Question # 1

To draw general conclusions from a limited number of observations is called:

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logic

proposition

induction

deduction

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p is false and q is true

both p and q are false

p is true and q is false

both p and q are true

A statement which is true for all possible values of the variables involved in it, is called a:

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tautology

conditional

implication

absurdity

If a set is described in words, the method is called:

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tabular form

descriptiveform

set builder notation

non-tabular method

The disjunction of two statements p and q is denoted by:

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B - A is a subset of:

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A

B

The number of subsets of a set having three elements is:

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2

3

4

8

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2

4

6

8

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A is superset of B

B is superset of A

A is subset of B

A is equivalent to B

Truth table containing all the values true is called:

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absurdity

conjunction

tautology

none

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A

B

The objects in a set are called:

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elements

sub-sets

whole numbers

overlapping sets

If set A = {1, 2, 3} and B = {1, 2, 3} then sets A and B are:

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not equal

equal

disjoint

overlapping

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If A = {1, 2, 7, 9}, B = {1, 4, 7, 11}:

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disjoints sets

equal sets

overlapping sets

complementary sets

A compound statement of the form "if p then q" is called an:

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tautology

conditional

consequent

absurdity

A set is defined as:

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collection of some objects

well defined collection of some objects

well defined collection of distinct objects

none of these

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A

B

If n(S) = 3 then n {P(S)} =

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2

8

16

4

A - B is a subset of:

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A

B

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