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Practice12: Problem 6 Previous Problem Problem List Next Problem (1 point) Let R be a relation on A = \{0, 2, 5, 8\}. If (0,5) \in R and (5,2) \in R, what must also be an element of R for R to be transitive? (Type NONE if no additional pairs are required.) If (0,5) \in R and (5,0) \in R, what must also be an element of R for R to be transitive? (Type NONE if no additional pairs are required.) If (0,0) \in R and (0,5) \in R, what must also be an element of R for R to be transitive? (Type NONE if no additional pairs are required.) Note: You can earn partial credit on this problem. Preview My Answers Submit Answers You have attempted this problem 0 times. You have unlimited attempts remaining. Email WeBWork TA

          Practice12: Problem 6
Previous Problem Problem List Next Problem
(1 point)
Let R be a relation on A = \{0, 2, 5, 8\}.
If (0,5) \in R and (5,2) \in R, what must also be an element of R for R to be transitive? (Type NONE if no additional pairs are required.)
If (0,5) \in R and (5,0) \in R, what must also be an element of R for R to be transitive? (Type NONE if no additional pairs are required.)
If (0,0) \in R and (0,5) \in R, what must also be an element of R for R to be transitive? (Type NONE if no additional pairs are required.)
Note: You can earn partial credit on this problem.
Preview My Answers Submit Answers
You have attempted this problem 0 times.
You have unlimited attempts remaining.
Email WeBWork TA

Practice12: Problem 6
Previous Problem Problem List Next Problem
(1 point)
Let R be a relation on A = {0, 2, 5, 8}.
If (0,5) ∈R and (5,2) ∈R, what must also be an element of R for R to be transitive? (Type NONE if no additional pairs are required.)
If (0,5) ∈R and (5,0) ∈R, what must also be an element of R for R to be transitive? (Type NONE if no additional pairs are required.)
If (0,0) ∈R and (0,5) ∈R, what must also be an element of R for R to be transitive? (Type NONE if no additional pairs are required.)
Note: You can earn partial credit on this problem.
Preview My Answers Submit Answers
You have attempted this problem 0 times.
You have unlimited attempts remaining.
Email WeBWork TA

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