Discrete mathematics Combinatory exercises Solution with all the steps 16 guests must be spread over 3 tables. 1. How many ways are there to distribute the guests (regardless of the order in which they are seated)? 2. How many ways are there to choose the number of guests per table (without specifying who sits where)? (i.e. How many ways to choose (n n2, n3) where n is the number of guests at table i?)

Discrete mathematics Combinatory exercises Solution with all the steps 16 guests must be spread over 3 tables. 1. How many ways are there to distribute the guests (regardless of the order in which they are seated)? 2. How many ways are there to choose the number of guests per table (without specifying who sits where)? (i.e. How many ways to choose (n n2, n3) where n is the number of guests at table i?)

College Algebra

1st Edition

ISBN:9781938168383

Author:Jay Abramson

Publisher:Jay Abramson

Chapter9: Sequences, Probability And Counting Theory

Section9.5: Counting Principles

Problem 4SE: Answer the following questions. 4. Describe how the permutation of ii objects differs from the...

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