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= (Answer is not 2, answer is not 12 or 12.5. Answer is a large number) 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= (Answer is not 2, answer is not 12 or 12.5. Answer is a large number) Hint: Everyone takes the exam either Wednesday or Friday or everyone takes the exam either Wednesday or Thursday.
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= (Answer is not 2, answer is not 12 or 12.5. Answer is a large number)
Hint: Everyone takes the exam either Wednesday or Friday or everyone takes the exam either Wednesday or Thursday.
Expression, rule, or law that gives the relationship between an independent variable and dependent variable. Some important types of functions are injective function, surjective function, polynomial function, and inverse function.
Expert Solution
This question has been solved!
Explore an expertly crafted, step-by-step solution for a thorough understanding of key concepts.
