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A bag contains red and blue marbles.
A bag contains 3 red marbles and 4 blue marbles.
A random variable assigns the number of blue marbles to each outcome.
There are twice as many blue marbles as yellow marbles.
The probability that none of the marbles are red is.
The probability that all the marbles are red is b.
The two draws are independent.
A if you repeated this experiment a very large number of times on average how many draws would you make before a blue marble was drawn.
A bag contains 100 marbles.
A bag contains 8 red marbles 7 white marbles and 7 blue marbles.
A bag contains red and blue marbles such that the probability of drawing a blue marble is 3 8.
A bag contains 4 red marbles and 2 blue marbles.
If a marble is randomly selected from the bag what is the probability that it is blue.
Each marble is either red or blue.
A bag contains some red blue yellow and green marbles.
A bag contains 6 red marbles 3 blue marbles and 5 green marbles.
The problem asks for the probability of rr or bb.
Another marble is taken from the bag.
You draw 3 marbles out at random without replacement.
How many marbles are there in all.
Find the following probabilities and round to 4 decimal places a.
You draw a marble at random without replacement until the first blue marble is drawn.
There are 17 fewer blue marbles than red marbles.
A marble is taken at random and replaced.
Total number of marbles in the bag is 3 4 7.
One of two conditions exists with respect to the number of red and blue marbles.
An experiment consists of drawing a marble replacing it and drawing another marble.
Cox picks one without looking replaces it and picks another one.
60 of the marbles are blue ha your task is to guess which of the two conditions is in fact true.
A bag contains 5 blue marbles 4 red marbles and 3 orange marbles.
There is an equal number of red and blue marbles h0 or 2.