There are two properties of addition. The COMMUTATIVE property states that the order in which the addition is carried out does not matter. In symbolic terms, a + b = b + a The ASSOCIATIVE property states that the order in which the operation is carried out does not matter. Symbolically, (a + b) + c = a + (b + c) and so, without ambiguity, either can be written as a + b + c. That is IT. No more! The DISTRIBUTIVE property is a property of multiplication over addition (OR subtraction), not a property of addition. The existence of of an IDENTITY and an ADDITIVE INVERSE are properties of the set over which addition is defined; again not a property of addition. For example, you can define addition on all positive integers which will have the commutative and associative properties but the identity (zero) and additive inverses (negative numbers) are undefined as far as the set is concerned.
Any number times zero is zero. a x 0 = 0
There are infinitely many rational numbers between any two rational rational numbers (no matter how close).
the condition that a group of quantities connected by operators gives the same result whatever their grouping, as long as their order remains the same, e.g., ( a × b) × c = a × ( b × c).
define a subset
what
Thug Life
an attribute, quality, or characteristic of something.
Not familiar with the term "charging order. Please define it, and what relationship it has to 'property.'
Real Property - All land and the buildings, structures or improvements on that land
Anyone who owns a property, rents a property, apartment, condo, or farm.AnswerAnyone who owns property. And I define property as ANYTHING and EVERYTHING you own. This includes renters- they need property insurance to cover their belongings...
the smallest particle of an element that has chemical property of the element
The COMMUTATIVE property states that the order of the arguments of an operation does not matter. In symbolic terms, for elements a and b and for the operation ~, a ~ b = b ~ a The ASSOCIATIVE property states that the order in which the operation is carried out does not matter. Symbolically, for elements a, b and c, (a ~ b) ~ c = a ~ (b ~ c) and so, without ambiguity, either can be written as a ~ b ~ c. The DISTRIBUTIVE property is a property of two operations, for example, of multiplication over addition. It is not the property of a single operation. For operations ~ and # and elements a, b and c, symbolically, this means that a ~ (b # c) = a ~ b # a ~ c. The existence of an IDENTITY is a property of the set over which the operation ~ is defined; not a property of operation itself. Symbolically, if the identity exists, it is a unique element, denoted by i, such that a ~ i = a = i ~ a for all a in the set. For example, you can define addition on all positive integers which will have the commutative and associative properties but the identity (zero) and additive inverses (negative numbers) are undefined as far as the set is concerned. I have deliberately chosen ~ and # to represent the operations rather than addition or multiplication because there are circumstances in which these properties do not apply to multiplication (for example for matrices), and there are many other operations that they can apply to.
That depends a lot on the term. Some of course can't be simplified - each expression has a simplest possible equivalent, no matter how you define "simple". Sometimes you can add similar terms; sometimes you can use laws of powers to simplify terms; sometimes you can use the distributive property; etc. You just have to go through an algebra book, and do lots of exercises, to get the hang of what you can do.
An object's mass and its velocity define the object's MOMENTUM.
The property of an object is the features that define. Most objects are defined by physical properties like shape, size, weight and so on.
The property of an object is the features that define. Most objects are defined by physical properties like shape, size, weight and so on.