There are 5 blue and 3 orange marbles in an urn. You will be picking without replacement. What is the probability of picking a blue marble on the second pick if you don't know the color of the first pick?
answer and explain please..
why would it be a 5/8? when its on the second draw..
Its the part where " if you don't know the color of the first pick" is confusing me..
yeah you are right that is confusing me as well
lol
it cant be 5/8 for sure it can be 5/7
because we already picked one from the first draw right OR it can be 4/7
so its 4/7 +5/7?
no
its either 5/7 or 4/7 but i dont know which one for sure actually it doesnt really specify which colour was taken out in the first try
it can be 5/7 if orange was taken out on the first try or it can be 4/7 if blue was taken out on the first try
o.o so i need a numberic answer.. o.o
@hamza_b23 I agree with on 4/7 or 5/7. But I would guess that it's 4/7 because when you first picked it most likely would have been a blue.
- - miss_deva took u 5mins to type that LOl.
I was away for about 2 mins okay?! Lol So it technically toke me 3. - -
lol
:P
Mr.@hamza_b23 what about this? What is the probability of picking a blue marble on the first pick, given that the 2nd pick is blue?
lol but yeah we cant write just 4/7 because the other option is still awailable you know theres hardly any information
by intuition 5/8
\[ \frac{3\ 5}{8\ 7}+\frac{5\ 4}{8\ 7} =\frac 5 8 \]
it is not making sense if i do it by the conditional probability
Can you explain in words my solution in my post?
because look at it this way if the second one is blue and the first one is blue so to pick the first blue one is 5/8 obviously and then the next one is 4/7 you see?
sorry @eliassaab but how did you managae to get those numbers just curious
yes.
You either pick up a blue or orange in the first pick, then you pick a blue in the second pick. That is what I wrote up.
and lol 35 + 54 = 89 and 89/87 is not equal to 5/8 :s
i don't have the answer lol.
the answer is 5/8
yes
@hamza_b23 , It seems that you understand my solution since yours is exactly the same as mine.
i actually dont
Read on A= Orange than Blue B= Blue than Blue We need \[ P[A \cup B] = P[ A] + P[B] = \frac{3\ 5}{8\ 7}+\frac{5\ 4}{8\ 7}= \frac 5 8 \]
i am really sorry to break it down to you BUT (35 +54)/87 = 89/87 WHICH is greater than 1 HENCE not a probability and there is no way on earth that is EQUAL to 5/8 lol
\[P[A \cup B] = P[ A] + P[B] = \frac 3 8 \frac 5 7+ \frac 5 8 \frac 4 7= \frac {15}{56}+ \frac {20}{56}=\frac {35}{56} = \frac 5 8 \]
LOL O they are multiplied yes now it makes sense lol
Can you explain how you got 5/8 as an answer?
elisasaab ur smart.
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