Question

An urn contains 64 balls, of which N1 are orange and N2 are blue. A random...

An urn contains 64 balls, of which N1 are orange and N2 are blue. A random sample of n = 8 balls is selected from the urn without replacement, and X is equal to the number of orange balls in the sample. This experiment was repeated 30 times (the 8 balls being returned to the urn before each repetition), yielding the following data: Table 1: Data for Q2 3 0 0 1 1 1 1 3 1 1 2 0 1 3 1 0 1 0 2 1 1 2 3 2 2 4 3 1 1 2 Using these data, guess the value of N1 and give a reason for your guess.

Homework Answers

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
From an urn that contains only 7 orange balls and 3 blue balls, take a random...
From an urn that contains only 7 orange balls and 3 blue balls, take a random sample of 2 balls without replacement. Let the random variable X be the number of orange balls in the sample. Find P(X = 0). Give your answer to 4 decimal places.
An urn contains 5 blue and 7 gray balls. If two (2) balls are chosen at...
An urn contains 5 blue and 7 gray balls. If two (2) balls are chosen at random, one after the other, without replacement If this experiment of choosing two (2) balls from the urn were repeated many times over, what would be the expected value of the number of blue balls?
An urn contains 7 blue and 8 green balls. You remove 3 balls from the urn...
An urn contains 7 blue and 8 green balls. You remove 3 balls from the urn without replacement. What is the probability that at least 2 out of the 3 balls are green.
An urn contains 1000 balls, 825 of which are blue and the rest are red. I...
An urn contains 1000 balls, 825 of which are blue and the rest are red. I sample 100 balls. What is the probability that I pick exactly 80 blue balls in my sample, if: (a) I sample without replacement? (For you to check your work, the anwer is approximately 0.0834325). (b) I sample with replacement? (This time, the answer is approximately 0.0805802). (c) Can you explain why your number in part a is bigger than your number in part b?
1. An experiment consists of drawing balls from an urn which contains 2 red balls, one...
1. An experiment consists of drawing balls from an urn which contains 2 red balls, one white ball, and one blue ball. The balls are drawn, without replacement, until either a blue ball has been drawn or two different colors have been drawn. If an outcome of this experiment consists of an ordered list of the colors of the balls drawn, how may outcomes exist? 2. An experiment consists of repeatedly drawing a ball from an urn which contains 3...
Refer to Example 4.40. An urn contains eight red balls, eight white balls, and eight blue...
Refer to Example 4.40. 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 sample contains at least one ball of each color. (Round your answer to four decimal places.)
An urn contains 6 green ball, 7 blue balls and 5 yellow balls. You are asked...
An urn contains 6 green ball, 7 blue balls and 5 yellow balls. You are asked to draw 3 balls, one at a time (without replacement). Find the probability that a green is pulled first, then another green ball then a blue ball.
An urn contains 8 white balls and 4 red balls. The experiment consists of drawing 2...
An urn contains 8 white balls and 4 red balls. The experiment consists of drawing 2 balls at random from the urn without replacement. a) What is the probability that both will be the same color? b) Same question for part A, but with replacement.
An urn contains five blue, six green and seven red balls. You choose five balls at...
An urn contains five blue, six green and seven red balls. You choose five balls at random from the urn, without replacement (so you do not put a ball back in the urn after you pick it), what is the probability that you chose at least one ball of each color?(Hint: Consider the events: B, G, and R, denoting respectively that there are no blue, no green and no red balls chosen.)
An urn contains 10 balls, 2 red, 5 blue, and 3 green balls. Take out 3...
An urn contains 10 balls, 2 red, 5 blue, and 3 green balls. Take out 3 balls at a random, without replacement. You win $2 for each green ball you select and lose $3 for each red ball you select. Let the random variable X denote the amount you win, determine the probability mass function of X.