A if two marbles are.
A box contains 1500 marbles.
Total number of marbles 5 8 4 17 number of marbles which are white 5 p marble taken out.
Find the requested probabilities.
A box contains 500 marbles.
4 of the large marbles are green and 5 of the small marbles are white.
One hundred draws were made at random with replacement from the box.
This is the whole question.
350 green and 150 white.
The chocolate bars are shared among some students.
If a marble is randomly selected from the box what is the probability that it is large or green.
A box contained 1 500 marbles of which 600 were red and the others were blue.
Each marble is either green or white.
A box contains 12 large marbles and 12 small marbles.
The following procedure was repeated many times one hundred draws were made at random with replacement from the box.
Each student has only one type of chocolate bar and every student has the same number of chocolate bars.
Compute the approximate probability for this event.
Calculate the probability that exactly 10 of the 20 selected are green by using.
The first 10 counts were all smaller than 40.
A box contains 1500 marbles 600 red and the other blue.
The number of red marbles among the draws was counted.
It has 18 bars with almonds 24 bars with hazelnuts and 30 bars with peanuts.
The following procedure was repeated many times.
Ex 15 1 9 a box contains 5 red marbles 8 white marbles and 4 green marbles.
Twenty marbles are selected at random and without replacement.
One hundred draws were made at random with replacement from the box.
What is the probability that the marble taken out will be i red.
One marble is taken out of the box at random.
Express your answer as a fraction or a decimal number rounded to four decimal places.
The following procedure was repeated many times.
Find the probability that a marble drawn at random is white and odd numbered.
A box contained 1 500 marbles of which 600 were red and the others were blue.
The number of red marbles among the draws was counted.
A box contains 6 red marbles numbers from 1 through 6 and 4 white marbles 1 2 through 1 5.
A box contains 6 red marble.
P 3 10 7 9 2 8 p 7 120 since we were ask to find the probability of chosing 1 red 1 black and 1red marble without replacement after each draw we can use the fundamental method in finding the probability.
There are 3 red marbles and 7 black ma.
The number of red marbles among the draws was counted.
Suppose a box contains 15 marbles 3 are red 6 are blue and 6 are yellow.