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The bistributive property, often referred to as the distributive property, involves distributing a term across a sum or difference in an expression. It states that for any numbers (a), (b), and (c), the expression (a(b + c)) can be simplified to (ab + ac). This property is useful for simplifying algebraic expressions by breaking them down into simpler components. For example, using the bistributive property on (2(x + 3)) would yield (2x + 6).

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1mo ago

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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.


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.


Simplify the expression 9(x plus 3) using the Distributive property.?

To simplify the expression (9(x + 3)) using the Distributive property, multiply 9 by each term inside the parentheses. This gives you (9 \cdot x + 9 \cdot 3), which simplifies to (9x + 27). Thus, the simplified expression is (9x + 27).


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To move parentheses and simplify an expression, you typically use the distributive property, which involves multiplying each term inside the parentheses by the factor outside. For example, in the expression ( a(b + c) ), you would distribute ( a ) to both ( b ) and ( c ) to get ( ab + ac ). After distributing, combine like terms if possible to further simplify the expression. Lastly, ensure all terms are organized for clarity.


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Math can be difficult at times. To simplify a math expression, it is important to follow the order of operations, or PEMDAS.


What does mean to simplify a algebraic expression?

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