Question
I1 : If it is Sunday then school will not open.
The school was open.
Inference : It was not Sunday.
I2 : If it is Sunday then school will not open.
It was not Sunday.
Inference : The school was open.
Which of the following is correct?
a.
Both I1 and I2 are correct inferences.
b.
I1 is correct but I2 is not a correct inference.
c.
I1 is not correct but I2 is a correct inference.
d.
Both I1 and I2 are not correct inferences.
Engage with the Community - Add Your Comment
Confused About the Answer? Ask for Details Here.
Know the Explanation? Add it Here.
Q. Consider the following logical inferences : I1 : If it is Sunday then school will not open. The school was open. Inference : It was not Sunday. I2 : If it is Sunday then...
Similar Questions
Discover Related MCQs
Q. Which formal system provides the semantic foundation for Prolog?
View solution
Q. How does randomized hill-climbing choose the next move each time?
View solution
Q. A software program that infers and manipulates existing knowledge in order to generate new knowledge is known as:
View solution
Q. Which of the following arguments are not valid?
(a) “If Gora gets the job and works hard, then he will be promoted. If Gora gets promotion, then he will be happy. He will not be happy, therefore, either he will not get the job or he will not work hard”.
(b) “Either Puneet is not guilty or Pankaj is telling the truth. Pankaj is not telling the truth, therefore, Puneet is not guilty”.
(c) If n is a real number such that n>1, then n^2>1. Suppose that n^2>1, then n>1.
View solution
Q. Let P(m,n) be the statement “m divides n” where the Universe of discourse for both the variables is the set of positive integers. Determine the truth values of the following propositions.
(a) ∃m ∀n P(m,n) (b) ∀n P(1,n) (c) ∀m ∀n P(m,n)
View solution
Q. Match the following terms:
List - I List - II
(a) Vacuous proof (i) A proof that the implication p→q is true
based on the fact that p is false
(b) Trivial proof (ii) A proof that the implication p→q is true
based on the fact that q is true
(c) Direct proof (iii) A proof that the implication p→q is true
that proceeds by showing that q must be true
when p is true.
(d) Indirect proof (iv) A proof that the implication p→q is true
that proceeds by showing that p must be false
when q is false.
Codes:
(a) (b) (c) (d)
View solution
Q. Consider the compound propositions given below as:
(a) p˅~(p˄q) (b) (p˄~q)˅~(p˄q) (c) p˄(q˅r)
Which of the above propositions are tautologies?
View solution
Q. Which of the following property/ies a Group G must hold, in order to be an Abelian group?
(a) The distributive property
(b) The commutative property
(c) The symmetric property
View solution
Q. Given the following set of prolog clauses:
father(X, Y):
parent(X, Y),
male(X),
parent(Sally, Bob),
parent(Jim, Bob),
parent(Alice, Jane),
parent(Thomas, Jane),
male(Bob),
male(Jim),
female(Salley),
female(Alice).
How many atoms are matched to the variable ‘X’ before the query
father(X, Jane) reports a Result?
View solution
Q. Forward chaining systems are ............. where as backward chaining systems are ................
View solution
Q. A horn clause is ......................
View solution
Q. In Propositional Logic, given P and P→Q, we can infer .................
View solution
Q. Reasoning strategies used in expert systems include ...............
View solution
Q. Language model used in LISP is .................
View solution
Q. In constraint satisfaction problem, constraints can be stated as ...................
View solution
Q. Consider the two class classification task that consists of the following points :
Class C1: [-1, -1], [-1, 1], [1, -1]
Class C2: [1, 1]
The decision boundary between the two classes C1 and C2 using single perceptron is given by :
View solution
Q. How many different truth tables of the compound propositions are there that involve the propositions p & q ?
View solution
Q. The notation ∃!xp(x) denotes the proposition "there exists a unique x such that P(x) is true".
Give the truth values of the following statements :
I. ∃!xP(x) → ∃xP(x)
II. ∃!x ¬ P(x) → ¬∀xp(x)
View solution
Q. Give a compound proposition involving propositions p, q and r that is true when exactly two of p, q and r are true and is false otherwise.
View solution
Q. The quantification ∃!x P(x) denotes the proposition “There exists a unique x such that P(x) is true”, express the quantification using universal and existential quantifications and logical operators:
View solution
Suggested Topics
Are you eager to expand your knowledge beyond Artificial Intelligence? We've curated a selection of related categories that you might find intriguing.
Click on the categories below to discover a wealth of MCQs and enrich your understanding of Computer Science. Happy exploring!