
Fester Chugabrew
(Even the compassion of the wicked is cruel.)
To: MNDude
How about:
(number of times you roll the dice) * (1/6)
of course, this proves statistians are liars, in that you could theoretically roll it 6 times and never get the number you were looking for.
(There’s actually a real way to do this, but I don’t have any coffee in me.)
8
posted on
05/07/2015 7:33:07 AM PDT
by
Jewbacca
(The residents of Iroquois territory may not determine whether Jews may live in Jerusalem)
To: MNDude
What’s the event?
Is it a human influenced event?
9
posted on
05/07/2015 7:33:52 AM PDT
by
IMR 4350
To: MNDude
What are the chances I will get a "five" if I roll the dice six times? Your wording is a little unclear. If you mean "What are the chances that I will get a 'five' six times in a row?", that that would be one thirty-sixth.
Regards,
10
posted on
05/07/2015 7:35:11 AM PDT
by
alexander_busek
(Extraordinary claims require extraordinary evidence.)
To: gorush
11
posted on
05/07/2015 7:35:26 AM PDT
by
gorush
(History repeats itself because human nature is static)
To: Jewbacca
Sorry, the real way to do this is to note you have a 5/6 chance of not hitting your number each roll.
12
posted on
05/07/2015 7:36:59 AM PDT
by
Jewbacca
(The residents of Iroquois territory may not determine whether Jews may live in Jerusalem)
To: Louis Foxwell
Interesting factoid. My brother was once at a crap table and observed 5 hard 10's rolled in a row.
That 'can't' happen....but it did.
13
posted on
05/07/2015 7:37:35 AM PDT
by
JPG
(Lefty reporters doing battle with Sen. Cruz will continue to be chewed-up and spit-out.)
To: MNDude
Just calculate the chance of NOT getting a 5 in 6 roles of the dice:
5/6 * 5/6 * 5/6 * 5/6 * 5/6 * 5/6 = 0.335
So the chance of getting at least one 5 is 1 - 0.335 = .665
or 66.5%
To: alexander_busek
OK, basically I’m trying to put together a call center to reach out to our clients. I know that there’s a 16% chance someone will connect with someone while making a phone call.
So I’m trying to calculate how many people we will reach if we make calls out to 1000 people, and we call each one up to six times. (stop calling those once we’ve made contact of course).
15
posted on
05/07/2015 7:40:35 AM PDT
by
MNDude
To: pelican001
Just calculate the chance of NOT getting a 5 in 6 roles of the dice:
5/6 * 5/6 * 5/6 * 5/6 * 5/6 * 5/6 = 0.335
So the chance of getting at least one 5 is 1 - 0.335 = .665
or 66.5%
This is the correct answer.
16
posted on
05/07/2015 7:41:03 AM PDT
by
So Cal Rocket
(Task 1: Accomplished, Task 2: Hold them Accountable!)
To: MNDude
What are the chances I will get a "five" if I roll the dice six times? Think of it this way. What's the chance of rolling one die one time and NOT getting a 5? It's 5/6.
So the chances of rolling a die six times and not getting a 5 is: (5/6) to the power of 6. That's 0.335. Then subtract that from 1 (100%). Result: 0.665 or 66.5%.
Disclaimer: I did this on a untrustworthy calculator. Please do not use my result to build a rocket or anything like that.
17
posted on
05/07/2015 7:42:08 AM PDT
by
Leaning Right
(Why am I holding this lantern? I am looking for the next Reagan.)
To: Jewbacca
Like this for the 36 rolls:
The “36” is in superscript (ie to the 36th power)
1-(5/6)36 = 99.86%
18
posted on
05/07/2015 7:42:38 AM PDT
by
Jewbacca
(The residents of Iroquois territory may not determine whether Jews may live in Jerusalem)
To: pelican001
Just calculate the chance of NOT getting a 5 in 6 roles of the dice: 5/6 * 5/6 * 5/6 * 5/6 * 5/6 * 5/6 = 0.335
So the chance of getting at least one 5 is 1 - 0.335 = .665
or 66.5%
Excellent!
19
posted on
05/07/2015 7:43:13 AM PDT
by
bkepley
To: MNDude
1- (.84) 1000 = answer
The 1000 is in superscript.
20
posted on
05/07/2015 7:43:50 AM PDT
by
Jewbacca
(The residents of Iroquois territory may not determine whether Jews may live in Jerusalem)
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