define associative property
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associative property as·so·ci·a·tive property. The property of addition and multiplication which states that a difference in the grouping of numbers being added or multiplied will not change the result, as long as the order of the numbers stays the same. For example, 3 + (4 + 5) is equal to (3 + 4) + 5. See also commutative property, distributive property. 1  Facebook.
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Association (psychology) Associative learning is when a subject creates a relationship between stimuli or behavior and stimulus. This view of learning assumes that the acquisition of associations is the basis for learning. This learning is seen in classical and operant conditioning.
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Associative and Commutative Expressions The student generates several expressions equivalent to the given one using the Associative and Commutative Properties. The student is able to clearly identify specific instances of the use of each property. For example, the student writes: (3x + 2y) + 4z = (2y +3x) + 4z by the Commutative Property.
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- By definition, the associative stage of learning is the one in  which people take a skill, practice it, associate it with things  they know already, and successfully learn i … t. It is the theory  behind practice making perfect. Answered.
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- By definition, the associative stage of learning is the one in  which people take a skill, practice it, associate it with things  they know already, and successfully learn i … t.
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- Properties of Addition. There are four mathematical properties which involve addition. The properties are the commutative, associative, additive identity and distributive properties. Commutative property: When two numbers are added, the sum is the same regardless of the order of the addends. For example 4 + 2 = 2 + 4.
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Property (philosophy) In mathematical terminology, a property p defined for all elements of a set X is usually defined as a function p: X → {true, false}, that is true whenever the property holds; or equivalently, as the subset of X for which p holds; i.e. the set { x | p (x) = true}; p is its indicator function.
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- Distributive Properties: The Distributive Property of Union over Intersection and the Distributive Property of Intersection over Union show two ways of finding results for certain problems mixing the set operations of union and intersection.
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- The operator associativity rules define the order in which adjacent operators with the same precedence level are evaluated. For instance the expression 8 - 3 - 2 is calculated as (8 - 3) - 2, giving 3, and and not as 8 - (3 - 2), giving 7.
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Associative, Commutative, and Distributive Properties The other two properties come in two versions each: one for addition and the other for multiplication. (Yes, the Distributive Property refers to both addition and multiplication, too, but it refers to both of the operations within just the one rule.)
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What Is Associative Meaning? Associative meaning is a label applied to certain kinds of associations with words, and the internalization of words and phrases, by readers or listeners.
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propertynoun property noun (QUALITY) › [ C ] a quality in a substance or material, especially one that means that it can be used in a particular way: One of the properties of copper is that it conducts heat and electricity very well. We value herbs for their taste, but we forget that they also have medicinal properties.
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The Associative Property in Math The property that states that when multiplying three or more real numbers, the product is always the same regardless of their grouping. That is,
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Intensive and extensive properties An intensive property is a bulk property, meaning that it is a physical property of a system that does not depend on the system size or the amount of material in the system. Examples of intensive properties include temperature, T, refractive index, n, density, ρ, and hardness of an object, η (IUPAC symbols are used
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- Definition. As generally used in math class, the distributive property is the ability of one operation to distribute over another operation contained inside a set of parenthesis. Most commonly, this refers to the property of multiplication distributing over addition or subtraction, such that x(a+b) = xa + xb.hen you see a number next to parenthesis like this, it means multiplication, so what we really have here is this (remember that * means multiplication): 6 * 6 = 36. That was easy enough, but we can also solve this problem and get the same answer using the distributive property of multiplication over addition.
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Associative and Commutative Properties We can tell the difference between the associative or commutative property by asking, “Are we changing the order of elements, or are we changing the grouping of these elements?” However, the presence of parentheses alone does not necessarily mean that an associative property is being used. For instance: (2 + 3) + 4 = 4 + (2 + 3)
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Associative and Commutative Properties These properties are very similar and can be easily mixed up, so it is very important to know the difference between the associative and commutative properties of statistical analysis by first determining what each individually represents then comparing their differences.
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- In this article, we'll learn the three main properties of addition. Here's a quick summary of these properties: Commutative property of addition: Changing the order of addends does not change the sum. For example, 4+2=2+44 + 2 = 2 + 44+2=2+44, plus, 2, equals, 2, plus, 4. Associative property of addition: Changing the grouping of addends does not change the sum. For example, (2+3)+4=2+(3+4)(2 + 3) + 4 = 2 + (3 + 4)(2+3)+4=2+(3+4)left parenthesis, 2, plus, 3, right parenthesis, plus, 4, equals, 2, plus, left parenthesis, 3, plus, 4, right parenthesis.
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- Definition of ASSOCIATIVE. 1. : of or relating to association especially of ideas or images. 2. : dependent on or acquired by association or learning.
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- Mainly that in both cases, the numbers can be changed, in any order. This is related to the commucative property, as well as the associative property, which apply to both. - A … lso, in both cases there is a neutral element (0 for addition, 1 for multiplication).
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Identity  Property. . .key to  solving equations and  adding fractions The property characteristics which follow show how much latitude you have to change the mechanics of calculations which use real numbers without changing the results. 1  Associative Property. 2  Commutative Property. 3  Distributive Property. 4  Identity Property. 5  Inverse Property.
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- Definition of ASSOCIATIVE. 1. : of or relating to association especially of ideas or images. 2. : dependent on or acquired by association or learning. 3. — as·so·cia·tive·ly adverb. — as·so·cia·tiv·i·ty \-ˌsō-shē-ə-ˈti-və-tē, -sē-, -shə-ˈti-\ noun.
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The Associative Property of Addition Where a, b and c are any real numbers. Remember that you always do what's in the parenthesis first! This rule just says that, when you are doing addition, it doesn't matter which numbers you add first. You can add the a and b first OR you can add the b and c first and you'll get the same answer. NOTE: This does not work with subtraction!
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Property (philosophy) For the song, see Determinate (song) . In modern philosophy and mathematics, a property is a characteristic of an object; a red object is said to have the property of redness. The property may be considered a form of object in its own right, able to possess other properties. A property however differs from individual objects in that it may be instantiated, and often in more than one thing.
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property fullness, mellowness, richness - the property of a sensation that is rich and pleasing; the music had a fullness that echoed through the hall; the cheap wine had no body, no mellowness; he was well aware of the richness of his own appearance. taste property - a property appreciated via the sense of taste.
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- A contiguity is a continuous mass, or a series of things in contact or in proximity, or the state of being such a mass or series. The concept was first set out in the Law of Contiguity (one of Aristotle 's Laws of Association) which states that things that occur near each other in time or space are readily associated.