Additive Axiom Additive Axiom: If a = b and c = d then a + c = b + d. If two quantities are equal and an…
Transitive Axiom Transitivity is the way in which preferences are transferred logically. If product X is preferred to product Y and product Y is preferred to product…
Symmetric Axiom An Axiom is a mathematical statement that is assumed to be true. There are four rearrangement axioms and two rearrangement properties of algebra. n mathematics,…
Reflexive Axiom Reflexive Axiom: A number is equal to itelf. (e.g a = a). This is the first axiom of equality. It follows Euclid’s Common Notion One:…
Axioms of Algebra Axioms of Algebra An Axiom is a mathematical statement that is assumed to be true. There are five basic axioms of algebra. Axioms are generally…
Grouping Symbols Grouping Symbols include parentheses (), curly brackets {}, or square brackets []. Grouping symbols are used to clarify which operations to do first, especially if…
Unary Defines The term unary defines operators in binary algebra, trinary algebra, arithmetic, and set theory. Sometimes a unary operation is called a monadic operation or a…
Binary Operations Binary operations involve two quantities and include addition, subtraction, multiplication, division and exponentiation. A binary operation f(x,y) is an operation that applies to two quantities…
Basic Operations Terms Relating to Mathematics Basic Operations Terms Relating to Mathematics Operations are actions or procedures which produce a resulting value from one or more input values. The four basic…
Negative Integers Negative Integers are the whole numbers less than zero (i.e. -1, -2, -3, …). This integers have a value less than zero. So, a number…
Positive Integers Positive Integers are the counting numbers or natural numbers (i.e. 1, 2, 3, …). The set of positive integers is the same as the set…
Whole Number A Whole Number is a number that is not a fractional number. Whole Numbers are simply the numbers 0, 1, 2, 3, 4, 5, ……