A bag contains 5 yellow 6 red and 4 green marbles.
A bag contains 6 red marbles 5 yellow marbles and 7 green marbles.
Identify whether the events are independent or dependent.
There are 14 total marbles.
Two marbles are drawn.
Probability of getting first marble as red.
A bag contains contains 20 blue marbles 20 green marbles and 20 red marbles.
Two marbles are drawn in succession without replacement.
A bag contains 5 red marbles and 6 white marbles.
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A bag contains 6 red marbles 5 yellow marbles and 7 green marbles.
Then a second marble is drawn.
Calculate the expected value of the random variable.
Both events are independent.
Total marbles 7 5 4 2 18.
Two marbles are drawn without replacement from a jar containing 4 black and 6 white marbles.
A random variable assigns the number of green marbles to each outcome.
Event of getting first marble as red.
One marble is drawn and immediately put back in the bag.
A marble is drawn from a box containing 10 red 30 white 20 blue and 15 orange marbles.
A bag contains 5 blue marbles 4 red marbles and 3 orange marbles.
Jon selects a marble replaces it then selects another marble.
How many additional red marbles must be added to the 18 marbles alredy in the bag so that the probability of randomly drawing a red marble is 3 5.
Given replacement the probability on the second draw is the same as on the first draw so the probability of a black marble on the second draw is 6.
A bag contains 5 yellow 4 green and 2 blue marbles.
The probability of drawing a yellow marble on the first draw is 3 14.
A draw the tree diagram for the experiment.
A bag of marbles contains 7 red 5 blue 4 green and 2 yellow marbles.
Cox picks one without looking replaces it and picks another one.
B find probabilities for p bb p br p rb p ww p at least one red p exactly one red 3.
A jar contains 4 black marbles and 3 red marbles.
The first is replaced before the second is drawn.