Artificial Intelligence - Knowledge Representation and Reasoning - Unit 6 - Week 3
Artificial Intelligence - Knowledge Representation and Reasoning - Unit 6 - Week 3
Artificial Intelligence - Knowledge Representation and Reasoning - Unit 6 - Week 3
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Week 3 : Assignment
payment status The due date for submitting this assignment has passed.
Due on 2024-02-14, 23:59 IST.
Week 2 () 1) In propositional logic, NAND stands for NOT AND, and NOR stands for NOT OR. 1 point
Which of the following are propositional logic sentences that are composed from the atomic
Week 3 () sentences A,B,C,D?
Models (unit? 3) Represent the formula ¬[(A ⊃ B) ⊃ (P ⊃ Q)] using only the connectives {¬,∧ }. 1 point
unit=40&lesso
n=46)
A ∧ ¬B ∧ ¬(P ∧ ¬Q)
¬A ∧ B ∧ P ∧ ¬Q
The Tableau
Method (unit?
¬(A ∧ ¬B) ∧ P ∧ ¬Q
unit=40&lesso ¬(A ∧ ¬B) ∧ ¬P ∧ ¬Q
n=47)
Yes, the answer is correct.
Lecture Score: 1
material (unit? Accepted Answers:
unit=40&lesso ¬(A ∧ ¬B) ∧ P ∧ ¬Q
n=48)
4) A model for a KB in propositional logic is a list of __________ . 1 point
Week 3
Feedback form
truth values assigned to all sentences in the KB
: Artificial
Intelligence: truth values assigned to all atomic propositions such that all sentences in the KB evaluate
Knowledge to true
Representatio all atomic propositions in the KB
n And
all atomic propositions in the KB and their negations
Reasoning
(unit? Yes, the answer is correct.
unit=40&lesso Score: 1
n=49) Accepted Answers:
truth values assigned to all atomic propositions such that all sentences in the KB evaluate to
Practice: Week
true
3 : Assignment
(Non Graded)
(assessment? 5) Select the correct option. 1 point
name=195)
KB: { (A ∨ B) ⊃ (A ∧ B) }
Quiz: Week 3
: Assignment KB ⊨ (A ⊃ B)
(assessment? KB ⊨ (B ⊃ A)
name=210)
KB ⊨ (A ≡ B)
Week 4 () All of the above
6) Select the sentences that can be derived from the given KB? 1 point
Week 7 ()
KB: { If there is no balance or the battery is dead then Kailash cannot make a call. If the battery is
Week 8 ()
not charged then the battery is dead. Kailash made a call. Therefore, the battery was charged. }
9) Which of these expansion trees show the correct application of tableau expansion 1 point
rules?
Tree 1
Tree 2
Both 1 and 2
None of the above
S 0
Score: 0
Accepted Answers:
Both 1 and 2
10) Which of the tableau expansion trees in the previous question show a proof, by 1 point
Tableau Method, of the statement (P ⊃ (Q ⊃ R)) ⊃ ((P ⊃ Q) ⊃ (P ⊃ R))?
Tree 1
Tree 2
Both 1 and 2
None of the above
a closed branch produces a model for the formula at the root of the tree
a closed branch produces a model for the NEGATION of the formula at the root of the
tree
a fully expanded open branch produces a model for the formula at the root of the tree
a fully expanded open branch produces a model for the NEGATION of the formula at the
root of the tree