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Mathematics 13 Online
OpenStudy (anonymous):

Sarah, Jim, Lane, David, Chloe and Lisa stand in a row for a family photograph, In how many different ways can they arrange themselves if: David and Lisa refuse to stand together?

OpenStudy (anonymous):

i tried to work it out myself, and i got 4! x 2! x 2! then 6! - this and i ended up with 624, but im not sure if im missing out on anything D:

OpenStudy (anonymous):

answer should be 6!-(5!*2!)=480 is it correct??

OpenStudy (anonymous):

my way of thinkin is that no. of reqd permutations is=total permutations - permutations where (D&L stand together ) so you get the no of permutations when they both arent standing together... total permt=6!(as there are ^ people who can arrange themselves in 6! ways) permutations where (D&L stand together )=here first consider them as one person -hence total person is 5! and those two can also arrange themselves in 2! ways so hence(5!*2!) so if my answer is right this is your explanation....

OpenStudy (anonymous):

ohhhhhh trueee!! thankyou! :)

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