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1
Q

The branch of mathematics dealing with objects that can assume

A

DICRETE MATHEMATICS

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2
Q

Students must understand mathematical reasoning in order to read, comprehend and construct mathematical arguments.

A

Mathematical Reasoning

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3
Q

An important problem-solving skill is the ability to count or enumerate objects; it includes the discussion of basic techniques of counting.

A

Combinatorial Analysis

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4
Q

A course in discrete mathematics should teach students how to work with discrete structures, which are the abstract mathematical structures used to represent discrete objects and relationships between these objects.

A

Discrete Structure

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5
Q

Certain classes of problems are solved by the specification of an algorithm. After an algorithm has been described, a computer program can be constructed implementing it.

A

Algorithmic Thinking

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6
Q

Discrete mathematics has applications to almost every conceivable area of study. There are many applications to computer science and data networking in this course.

A

Application and Modeling

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7
Q

is, roughly speaking, math based on the continuous number line, or the real numbers. The defining quality of it is that given any two numbers, you can always find another number between them - in fact, you can always find an

A

Continuous Mathematics

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8
Q

you’re working with distinct values - given any two points in discrete math, there aren’t an infinite number of points between them.

A

Discrete Mathematics

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9
Q

is a part of logic which deals with statements that are either true or false (but not both)

A

Propositional Logic

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10
Q

is the study of the principles and methods used in distinguishing valid arguments from those that are invalid. It is the basis of all mathematical reasoning and of all automated reasoning. It has practical applications to the design of computing machines, to the specification of systems, to artificial intelligence, to computer programming, to program languages, and other areas of computer science.

A

Logic

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11
Q

is a declarative sentence (that is, a sentence that declares a fact) that is either true or false.

A

Proposition

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12
Q

The basic building block in logic is the statement, also referred to as a proposition. A statement is a declarative sentence which can only be either true or false.

A

Simple Statements

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13
Q

The combination of two or more simple statements is a compound statement, or compound proposition.

A

Compound Statement

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14
Q

is a declarative sentence that can be True (1) or False (0)

A

Statement

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15
Q

Are Question, Imperatives

A

Not a Statement

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16
Q

Since a statement can only be true or false, the values of a statement can be represented by a truth table. Using the variables p and q to represent statements, and letting T and F stand for true and false respectively yields table 1, a truth table.

A

Truth tables

17
Q

Since a statement can only be true or false, the values of a statement can be represented by a truth table. Using the variables p and q to represent statements, and letting T and F stand for true and false respectively yields table 1, a truth table.

A

Symbols and Statement

18
Q

The negation of a true statement is a false statement and the negation of a false statement is a true statement

A

Negating Statements

19
Q
A