1. There are 3 similar Mathematics books, 2 similar Science books, 4 similar Filipino books, and 3 similar English books. In how many ways can they be arranged in a cabinet?

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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Answer the following with explanation

Check your Understanding
My Final Dcciaion
A. Given the situations below, apply your knowledge in salving problems involving permutations.
1. There are 3 similar Mathematics books, 2 similar Science boɔks, 4 similar Filipino books, and 3 similar
English books. In how many ways can they be arranged in a cabinet?
2. There are 8 applicants for 4 different positions in the Marketing Department. In how many possible
ways that the positicns be filled in?
3. Carla has 6 viaitora, and her brother has 8 viaitors. In how many ways can they be 3catcd including
Clara ard her brather in a circular table? You may leave your answer in factorial form.
4. Find the number of distinguishable permutations of the word REFERENCES.
5. Find the sum of the number of permutations from the word ODD and the word
EVEN.
Transcribed Image Text:Check your Understanding My Final Dcciaion A. Given the situations below, apply your knowledge in salving problems involving permutations. 1. There are 3 similar Mathematics books, 2 similar Science boɔks, 4 similar Filipino books, and 3 similar English books. In how many ways can they be arranged in a cabinet? 2. There are 8 applicants for 4 different positions in the Marketing Department. In how many possible ways that the positicns be filled in? 3. Carla has 6 viaitora, and her brother has 8 viaitors. In how many ways can they be 3catcd including Clara ard her brather in a circular table? You may leave your answer in factorial form. 4. Find the number of distinguishable permutations of the word REFERENCES. 5. Find the sum of the number of permutations from the word ODD and the word EVEN.
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