Dependent & Independent Events

mwitte

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Apr 13, 2022
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A bottle contains 25 marbles: 15 white, 5 green, and 5 blue. What is the probability for picking a white and then a green marble without replacing the first? To start I would put 15 over 25 and reduce that to 3/5. I would multiply 3/5 by either 5/24 or 4/24, but I'm not sure.
 
A bottle contains 25 marbles: 15 white, 5 green, and 5 blue. What is the probability for picking a white and then a green marble without replacing the first? To start I would put 15 over 25 and reduce that to 3/5. I would multiply 3/5 by either 5/24 or 4/24, but I'm not sure.
After you have picked 1 white from a total of 25 balls:

How many balls are left for the next pick?

of those, how many are green?

So probability of picking a green ball, after you have picked a white ball - is .......................
 
A bottle contains 25 marbles: 15 white, 5 green, and 5 blue. What is the probability for picking a white and then a green marble without replacing the first? To start I would put 15 over 25 and reduce that to 3/5. I would multiply 3/5 by either 5/24 or 4/24, but I'm not sure.
Without replacing makes the events dependent; replacing gives us independence.
In this case we multiply.
 
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