1) she must have to select atleast 5 balls for getting three blue balls. Because
a) if she selects 1 ball there may be possibility of (0,1) or (1,0)
(Blue,red)
b) if she selects 2 balls there may be chance of (2,0),(0,2) or (1,1)
c) if she selects 3 balls there may be chance of (3,0),(0,3),(2,1),(1,2)
d) if she selects 4 balls there may be chance of (4,0),(0,4),(3,1),(1,3) or (2,2)
e) if she selects 5 balls there may be chance of (5,0),(0,5),(4,1),(1,4),(3,2),(2,3).
f) in worst scenario she must need to select 13 balls then there will be (3,10).
Therefore atleast 5 balls she should select for getting 3 blue balls.
2) for having three balls of same colour she have to select atkeast 6 balls(minimum)...(3,3) ie (blue,red)
(1 point) A bowl contains 6 red balls and 6 blue balls. A woman selects balls...
A bowl contains 4 blue balls, 3 red balls and 2 green balls. If two balls are drawn successively at random without replacement, what is the probability of (a) drawing a red ball on each of the two draws? (b) drawing a red ball on the second draw? (c) drawing a red ball on at least one of the two draws (d) red on the first draw and blue on the second draw?
A bowl contains 5 blue balls, 3 red balls and 2 green balls. If two balls are drawn successively at random without replacement, what is the probability of: (a) drawing a red ball on each of the two draws? (b) drawing a red ball on the second draw? (c) drawing a red ball on at least one of the two draws? (d) red on the first draw and blue on the second draw? (e) blue on the first draw given...
6. A box contains 30 red balls, 30 white balls, and 30 blue balls. If 10 balls are selected at random, without replace- ment, what is the probability that at least one color will be missing from the selection?
6. A box contains 30 red balls, 30 white balls, and 30 blue balls. If 10 balls are selected at random, without replace- ment, what is the probability that at least one color will be missing from the selection?
Refer to Example 4.40. An urn contains six red balls, six white balls, and six blue balls, and sample of four balls is drawn at random without replacement. Compute the probability that all of the balls in the sample are the same color. (Round your answer to four decimal places.) b) An urn contains eight red balls, eight white balls, and eight blue balls, and sample of five balls is drawn at random without replacement. Compute the probability that the...
A bag contains a large number of red, green, and blue balls. Ten balls are randomly drawn from the bag, without regard to order. How many different color combinations can be drawn from the bag? Example: one combination is 1 red, 3 green, and 6 blue balls.
Problems 9 and 10 A box contains 2 red balls, 3 white and 1 blue balls. Three balls are selected at random without replacement Find the probability that at most one ballis red. (C) 00.2 01 O 0.6 0.12 0.8 Question 10 2 pts A box contains 2 red balls, 3 white and 1 blue balls. Three balls are selected at random without replacement Find the probability that {at most one ball is red (C) given that at least one...
A bowl contains 6 blue balls and 5 green balls which share no difference other than color. Suppose 3 balls are randomly selected. What is the probability that 2 blue balls and 1 green ball are obtained?
Please ignore the section discussing the 3 diagrams.
Tree Diagrams and Probability A box contains 4 red and 8 blue balls. Three balls are drawn from the box. Print the 3 different tree diagrams. 1. Complete the symbolic tree diagram by placing appropriate symbols on the branches and at the ends of the branches as indicated 2. Assuming the balls are drawn without replacement, complete the WO R diagram by placing appropriate probabilities on the branches and at the ends...
An urn contains three blue, four white, and five red balls. You take three balls out of the urn without replacement. What is the probability that all three balls are of the same color? The probability is (Type an integer or a simplified fraction.)
3 red balls, 4 white balls, and 5 blue balls are mixed up in an urn. 3 are drawn at random. (a) How many ways can one of each color be drawn? (b) How many ways can three of the same color be drawn?