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Mathematics 9 Online
OpenStudy (anonymous):

You roll two dice. What is the probability that the sum of the dice is even or the sum of the dice is less than 6? Make sure you only account for dice sums that are both even and less than 6 once. A 6X6 table of dice outcomes will help you to answer this question.

OpenStudy (anonymous):

can you create the 6x6 outcomes table?

OpenStudy (anonymous):

indeed, still dont get it though

OpenStudy (anonymous):

how many sums are even?

OpenStudy (anonymous):

sums of what

OpenStudy (anonymous):

for example, how many ways to get the even sum of 2? your table should show that...

OpenStudy (anonymous):

once,.. in the chart there are 18 even numbers.

OpenStudy (anonymous):

now how many 4s?

OpenStudy (anonymous):

3

OpenStudy (anonymous):

56's

OpenStudy (anonymous):

5-6's

OpenStudy (anonymous):

ok... count all the numbers of getting evens add them all up

OpenStudy (anonymous):

all the way up to the sum of 12

OpenStudy (anonymous):

sorry, you already answered the question for evens... there are 18 i didn't see your post.

OpenStudy (anonymous):

1962

OpenStudy (anonymous):

ohh lol 18 then :)

OpenStudy (anonymous):

yea, now add to that, the number of sums less than 6

OpenStudy (anonymous):

don't double count the even you already counted.

OpenStudy (anonymous):

28

OpenStudy (anonymous):

sums less than 6 is 5, 4, 3, 2. but since you counted 4 and 2 already you're only counting the 5 and 3.. there are only 6 of them.

OpenStudy (anonymous):

24

OpenStudy (anonymous):

so 24/36 =

OpenStudy (anonymous):

2/3

OpenStudy (anonymous):

that's it! btw.. do you know why we divided by 36?

OpenStudy (anonymous):

cuz those are the total sums

OpenStudy (anonymous):

yes, the table shows every possible outcome of throwing two dice. all we did is count what we needed then divided that by the total possible outcomes.

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