#Combination question

57 messages · Page 1 of 1 (latest)

pliant temple
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Can anyone explain why this solution worked?
In how many ways can 5 pets chosen from 8 dogs, 6 cats and 7 bunnies if it must be at least 2 dogs?

(8c2)(13c3) + (8c3)(13c2) + (8c4)(13c1) + (8c5) = 13342

amber solarBOT
hard haven
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The terms are separated by how many dogs are chosen.

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The distinction between cats and bunnies didn't actually matter, so we can lump then together.

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Oh, all of this assumes that the dogs, cats, and bunnies are all distinct.

desert ibex
pliant temple
pliant temple
desert ibex
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what the heck is maple

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u in it?

desert ibex
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i think ik how it works kinda lemme try

pliant temple
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lmao yeah I thought we are in the same school XD

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but im sure u r porb in Canada

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hahahaha right

desert ibex
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yeah

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LOL

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r u using the same textbook

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all ur questions are so alike

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💀

pliant temple
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We should send each other answers if there are test

desert ibex
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fs

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13:17 helps

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its a question that is similar

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it should make sense after u watch it

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oops timing is too early

pliant temple
desert ibex
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nah bro i had my lesson today

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good luck for u if you do

pliant temple
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damn u are studious i cram a lot

desert ibex
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i came out of my physics test tdy and i need a revaluation

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its gonna end once i wake up tmr

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im not studious at allll

pliant temple
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sheeesh Im also taking physics nice, u in grade 12?

desert ibex
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11

pliant temple
desert ibex
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im doing data management gr12

desert ibex
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what school r u planning to apply to?

pliant temple
pliant temple
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i still have a year left so still not sure

desert ibex
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what program u interested in?

pliant temple
pliant temple
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wait Ill dm you i need study tips from you

desert ibex
hard haven
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Y'all just gonna ignore my explanations? You can ask further clarifying questions too, but I don't know how much you know or where you're having trouble.

pliant temple
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Im sos sorry dude I didnt mean to do that KEK

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I forgot this thread still existed

hard haven
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😄 all good

wise thicket
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.solved