picture posted
is it 1/3?
Not exactly. It's a little more than that, and close to 1/2. Please show how you got your answer.
Im not really sure how to do this. can u help me
its not 1/4 right?
@mathmate
The diagram you showed is a probability tree. The numbers 3,2, 5 on the left means that the probability of choosing the golden deluxe is 3/(3+2+5)=0.3 For the second step, the probability of getting a gold is 3/(3+1)=3/4 So the probability of getting gold with golden deluxe is (3/10)*(3/4)=9/40 Repeat for the other boxes and add up the probabilities.
so this is what I got: along w/ ur 9/40: 9/40 + 3/20 + 3/40 ???? is that right?
@Loser66
I got 9/20 as a final answer??
kk.
♫ im above to lose my mental stability :(
how 1/4?
that's what I said FIRST but @mathmate told me that's incorrect but very close to 1/2. & 9/20 is close to 1/2...
yea I know right? but then I was doubtful after mathmate told me that..
"all them go"?
wow.. thanks a lot
IM SERIOUSLY GONNA BE CRAZY IF I DONT GET THIS RIGHT ANSWER
I need a 2nd opinion :(
@ybarrap
@vinnv226 help pls?
I believe it's 1/4. You know you're getting an Econolunch. The Econolunch has 1 gold and 3 plain. So it has 4 eggs in total. So the probability of getting a gold egg is 1 in 4.
ok..
@ybarrap what do u think
I get 1/4 P(gold|Eco) = 1/4
woow. ok ill submit that then
This is easy because you don't really need to do any calculations, just go to the end of the branch for Eco and then see what is the probability of gold, it's just 1/4.
THAT WAS MY 1ST GUESS!!! BUT THEN mathmate said it wasn't so I ha to wai like AN HOUR!!!
:(
You've been at this for days, take a breather.
another problem attached...
I know...
you have 1 in 3 chance of getting a King, because there are only 3 cards and one of them is a King. The 1st draw adds no information about the 2nd draw because you put the card back into the deck
are u sure it's just 1/3??
yeah, it's just 3 cards and you choose one randomly from it.
ok
this is the easiest problem you've had, way easy
ok
Sorry I was out for a while. 9/40 is correct for the first problem.
Sorry, I reread the question after barrap's post. It is P(gold|econolunch)=1/4. My bad.
For the card problem, we need to draw exactly one king out of two draws. This can happen in two ways: KX or XK. To get KX, we have a probability of (1/3)(2/3)=2/9. To get XK, we have a probability of (2/3)(1/3)=2/9. So probability of getting exactly one king is the sum of the two, namely 4/9.
@mathmate is correct, I assumed that only the last draw counted
Join our real-time social learning platform and learn together with your friends!