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What is the distributive property of 2.2 multiplied by 55

Rewrite the following expression using the distributive property and solve for the product using the distributive property

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Distributive property - Wikipedia

... the distributive property of binary operations generalizes the distributive law from elementary algebra. ... When a sum is multiplied by a sum, ...

Simplifying Using the Distributive Property Lesson | Wyzant ...

Simplifying Using the Distributive Property ... if the term that the polynomial is being multiplied by is ... the Distributive Propery 6 * 2 + 6 ...

Distributive Property - Free Math Help

Distributive Property Definition. The distributive property is the ability of one operation to "distribute" over another operation contained inside a set of parenthesis.

The distributive property of multiplication. Mental ...

What is the distributive property of multiplication? When multiplying a sum or a difference, ... How can we apply the distributive property to mental calculation?

Math Forum - Ask Dr. Math

Why can't you use the distributive property when the integers in the parenthesis are being multiplied? ... Dr. Math. Distributive Property over Addition vs ...

What Is the Distributive Property? - ThoughtCo

When we use the distributive property, we're expanding. The Distributive Property. Search the site GO. Math. ... (sometimes referred to as the distributive law) ...

Simplifying with Parentheses - Purplemath | Home

... I have to get rid of the parentheses. The Distributive Property says to multiply the 3 onto ... have taken the 4 through the parentheses. 2 + 4(x ...

Distributive Property | MathCaptain.com

... 4x 2 + 7x 2 is a polynomial which can be simplified by using the distributive property as 4x 2 ... distributive law ... of two numbers is multiplied by ...

4 Ways to Use Distributive Property to Solve an ... - wikiHow

The distributive property is a rule in mathematics to help simplify an equation with parentheses. ... Cookies make wikiHow better. By continuing to use our site, ...

What is the distributive property of 2.2 multiplied by 55

me property be gooder than yer property Kauz its mine

is it possible to use the distributive property to rewrite 85 + 99 as a product of a whole number greater than 1 and the sum of 2 whole numbers?

85+99=184, the factors of which are 2, 4, 8 and 23, so we need two numbers (integers) to add up to one of these factors and the product of the remaining factors will be the multiplier. Let's pick 23 as the sum and 8 as the multiplier. 23 is the sum of many pairs of numbers, so we'll pick 9 and 14. The distributive property is then demonstrable: 8(9+14)=72+112=184.

WHAT IS 7(85) IN DISTRIBUTIVE PROPERTY

7(85)           Break the 85 down into "easy" numbers that add up to 85 7(80+5)       You can use the distributive property here.  Multiply the 7 by each of the addends in the parenthesis 7·80+7·5 560+35 595

explain how you would use the distributive property to multiply 36 by 99.

36 times 99 can be written 36(100-1), then we can use the distributive property to expand this to 3600-36 (36*100-36*1)=3564.

use the numbers 7,8 & 9 to give an example of the distributive property

7(8 + 9) = 7*8 + 7*9 = 56 + 63 = 119  this is distributive property.  the number is multiplied across both of the inside number. 7(8 + 9) = 7 * 17 = 119  this is using PEMDAS rule.

How to solve the problem 6(a+4)=36 with the distributive property.

Using distributive property, you multiply each element in the parenths by 6 to get 6*a + 6*4 = 36 = 6a + 24 = 36 Subtract 24 on both sides to get 6a = 12 Divide both sides by 6 to get a = 2

distributive property

Since length times width equals area we can express the area of the entire field by adding the lengths of the two portions of the field and multiplying by the area as in the expression: 850(6y + 15x) = Area If we know that the area is 850000 square feet and we know that x = 50 feet we can rewrite the expression as: 850(6y + 15*50) = 943500 simplify to 850(6y + 750) = 943500 Now we have only one variable which we can solve for. Distrubute the 850 to by multiplying it by both terms inside of the parentheses to get 5100y + 637500 = 943500 subtract 637500 from both sides to get: 5100y = 306000 divide both sides by 5100 y = 60 Now substitute y back into the original equation: 850(60*6 + 750) = 943500 850(360 + 750) = 943500 By multiplying this we can see it checks out. 943500 = 943500 Now we need to find the area and length of each portion of the field So length of section 1 = 360 feet Length of section 2 = 750 feet   Area of section 1 = 850 x 360 = 306000 square feet Area of section 2 = 850 x 750 = 637500 square feet

Multiplying polynomials

These polynomials are multipled using the distributive property because they are monomials (no plus or minus signs) multiplied to binomials (one plus or minus sign). There are different thought processes for multiplying the numbers and the letters.  The numbers multiply just the same as they did in elementary school.  The letters multiply by counting the number of occurances for each letter and using that count as an exponent.  Here's a few examples to illustrate:   4xy(3x+2y) = 12 x^2 y + 8 x y^2   For the first term we multiplied 4xy and 3x.  4 times 3 is twelve, there are 2 x's getting us x ^2, and 1 y for y^1 (or just y), making 12 x^2 y.  For the second term, 4 times 2 is 8, there is 1 x getting us x, and 2 y's getting us y^2, making 8 x y^2.  The + sign in (3x+2y) moves into our answer, getting us 12 x^2 y + 8 x y^2

how to solve distributive property (c-4)d

It's easier to understand if you move the d to the other side of the parenthesis.  It is the same problem just easier to visualize d(c-4) now you multiply the d by each term inside of the parenthesis d times c is dc d times -4 is -4d put those together to get dc-4d

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