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How is 86 used in the distributive property?
In the distributive property, 86 can be used as a constant multiplier to distribute across a sum or difference of two or more terms. For example, if you have the expression 86(x + y), you would distribute the 86 across both the x and y terms within the parentheses to get 86x + 86y. This demonstrates how the distributive property allows you to simplify expressions by distributing a constant across terms within parentheses.
How do you simplify equations?
A lot of times simplifying equations can be really easy, depending on how many numbers you have however the main thing that you want to do is combine like terms meaning combine the numbers with the same variable then move on to the rest of the problem. However if you have a bigger problem then you want to use the distributive property, and example of that would be: 4(8 + 2) ...but in distributive property would also be the same as (4 * 8) + (4 * 2)
What is distributive property in fifth grade?
The DISTRIBUTIVE property is a property of multiplication over addition (or subtraction). In symbolic terms, it states that a * (b + c) = a * b + a * c
Do you simplify while using the distributive property to write an expression?
When using the distributive property to write an expression, you do not simplify within the parentheses before applying the property. The distributive property involves multiplying the term outside the parentheses by each term inside the parentheses. Once you have distributed the term, you can then simplify the resulting expression by combining like terms. Simplifying before distributing would result in an incorrect application of the distributive property.
What does collect like terms mean in maths?
"Like terms" are terms that have the same variables, but possibly with different numbers. "Collect" means to put them together - add the numbers. For example, in an expression such as: 5x + 3y - 2x You can combine the "x" terms: (5x - 2x) + 3y and add the numbers (this is justified by the distributive property: (5x - 2x) + 3y = (5 - 2)x + 3y = 3x + 3y
What is the distributive property when multiplying polynomials?
You just multiply the term to the polynomials and you combine lije terms
Division of Monomials and Polynomials by Monomials?
to multiplya polynomial by a monomial,use the distributive property and then combine like terms.
What is simplified form for 4(2z-1)-5z?
Expand: 8z-4-5z Collect like terms: 3z-4
What is the distributive property in mathematical terms?
a(b + c) = ab + ac
What property can you use to combine two like terms to get a single term?
You don't use a 'property" to combine like terms, you use an "operation". To combine like terms, use the following operations:Addition: 4x+3x=7xSubtraction: 4x-3x=1x=xMultiplication/Division:4x = 2x + y-2x + 4x = 2x + y -2x2x = y1/2 * 2x = y * 1/2x = y/2check: x,y=(10,20)4*10 = 2*10+2040 = 20+2040 = 40 = true==============You are absolutely right! I stand corrected: But if the asker wants to know, it is the distributive property of like terms which makes combing them possible as illustrated in the examples, above. Thanks.-----You can use the distributive property to combine like terms.For example, take 3x+5x. By using the distributive property, this is the same as x(3+5). Since 3+5=8, the sum of 3x and 5x is 8x.
How do you rewrite 2(n plus 2n) using the distributive property?
To rewrite ( 2(n + 2n) ) using the distributive property, you distribute the 2 across the terms inside the parentheses. This gives you ( 2 \cdot n + 2 \cdot 2n ), which simplifies to ( 2n + 4n ). Finally, you can combine like terms to get ( 6n ). Thus, ( 2(n + 2n) = 6n ).
How do you rewrite 9x 4(2x 20) using distributive property?
To rewrite ( 9x + 4(2x + 20) ) using the distributive property, you first distribute the ( 4 ) across the terms inside the parentheses. This results in ( 9x + 4 \cdot 2x + 4 \cdot 20 ), which simplifies to ( 9x + 8x + 80 ). Finally, you can combine the like terms ( 9x ) and ( 8x ) to get ( 17x + 80 ).
When solving an equation using the distributive property of the number being distributed are fractions what is your first step?
When solving an equation using the distributive property with fractions, your first step is to distribute the fraction across the terms inside the parentheses. This involves multiplying the fraction by each term within the parentheses separately. After distributing, combine like terms if necessary and simplify the equation to isolate the variable.
How is 86 used in the distributive property?
In the distributive property, 86 can be used as a constant multiplier to distribute across a sum or difference of two or more terms. For example, if you have the expression 86(x + y), you would distribute the 86 across both the x and y terms within the parentheses to get 86x + 86y. This demonstrates how the distributive property allows you to simplify expressions by distributing a constant across terms within parentheses.
How do you simplify equations?
A lot of times simplifying equations can be really easy, depending on how many numbers you have however the main thing that you want to do is combine like terms meaning combine the numbers with the same variable then move on to the rest of the problem. However if you have a bigger problem then you want to use the distributive property, and example of that would be: 4(8 + 2) ...but in distributive property would also be the same as (4 * 8) + (4 * 2)
How can you use the distributive property to simplify?
To simplify using the distributive property, you distribute a number or variable outside a set of parentheses to each term inside the parentheses. For example, if you have the expression 3(x + 2), you would distribute the 3 to both x and 2 to get 3x + 6. This helps you combine like terms and simplify the expression further.
How do we use distributive property when solving equations?
The distributive property allows us to simplify expressions by multiplying a single term by each term inside a set of parentheses. When solving equations, we can use this property to eliminate parentheses, making it easier to combine like terms and isolate the variable. For example, in the equation (3(x + 4) = 21), applying the distributive property gives (3x + 12 = 21), which can then be solved more easily. This method helps maintain clarity and accuracy in the solving process.
