What is the 15237793.
A sack contains red and blue marbles.
What is the fewest possible number of green marbles in the bag.
60 of the marbles are blue ha your task is to guess which of the two conditions is in fact true.
Asked by wiki user.
A bag contains 2 blue marbles 3 yellow marbles 5 green marbles and 6 red marbles if a marble is selected at random what are the chances that it will be either red ot blue.
A bag contains red marbles white marbles green marbles and blue marbles.
Each marble is either red or blue.
A bag contains 100 marbles.
An experiment consists of drawing a marble replacing it and drawing another marble.
A bag contains 4 red marbles and 2 blue marbles.
There are an equal number of red marbles and white marbles and five times as many green marbles as blue marbles.
B what is the probability that exactly two of the marbles are red.
A bag contains 12 marbles.
A bag contains 8 red marbles 7 white marbles and 5 blue marbles.
I want to talk about this one a bit.
One of two conditions exists with respect to the number of red and blue marbles.
A sack contains red and blue marbles the ratio of red marbles to blue marbles is 43 if there are 16 red marbles in the sack how many blue marbles are in the sack.
A what is the probability that all the marbles are red.
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.
There is a 35 chance of selecting a red marble first.
5 of the marbles are red 3 are green and the rest are blue.
There is an equal number of red and blue marbles h0 or 2.
A random variable assigns the number of blue marbles to each outcome.
The two draws are independent.
C what is the probability that none of the marbles are red.
A bag contains red and blue marbles such that the probability of drawing a blue marble is 3 8.
Cox picks one without looking replaces it and picks another one.
Let x the number of draws.
You draw 3 marbles out at random without replacement.
You draw a marble at random without replacement until the first blue marble is drawn.