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100

is a collection or aggregate of objects of any kind. It can be represented by the upper case letters A, B, C,…

SETS

100

is the part of mathematics devoted to the study of discrete (distinct or unconnected elements) objects.

DISCRETE MATHEMATICS

100

is a declarative sentence (that is, a sentence that declares a fact) that is either true or false, but not both.

PROPOSITION

100

the sets can finite if we can enumarate  the element in the some order by counting one by one until the last element is reached.

FINITE

200

 the sets can be infinite if the process of counting can never end; donated by three dots.






INFINITE

200

COMPLETE THE SENTENCE:

Proposition is the __________ of logic

BUILDING BLOCKS

200

The area of logic that deals with propositions is called the

PROPOSITIONAL CALCULUS OR PROPOSITIONAL LOGIC

200

The special set that has no elements denoted by ∅. The empty set can also be denoted by { }(pair of braces).The special set that has no elements denoted by ∅. The empty set can also be denoted by { }(pair of braces).

EMPTY SET OR NULL SET
300

it is a statement that neither tautology and contradictory

CONTINGENCY

300

What is a variable whose value is either true or false and can be presented using a BIT?

BOOLEAN VALUE

300

What is compound composition?

A statement that has two or more propositional  statements.

300

What is the meaning of NEGATION (NOT)?

Negation can be formed by writing "it is not true that.." or "it is false that" before p , or inserting the world NOT.

400

What is the cardinality of the set of positive integers?

Infinite

400

What is the power set of the empty set?

P(∅) ={∅}.

400

Let p and q be the propositions (as conjunction)

p : It is below freezing.

q : It is snowing.

It is below freezing and it is snowing.

400

Let S be the set of letters in the English alphabet. What is the cardinality of S?

|S| = 26

500

What is the negation of the proposition “Today is Monday”?

TODAY IS NOT MONDAY

500

What are the ordered pairs in less than or equal to relation, which contains (a, b) if a ≤ b, on the set {0,1,2,3}?

The ordered pairs in R are (0,0), (0,1), (0,2), (0,3), (1,1), (1,2), (1,3), (2,2), (2, 3), and (3, 3).

500

What is the logical statement of the proposition “If you will not get 100% in the exam, then you will not get an A.”

-p -> -q

500

Let A be the set of odd positive integers less than 10. What is the cardinality of A?

|A| = 5

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