Mathematics
19 Online
OpenStudy (anonymous):
combi principles
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OpenStudy (dan815):
: )
ganeshie8 (ganeshie8):
how many letters are there ?
how many digits are there ?
the question is ambiguous yeah
OpenStudy (anonymous):
You're right @ganeshie8 =)
OpenStudy (anonymous):
@dan815 why is it 10? =)
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OpenStudy (dan815):
are you trying to trick us with this question?
OpenStudy (dan815):
you can try the rest on your own, its the same method
OpenStudy (anonymous):
No no it is really the question
ganeshie8 (ganeshie8):
what is the question
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ganeshie8 (ganeshie8):
hey is that a new question ?
ganeshie8 (ganeshie8):
3 jackets
6 shirts
4 pants
total how many possibilities are there for buying "one" item ?
OpenStudy (anonymous):
It seems like the first question is a unintelligible. So i posted the last one.
ganeshie8 (ganeshie8):
Yep! one item to choose from 13 items
so one of the items can be chosen in 13C1 = 13 ways
ganeshie8 (ganeshie8):
for part b, you need to multiply them :
3C1*6C1*4C1 = 3*6*4 = 72
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OpenStudy (anonymous):
yezzz how about the 4th question
OpenStudy (anonymous):
12c1?
OpenStudy (anonymous):
oh its like the fifth question though
ganeshie8 (ganeshie8):
12C1 = 12
for parta looks good
ganeshie8 (ganeshie8):
16 ppl total
one class representative can be chosen in 16C1 = 16 ways
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ganeshie8 (ganeshie8):
for partb :
one male class representative and one female class representative can be chosen in : 8C1*6C1 = 8*6 = 48 ways
OpenStudy (anonymous):
?
ganeshie8 (ganeshie8):
nope, your answer for b is wrong
OpenStudy (anonymous):
is it 14c2?
ganeshie8 (ganeshie8):
First of all, whats your interpretation of the problem ?
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ganeshie8 (ganeshie8):
we need to choose two class representative, one from each gender, yes ?
OpenStudy (anonymous):
yes yes
ganeshie8 (ganeshie8):
whats your answer for part b ?
OpenStudy (anonymous):
its 48 ways
ganeshie8 (ganeshie8):
good
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ganeshie8 (ganeshie8):
for partc, we just need to choose 2 students, gender doesn't matter
ganeshie8 (ganeshie8):
Yes, 2 students can be chosen from 14 students in 14C2 ways.
OpenStudy (anonymous):
the road
ganeshie8 (ganeshie8):
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