Redistribute in a Sentence 🔉

1. The teacher will take up all the children’s school supplies and then redistribute them evenly once she has a final count.
2. Once they were gathered, the boy and his family set out to redistribute the ‘lost dog’ posters in different neighborhoods.

noun. a distribution performed again or anew. Economics. the theory, policy, or practice of lessening or reducing inequalities in income through such measures as progressive income taxation and antipoverty programs.

What is another word for redistribute?

re-allocate	reallocate
rearrange	reassign
redeploy	reorder
reorganiseUK	reorganizeUS
restructure	divide up

Definition of Distributive. related to the act of giving or spreading out. Examples of Distributive in a sentence. 1. The distributive center is in charge of getting all of the products made at the factory out and into the stores.

The distributive property of multiplication over addition can be used when you multiply a number by a sum. For example, suppose you want to multiply 3 by the sum of 10 + 2. 3(10 + 2) = ? According to this property, you can add the numbers and then multiply by 3.

The distributive property is a property of multiplication used in addition and subtraction. This property states that two or more terms in addition or subtraction with a number are equal to the addition or subtraction of the product of each of the terms with that number.

The distributive property states that the product of an expression and a sum is equal to the sum of the products of the expression and each term in the sum. For example, a(b+c)=ab+ac. The division property of inequality states that two unequal values divided by a positive number retain the same relationship.

Distributive law, in mathematics, the law relating the operations of multiplication and addition, stated symbolically, a(b + c) = ab + ac; that is, the monomial factor a is distributed, or separately applied, to each term of the binomial factor b + c, resulting in the product ab + ac. …

You can use the distributive property of multiplication to rewrite expression by distributing or breaking down a factor as a sum or difference of two numbers. Here, for instance, calculating 8 × 27 can made easier by breaking down 27 as 20 + 7 or 30 − 3.

Distributive property with exponents

1. Expand the equation.
2. Multiply (distribute) the first numbers of each set, outer numbers of each set, inner numbers of each set, and the last numbers of each set.
3. Combine like terms.
4. Solve the equation and simplify, if needed.

Here’s an example: multiply 17 101 using the distributive property.

1. Simplify the numbers. In this example, 101 = 100 + 1, so:
2. Split the problem into two easier problems. Take the number outside the parentheses, and multiply it by each number inside the parentheses, one at a time.
3. Add the products.

(iii) Distributive property – For real numbers a, b and c, we have a×(b+c)=a×b+a×c and a+(b×c)=(a+b)×(a+c). 8×12=8×(10+2)=8×10+8×2=80+16=96.

A property is a characteristic about something that is always true. The distributive property of multiplication is a rule that is always true. The distributive property says that you can distribute a number being multiplied into parentheses. …

The distributive property of multiplication can be used when you multiply a number by a sum. For example, suppose you want to multiply 3 by the sum of 10 + 2. 3(10 + 2) = ? According to this property, you can add the numbers 10 and 2 first and then multiply by 3, as shown here: 3(10 + 2) = 3(12) = 36.

The distributive property of multiplication states that when a number is multiplied by the sum of two numbers, the first number can be distributed to both of those numbers and multiplied by each of them separately, then adding the two products together for the same result as multiplying the first number by the sum.

The Associative Law works when we add or multiply. It does NOT work when we subtract or divide. The Distributive Law (“multiply everything inside parentheses by what is outside it”). When we multiply two numbers, each of the numbers is called a factor.

The distributive property says that when you multiply a factor by two addends, you can first multiply the factor with each addend, and then add the sum.

There are three properties of multiplication: commutative, associative, and distributive.

• Commutative Property.
• Associative Property.
• Distributive Property.

The Distributive Property is easy to remember, if you recall that “multiplication distributes over addition”. Formally, they write this property as “a(b + c) = ab + ac”. In numbers, this means, for example, that 2(3 + 4) = 2×3 + 2×4.

Distributive property means to divide the given operations on the numbers, so that the equation becomes easier to solve. Distributive property definition simply states that “multiplication distributed over addition.” i.e a x b + a x c = ab + ac.

A two-step equation is an algebraic equation that takes you two steps to solve. You’ve solved the equation when you get the variable by itself, with no numbers in front of it, on one side of the equal sign.

The distributive property is the key to combining expressions with like terms.

We begin by distributing the constant terms into the terms inside the parenthesis. Then, rearrange the terms so that similar terms are clustered together. Finally, combine like terms by adding or subtracting whichever is required. Example 6: Simplify the expression below.

To distribute a term over several other terms, you multiply each of the other terms by the first term. Distribution involves multiplying each individual term in a grouped series of terms by a term outside of the grouping. A term is made up of variable(s) and/or number(s) joined by multiplication and/or division.

Combining like terms is pretty chill, as long as we’re careful with our negative and positive numbers. Look Out: we can only combine terms with the exact same variables with the same exponents!