Question

if in scenario 1, n people are broken up into groups of 5, each person in...

if in scenario 1, n people are broken up into groups of 5, each person in the group draws a straw and one of them is short.

In scenario 2, n people are each offered 5 straws where one is short,

Is it fair to say that in both scenarios the probability of an individual drawing a short straw is n/5 ?

Homework Answers

Answer #1

It is not fair, because probability of choosing such a person will always be less than 1 and n/5 May or May not be less than 1.

But yes in both case, probability of choosing such a person having short straw has probability 1/5.

There is 1 difference in both scenarios,, in 2nd scenario, there we can expect to have n/5 person having short straw, so out of n, required probability =1/5.

but in 1st scenario, there will definitely be a person out of n who is having a short straw. So out of n/5 group, there will exactly be n/5 person having short straw, so required probability =1/5

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
Three soldiers (named A, B, and C) have to decide between themselves, which one goes on...
Three soldiers (named A, B, and C) have to decide between themselves, which one goes on a dangerous mission. They decide to take turns drawing straws; there are 4 long straws and 1 short straw. Whoever picks the short straw must go on the mission. They will take turns drawing straws in the following sequence ABCCB ABCCB ABCCB etc.. For each soldier (A, B, and C), what is the probability that they end up drawing the short straw? a) Suppose...
There are n people in a room. Each of them takes their shoes off and puts...
There are n people in a room. Each of them takes their shoes off and puts them in a large urn. if each person then selects two individual random shoes without replacement from the urn, what's the probability everyone has their own shoes?
Randomized Leader Election A group of n people sit together and each one chooses a uniformly...
Randomized Leader Election A group of n people sit together and each one chooses a uniformly random integer in {1,…,n} independent of the others choices, we have a sequence (x1,…,xn)∈{1,…,n}n. Each person, i, announces their number ni, and all people compute m=max{ni:i∈{1,…,n}}. The algorithm succeeds if there is exactly one i∈{1,…,n} such that ni=m. (In this case, person i is declared the leader.) Define pn as the probability that this algorithm succeeds with a group of n people. Compute p2...
The population of a particular country consists of three ethnic groups. Each individual belongs to one...
The population of a particular country consists of three ethnic groups. Each individual belongs to one of the four major blood groups. The accompanying joint probability table gives the proportions of individuals in the various ethnic group-blood group combinations. Blood Group O A B AB 1 0.082 0.102 0.013 0.004 Ethnic Group 2 0.139 0.141 0.018 0.001 3 0.215 0.210 0.055 0.020 Suppose that an individual is randomly selected from the population, and define events by A = {type A...
The population of a particular country consists of three ethnic groups. Each individual belongs to one...
The population of a particular country consists of three ethnic groups. Each individual belongs to one of the four major blood groups. The accompanying joint probability table gives the proportions of individuals in the various ethnic group-blood group combinations. Blood Group O A B AB 1 0.082 0.112 0.005 0.004 Ethnic Group 2 0.129 0.141 0.018 0.009 3 0.215 0.199 0.066 0.020 Suppose that an individual is randomly selected from the population, and define events by A = {type A...
1/ Imagine a party with n people. When a person comes to the party they go...
1/ Imagine a party with n people. When a person comes to the party they go and shake hands with a few other people (but not necessarily everyone - in fact there can be unfriendly people who do not shake hands with anyone!). None of the attendees narcissistic enough to shake hands with themselves. Prove that there are two people who shake the same number of hands. For example, suppose 3 people attend the party and everyone shakes hand with...
Suppose 200 people are lined up side-by-side, each one holding a fair coin. Each person flips...
Suppose 200 people are lined up side-by-side, each one holding a fair coin. Each person flips their coin 64 times; every time it lands heads they step 1 meter forward, each time it lands tails they step 1 meter backward. Use a normal approximation to answer the following question: after everyone finishes their 64 steps, approximately how many people will be standing between 4 and 8 meters behind the starting line? (Round your answer to three decimal places. Example: if...
Each group is to come up with a hypothetical ethical dilemma that an engineer may face....
Each group is to come up with a hypothetical ethical dilemma that an engineer may face. First, pick a type of engineer (perhaps what your major is…). Then figure out what sort of work they do (perhaps a job you hope to have one day…). Finally, invent a scenario that could arise such that the engineer is faced with an ethical dilemma. Now on to the “fun” part! It is up to your group to play out the scenario anyway...
Given: k=5 where n for each group is 12 (ex. k1 n=12, k2 n=12... k5 n=12)...
Given: k=5 where n for each group is 12 (ex. k1 n=12, k2 n=12... k5 n=12) so N=60 Sigma squared = 1.54 (Celcius) ^2 =variability within groups Level of significance= alpha= .05 (5%) Question: what is the probability of Anova detecting a difference as small as 2.0(Celcius) between population means? Im just not sure how to do this without any sample data. I calculated v1=4 and v2=55 but i'm not quite sure how to even start this.
The following scores represent the number of errors made by each person on a verbal learning...
The following scores represent the number of errors made by each person on a verbal learning task. Each person was assigned to one of three study groups Test the hypothesis that the different study groups all produce the same average number of errors. Group              Error Scores Group 1: 16,    7,   19,   24,   31 Group 2: 24,    6,   15,   25,   32, 24, 29 Group 3: 16,   15,   18, 19,   6,     13, 18 1. Calculate ∑X2 2. Calculate (∑x^2)/N also written as...
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT