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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
![]() Sets ![]() Subsets ![]() Operations with Sets ![]() Intervals |
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A set is a finite or infinite
collection of objects. The objects are called elements
or members of a set. A ={ x, a, b, c}.
The statements ¨x is an element of the set A ¨ and ¨x is not an element of A ¨ are written symbolically as ![]() A set can be also defined by describing its elements
through their characterizing properties. For example, the statement A = { x | P },
where symbol | is used instead of ¨such
that¨. A null set (or empty set) has no elements.
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