The audience consisted of 1096 people. How many people can we guarantee that they have the...
The audience consisted of 1096 people. How many people can we guarantee that they have the same birthday (day and month)?
Homework Answers
here from Pigeonhole principle rule, if there are a holes and b objects needs to be placed in them. then one of the holes will have at least Γ b/a ˥ objects
from above number of holes or days in a year =365
and number of objects (persons )=1096
therefore number of people one can guarantee that they have the same birthday =Γ 1096/365 ˥
=Γ 3.002 ˥ =4
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The audience consisted of 1096 people. How many people can we
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Question 3. (20 pts.) 1. A drawer contains black, brown, and white socks. How many socks...
Question 3. (20 pts.) 1. A drawer contains black, brown, and white socks. How many socks ensure two of the same color? 2. With 2,0,3 and 6 how many three digits even numbers can be generated without replacements? 3. We selected 20 persons by the random. What is the probability that only 3 of them have the same birthday at August? Find the probability that only 3 of them have the common month for their birthday?
Question 3. (20 pts.) 1. A drawer contains black, brown, and white socks. How many socks...
Question 3. (20 pts.) 1. A drawer contains black, brown, and white socks. How many socks ensure two of the same color? 2. With 2,0,3 and 6 how many three digits even numbers can be generated without replacements? 3. We selected 20 persons by the random. What is the probability that only 3 of them have the same birthday at August? Find the probability that only 3 of them have the common month for their birthday?
Question: As advanced practice nurses , how can we target our intended audience ? Are there...
Question: As advanced practice nurses , how can we target our intended audience ? Are there filters in place?
a If there are 6 people in a room, find the probability at least 2 were born in the same month. b How many people must be in a room to guarantee that at least 2 were born in the same month? C. In a crowd of 3000 people, must at least 8 have the same birthday?
1. 2. 3. A drawer contains black, brown, and white socks. How many
socks ensure two of the same color? With 2,0,3 and 6 how many three
digits even numbers can be generated without replacements? We
selected 20 persons by the random. What is the probability that
only 3 of them have the same birthday at August? Find the
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Question 3. (20 pts.) 1. A drawer contains...
please help me understand this problem.
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6) Two people have the same birth-month if the month or their birth is the same (they don't have to be bom in the same year or day). a)What is the probability that two people have the same birth-month? (Don't just write a number down, briefly state your assumptions or reasoning that allowed you to compute the probability b) What is the minimum number of people needed to guarantee (i.e. probability is one) that at least two of them have...
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