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Numbers and Sets |
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![]() About Algebra
![]() Addition and Subtraction ![]() Multiplication and Division ![]() Criterions for Divisibility
![]() ![]() ![]() Geometric Interpretation of Real Numbers ![]() Irrational Number ![]() ![]() Properties of Real Numbers ![]() ![]() Proportions ![]() Property of Equal Proportions ![]() Graphical Illustrations
![]() ![]() ![]() Subsets ![]() Operations with Sets ![]() Intervals |
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The absolute value of a real number a is defined by the following formula: The absolute value of a non-negative number is the number itself, while the
absolute value of a negative number is the negative of the number.
For example, | 5 | = 5, | 5 | = (5 ) = 5, | 0 | = 0. Geometric Interpretation
Absolute values have the following properties:
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