Someone help me understand this problem?
A bag has 4 green marbles, 3 red marbles, and 3 yellow marbles. What is the probability that you pick a green marble, do not replace it, and pick a red marble?
Well, I believe these are two scenarios. First calculate the probability you have to pick a green marble, you count all the marbles and and the green marbles: \[\frac{ 4 }{ 10 }.100\]
why the 100?
it's there by mere definition, but it's a formula that gives you the probability.
You have to first perform the division, remember that.
I got 40
Good, now, that gives the probability you would have to get a green marble, now, you won't put it back in the bag, so now you have a total of 9 marbles inside the bag. What would be the probability to find a red marble in the new quatity?: \[\frac{ 3 }{ 9 }.100\]
got 33.33
Better not multiply by a 100. Only if you want to convert the final answer to a percentage $$ \Large \sf Probability = \frac {4}{10}\cdot \frac{3}{9}$$
2/15??
yes
awwwh okay thank you! i'll look at this next time i have trouble with this
Haha, I was doing it by parts, but thanks, perl.
@perl @Owlcoffee so for the problem A bag has 5 red marbles, 6 blue marbles and 4 black marbles. What is the probability of picking a blue marble, replacing it, and then picking another blue marble? the answer would be 4/25 ?
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