It is here where we first see a formal definition of the distributive property.

Many of these methods work because of the distributive property.

The distributive property states that the multiplication of a number by another term can be distributed.

Note that this does not hold for subtraction, e.g. (see the distributive property).

Note that this process involves a total of three applications of the distributive property.

In either case, the distributive property can be described in words as:

Multiplication of inhomogeneous elements is defined by using the distributive property.

Since rotations are built from the geometric product, which has the distributive property, they must be linear.

Using the distributive property, these relations can be used to multiply any two hyperbolic quaternions.

"Does Josh understand about the distributive property?"

The distributive property can also be applied to:

Using the Distributive Property of OR this is equivalent to.

This multiplication operation can also be shown to obey the distributive property together with the addition operation of the field.

Conversely, if this "distributive property" holds for all non-negative real numbers, , then the set is convex.

Again using the Distributive Property of OR this simplifies as follows:

Distributive Property:

(distributive property)

Forming the conjunction of these four propositions and using the Distributive Property of OR to "factor out"

In practice, the distributive property of multiplication (and division) over addition may appear to be compromised or lost because of the limitations of arithmetic precision.

The grid method uses the distributive property twice to expand the product, once for the horizontal factor, and once for the vertical factor.

Axiom THEN-2 may be considered to be a "distributive property of implication with respect to implication."

In abstract algebra and formal logic, the distributive property of binary operations generalizes the distributive law from elementary algebra.

Communist Anarchists believe that subsistence, productive and distributive property should be common or social possessions while personal property should be private possessions.

The multiplier is represented as the sum of two factors, since the procedure for obtaining the product is based on the distributive property of multiplication over addition.

Instead he defined operations such as addition, subtraction, multiplication, and division as transformations of those matrices and showed the associative and distributive properties held true.