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How to find the numbers of outcomes the rolls of 2 dice produce?

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Manager
Manager
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B
Joined: 10 Dec 2011
Posts: 71

Kudos [?]: 27 [0], given: 26

Location: India
Concentration: Finance, Economics
GMAT Date: 09-28-2012
WE: Accounting (Manufacturing)
How to find the numbers of outcomes the rolls of 2 dice produce? [#permalink]

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New post 18 Sep 2017, 04:10
Simplest method is 1 die has 6 outcomes and the other also has same. All in all 6*6 = 36.

However, will this be called permutation or combination - the ways in which the numbers come out?

At the best I could solve this through 6P1 * 6P1 = 6!/ (6-1)! * 6!/(6-1)!. However, I do not understand whether this is a permutation or a combination. Can someone help?

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Re: How to find the numbers of outcomes the rolls of 2 dice produce? [#permalink]

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New post 18 Sep 2017, 18:34
Hi ... this is permutation given arrangement of outcomes and not selection of outcomes ... secondly the formula used is also correct given throwing of two dice is an independent outcome

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Joined: 04 Dec 2015
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Kudos [?]: 239 [1], given: 56

GMAT 1: 790 Q51 V49
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Re: How to find the numbers of outcomes the rolls of 2 dice produce? [#permalink]

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New post 19 Sep 2017, 17:12
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Whether something is a permutation or a combination depends on whether 'order matters'. In this case, it depends on whether you care about the order in which you roll the two dice. If you want to say that '1 on the first die, then 2 on the second' is different from '2 on the first die, then 1 on the second', then you're looking at permutations. If you want to say that those two outcomes are the same, then you're looking at combinations. There will be a smaller number of combinations than permutations.
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Kudos [?]: 239 [1], given: 56

Re: How to find the numbers of outcomes the rolls of 2 dice produce?   [#permalink] 19 Sep 2017, 17:12
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How to find the numbers of outcomes the rolls of 2 dice produce?

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