Discrete Mathematics (Counting theory) We want to spread a face-to-face exam among 24 students over three days: Wednesday, Thursday and Friday. An exam schedule is the score with the 3 subsets of students for each day. (Or, equivalently, a function e: {1,2,...,24}→{M, J,V}.) We want to count the possible schedules (=N) under different rules. 3. What is the number of schedules possible where all the choices in advance are made for the same day (Friday/Thursday)? Answer: N= Hint: Everyone takes the exam either Wednesday or Friday or everyone takes the exam either Wednesday or Thursday.
Discrete Mathematics (Counting theory) We want to spread a face-to-face exam among 24 students over three days: Wednesday, Thursday and Friday. An exam schedule is the score with the 3 subsets of students for each day. (Or, equivalently, a function e: {1,2,...,24}→{M, J,V}.) We want to count the possible schedules (=N) under different rules. 3. What is the number of schedules possible where all the choices in advance are made for the same day (Friday/Thursday)? Answer: N= Hint: Everyone takes the exam either Wednesday or Friday or everyone takes the exam either Wednesday or Thursday.
Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018
18th Edition
ISBN:9780079039897
Author:Carter
Publisher:Carter
Chapter3: Linear And Nonlinear Functions
Section3.7: Piecewise And Step Functions
Problem 43PFA
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Discrete Mathematics (Counting theory)
We want to spread a face-to-face exam among 24 students over three days: Wednesday, Thursday and Friday. An exam schedule is the score with the 3 subsets of students for each day. (Or, equivalently, a
3. What is the number of schedules possible where all the choices in advance are made for the same day (Friday/Thursday)? Answer: N=
Hint: Everyone takes the exam either Wednesday or Friday or everyone takes the exam either Wednesday or Thursday.
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Answer is not two. Counting theory needs to be used and the answer is a much larger number. Use the hint I provided for guidance.
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