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Which of the following is False?I am committed to being a person of integrity.I pledge, as a member of the ANU community, to abide byand uphold the standards of academic integrity outlined inthe ANU statement on honesty and plagiarism, I am awareof the relevant legislation, and understand theconsequences of breaching those rules.I will not communicate in any way with anyone else duringthis exam. This includes asking questions in any onlineforum.I acknowledge that this exam is protected by copyright andthat copying or sharing any of its content will violate thatcopyright.Note the remaining time at the top right of this screen. Setan alarm for yourself if you need one.You may use any documentation you wish but all workmust be your own.09/03/2022, 12:41 Submit Mid-semester Exam (2021/S2) Multi-Choice and T/F Questions | Gradescopehttps://www.gradescope.com/courses/285434/assignments/1448388/submissions/new 3/10Save AnswerQ3 Haskell functions2 PointsFour of the following implementations of this function behave thesame behavior.A.myFun a b = case (a,b) of(True, True) -> False(True, False) -> True(False, True) -> True(False, False) -> FalseB.myFun a b = not a || bC.myFun a b| a == b = False| otherwise = TrueD.myFun a b = not (a && b) && (a || b)Any number of sets can be combined using . +Infinite sets cannot be combined using . ×Given functions and , can bedefined. f :: A → B g :: B → A f .gGiven a function and , is anelement of . h :: A → B → C a ∈ A h(a)B → C

Question

Which of the following is False?I am committed to being a person of integrity.I pledge, as a member of the ANU community, to abide byand uphold the standards of academic integrity outlined inthe ANU statement on honesty and plagiarism, I am awareof the relevant legislation, and understand theconsequences of breaching those rules.I will not communicate in any way with anyone else duringthis exam. This includes asking questions in any onlineforum.I acknowledge that this exam is protected by copyright andthat copying or sharing any of its content will violate thatcopyright.Note the remaining time at the top right of this screen. Setan alarm for yourself if you need one.You may use any documentation you wish but all workmust be your own.09/03/2022, 12:41 Submit Mid-semester Exam (2021/S2) Multi-Choice and T/F Questions | Gradescopehttps://www.gradescope.com/courses/285434/assignments/1448388/submissions/new 3/10Save AnswerQ3 Haskell functions2 PointsFour of the following implementations of this function behave thesame behavior.A.myFun a b = case (a,b) of(True, True) -> False(True, False) -> True(False, True) -> True(False, False) -> FalseB.myFun a b = not a || bC.myFun a b| a == b = False| otherwise = TrueD.myFun a b = not (a && b) && (a || b)Any number of sets can be combined using . +Infinite sets cannot be combined using . ×Given functions and , can bedefined. f :: A → B g :: B → A f .gGiven a function and , is anelement of . h :: A → B → C a ∈ A h(a)B → C

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Solution

The question seems to be a mix of multiple statements and questions, and it's not clear which one is supposed to be evaluated as false. However, I'll try to address each part:

  1. "I am committed to being a person of integrity...": This is a personal statement and cannot be evaluated as true or false by anyone else.

  2. "I will not communicate in any way with anyone else during this exam...": This is a pledge and cannot be evaluated as true or false.

  3. "I acknowledge that this exam is protected by copyright...": This is an acknowledgment and cannot be evaluated as true or false.

  4. "Note the remaining time at the top right of this screen...": This is an instruction, not a statement that can be evaluated as true or false.

  5. "You may use any documentation you wish but all work must be your own.": This is a rule, not a statement that can be evaluated as true or false.

  6. "Any number of sets can be combined using . +": This statement is incomplete and cannot be evaluated.

  7. "Infinite sets cannot be combined using . ×": This statement is also incomplete and cannot be evaluated.

  8. "Given functions and , can be defined. f :: A → B g :: B → A f .g": This statement seems to be about function composition in Haskell. If f is a function from A to B and g is a function from B to A, then the composition f . g can indeed be defined.

  9. "Given a function and , is an element of . h :: A → B → C a ∈ A h(a)B → C": This statement seems to be about function application in Haskell. If h is a function from A to B to C and a is an element of A, then h(a) is a function from B to C.

Without more context or a clearer question, it's hard to determine which of these statements might be false.

This problem has been solved

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