1. There are 6,800 people in town. Are there at least 6 people that share the same birthday? a. Let the pigeon holes be: b. Let the pigeons be: c. What is k? d. Now the number of pigeons would have to be greater than: e. Is the number of pigeons or people greater? Why or why not? f. Are there at least 6 people that share the same birthday in town? Why or why not?
1. There are 6,800 people in town. Are there at least 6 people that share the same birthday? a. Let the pigeon holes be: b. Let the pigeons be: c. What is k? d. Now the number of pigeons would have to be greater than: e. Is the number of pigeons or people greater? Why or why not? f. Are there at least 6 people that share the same birthday in town? Why or why not?
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Question

Transcribed Image Text:Solve the following problems by answering each question under these problems.
1. There are 6,800 people in town. Are there at least 6 people that share the same birthday?
a. Let the pigeon holes be:
b. Let the pigeons be:
c. What is k?
d. Now the number of pigeons would have to be greater than:
e. Is the number of pigeons or people greater? Why or why not?
f. Are there at least 6 people that share the same birthday in town? Why or why
not?
Write your response below:
Expert Solution

Step 1
This problem is based on the Pigeonhole principle, so I used the formula of this Principle to solve it.
Step by step
Solved in 3 steps with 2 images

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