Fundamentals of logic Flashcards

1
Q

A proposition made of two or more simple propositions is called ?

A

A Compound Proposition

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2
Q

The Logical statement P ^ ~P ≡ f and p v ~ p ≡ t follow which law of logic?

A

Inverse Law

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3
Q

If p and q are two propositions then p ^ q ≡ q ^ p follows which law of logic?

A

Commutative Law

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4
Q

The symbol for the conjunction of two propositions ‘p’ and ‘q’ is?

A

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5
Q

If p and q are two propositions, then the logical statement p ^ (p v q) ≡ p and p v (p ^ q) ≡ p follows which law of logic?

A

Absorption Law

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6
Q

If p and q are two simple propositions, then the proposition formed by combining these two propositions by using the word if and only if (also written as iff) is called?

A

Biconditional Proposition

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7
Q

If p and q are two simple propositions, then the proposition formed by combining the two given propositions by using the words if and then i.e. “if p then q” is called_____________ or an implication.

A

Conditional Proposition

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8
Q

A proposition is called_____________ if it cannot be broken down into two or more propositions.

A

Simple Proposition

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9
Q

If p and q are two simple propositions then the compound proposition formed by connecting these two propositions using the word “or” is called of p and q.

A

Disjuction

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10
Q

_________ of the proposition is the counter statement of the given proposition.

A

Negation

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11
Q

If p and q are two simple propositions then the compound proposition formed by connecting these two propositions using the word “and” is called of p and q.

A

Conjuction

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12
Q

The symbol for the disjunction of two propositions ‘p or q’ is

A

v

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13
Q

The symbol for implication is

A

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14
Q

The logical statement (p ^ q) ^ r ≡ p ^ (q ^ r) and (p v q) v r ≡ p v (q v r) follows which law of logic?

A

Associative Law

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15
Q

The symbol for the negation of proposition ‘p’ is

A

~ or -

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16
Q

The tabular representation of the change in the truth value of the compound proposition with respect to the change in the truth value of its components or elements.

A

Truth Table