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Yes, but it would be a pointless thing to do. The associative property is much more appropriate.

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8y ago

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Related Questions

How is distributive property used when solving an equation?

When applying distributive property to solve an equation, you multiply each term by term. For instance: a(b + c) = ab + ac


How does the distributive property help solve an equality?

The distributive property breaks down the equation to make it more simple to do. It is often used for mental math. An example is (12x56). (10x50=500)+(2x6=12) then, (500+12=512).


How could distributive property be used to multiply 43.2?

Whether or not the distributive property can or should be used depends on what you wish to multiply 43.2 by. For example, if you wish to multiply 43.2 by 10, the distributive property is irrelevant!


What is the property used in verbal expression three times the sum of x squared and y squared?

distributive


What property is used to multiply a term into a polynomial?

Distributive Property


How the distributive property is used?

disturbing others


What property was use to rewrite 9x2plus9x3?

The property used to rewrite 9x2 + 9x3 is the Distributive Property. Using the Distributive Property the expression can be rewritten as 9x2 + 9x2 + 9x2 or 27x2.


What is the distributive propety of 49 plus 9?

The distributive property is not used in evaluating 49 + 9.


What property is used when finding the product of a monomial and a polynomial?

Distributive


What is the distributive property of 7 x 86?

7 x 86 does not HAVE a distributive property. The distributive property of multiplication can be used to calulate 7 x 86 as 7 x 86 = 7 x 80 + 7 x 6


How can the Distributive Property be used to calculate the expression 6 times 53 more quickly?

6(50) + 6(3) is a quicker way to answer it.


What is the distributive property of 75 and 90?

The distributive property states that for any numbers ( a ), ( b ), and ( c ), the expression ( a(b + c) ) can be rewritten as ( ab + ac ). For 75 and 90, you could express their sum as ( 75(90) = 75(80 + 10) = 75 \times 80 + 75 \times 10 ), which simplifies the multiplication into two easier calculations: ( 6000 + 750 = 6750 ). This demonstrates how the distributive property can be used to break down complex multiplication into simpler parts.