Describing Sets of Integers

A collection of whole numbers, their opposites, and zero.

Explaining a set of integers using mathematical notation or language.

A system of symbols used to represent mathematical objects and concepts.

The main heading of a presentation, designed to engage the audience.

A set of integers, such as { ..., -3, -2, -1, 0, 1, 2, 3, ... }

Integers are whole numbers that can be positive, negative, or zero.

Positive integers are numbers greater than zero.

Negative integers are numbers less than zero.

Positive integers are shown by a positive sign (+) or by no sign.

Negative integers are shown by a negative sign (-) .

A whole number; can be positive, negative, or zero.

A non-negative integer; zero and positive numbers.

The number neither positive nor negative.

A visual representation of numbers ordered from least to greatest, with zero in the middle.

Integers can be categorized as negative, positive, or zero.

Integers, both positive and negative, are used to represent quantities in real-world scenarios.

Positive integers represent gains, increases, or amounts above zero. Examples include: money earned, temperature above freezing, and altitude above sea level.

Negative integers represent losses, decreases, or amounts below zero. Examples include: money owed, temperature below freezing, and depth below sea level.

A debt is represented by a negative integer because it represents a loss of money.

Positive temperatures are above zero, while negative temperatures are below zero.

To determine if one integer is greater than, less than, or equal to another.

The number on the right side is greater than the number on the left side.

All positive integers are greater than all negative integers.

Zero is neither negative nor positive, and it is greater than all negative integers.

A statement that compares two integers using symbols like < (less than) or > (greater than).

A statement that shows two integers have the same value, using the symbol = (equals).

The symbol '<' means 'less than'. It indicates that the integer on the left side of the symbol is smaller in value than the integer on the right side.

The symbol '>' means 'greater than'. It indicates that the integer on the left side of the symbol is larger in value than the integer on the right side.

A number is greater than another number if it lies to the right of the other number on the number line.

A number is less than another number if it lies to the left of the other number on the number line.

Comparing numbers involves determining which number is greater or less than the other.

Numbers less than zero represented by a minus sign (-)

To compare integers and decimals, visualize their positions on a number line. The number further to the right is always greater.

When comparing integers and decimals, the number further to the right on the number line represents the larger value.

The symbol '>' indicates that one number is greater than another. For example, '3.8 > +2' means 3.8 is greater than +2.

Comparing integers and decimals using a number line allows you to visually determine which number is bigger.

3.8 is greater than +2 because it lies further to the right of +2 on a number line.

On a number line, the number to the right is always greater than the number to the left.

Zero is the point of reference on a number line, separating positive and negative integers.

The statement 3 > -10 means that 3 is greater than -10. On a number line, 3 is further to the right than -10.