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Activity 3: Trace the path of the boy going to the other side of the swamp. The answer to each question below will give a clue to his path. 5! 3. 3! 5. 8P4 1. 6! 2. 2!3! 4. 4P4 6. How many permutations are there in the letters of the word HOPEFUL? 7. How many four-digit codes can be made out of the digits 0, 2, 4, 6, and 8 if repetition of digits is not allowed? 8. In how many ways can 4 distinct red cars and 4 distinct black cars be parked in a row of 6 – car garage?

Activity 3: Trace the path of the boy going to the other side of the swamp. The answer to each question below will give a clue to his path. 5! 3. 3! 5. 8P4 1. 6! 2. 2!3! 4. 4P4 6. How many permutations are there in the letters of the word HOPEFUL? 7. How many four-digit codes can be made out of the digits 0, 2, 4, 6, and 8 if repetition of digits is not allowed? 8. In how many ways can 4 distinct red cars and 4 distinct black cars be parked in a row of 6 – car garage?

MATLAB: An Introduction with Applications
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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Hi! Please answer sub-parts 4, 5, and 6. 

Please trace the answers on the figure attached, 1, 2, and 3 are 720, 12, 20 respectively. Please add this to where you are tracing, this is a reposted question due to bartleby's terms. Thank you!

Activity 3: Trace the path of the boy going to the other side of the swamp. The answer to each question below will give a clue to his path. 1. 6! 2. 2!3! 5! 3. 3! 6. How many permutations are there in the letters of the word HOPEFUL? 4. 4P4 if repetition of digits is not allowed? 8. In how many ways can 4 distinct red cars and 4 distinct black cars be 7. How many four-digit codes can be made out of the digits 0, 2, 4, 6, and 8 5. 8P4 parked in a row of 6 - car garage? 20160 120 5040 336 1680 224 202 200 102 16 12 20 24 256 120 48 56
Transcribed Image Text:Activity 3: Trace the path of the boy going to the other side of the swamp. The answer to each question below will give a clue to his path. 1. 6! 2. 2!3! 5! 3. 3! 6. How many permutations are there in the letters of the word HOPEFUL? 4. 4P4 if repetition of digits is not allowed? 8. In how many ways can 4 distinct red cars and 4 distinct black cars be 7. How many four-digit codes can be made out of the digits 0, 2, 4, 6, and 8 5. 8P4 parked in a row of 6 - car garage? 20160 120 5040 336 1680 224 202 200 102 16 12 20 24 256 120 48 56
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