To multiply 7 times 256 using expanded form and the distributive property, we can break down 256 into its tens and units: (256 = 200 + 50 + 6). Then, we can express the multiplication as follows: (7 \times 256 = 7 \times (200 + 50 + 6) = 7 \times 200 + 7 \times 50 + 7 \times 6). This simplifies to (1400 + 350 + 42).
This expression is an example of the Distributive Property. The expression a(b+c) = ab +ac is true because of the Distributive Property.
To use the distributive property to remove the parentheses in the expression ( (y + 5) \cdot 10 ), you multiply each term inside the parentheses by 10. This gives you ( y \cdot 10 + 5 \cdot 10 ), which simplifies to ( 10y + 50 ). Thus, the expression without parentheses is ( 10y + 50 ).
To simplify ( 8(5x - 9) ) using the distributive property, you multiply each term inside the parentheses by 8. This gives you ( 8 \times 5x - 8 \times 9 ), which simplifies to ( 40x - 72 ). Thus, the expression simplified is ( 40x - 72 ).
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The distributive property states that when you multiply a number by a sum, you can distribute the multiplication across each addend. For example, in the expression ( a(b + c) ), you can rewrite it as ( ab + ac ). This property helps simplify expressions and solve equations more easily. If you have a specific problem from the book, feel free to share it for more tailored guidance!
To multiply 7 by 256 using expanded form and the distributive property, you can break down 256 into its place values: (256 = 200 + 50 + 6). Then, apply the distributive property: (7 \times 256 = 7 \times (200 + 50 + 6) = (7 \times 200) + (7 \times 50) + (7 \times 6)). This results in (1400 + 350 + 42).
To expand the expression 7x(7y) using the distributive property, you distribute the 7x to both terms inside the parentheses. This results in 7x * 7y = 49xy. The distributive property allows you to multiply each term inside the parentheses by the term outside the parentheses, simplifying the expression.
To apply the distributive property to an algebraic expression, you multiply each term inside the parentheses by the number or variable outside the parentheses. For example, to simplify 2(x + 3), you would multiply 2 by both x and 3, resulting in 2x + 6.
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!
Yes, the expression 3(2x + 4) uses the distributive property. When applying the distributive property, you multiply each term inside the parentheses by 3, resulting in 6x + 12. However, the expression 5x + 4 does not equal 6x + 12, so they are not equivalent. Therefore, while the first part uses the distributive property, the two expressions are not the same.
There is no evidence of the distributive property in the expression.
Distributive Property
To apply the distributive property to the expression 6(x + 3), multiply 6 by each term inside the parentheses. This gives you 6 * x + 6 * 3. Thus, the expression simplifies to 6x + 18.
An expression equal to 15 + 35, using distributive property, is 5(3 + 7). Under distributive property, 5*3=15 and 5*7=35.
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u have to do distributive property and try to fit the formula of the trapezoid in the expression da
the distributive property is only used when simplifying expressions or solving an equation: to write an expression just translate the question into symbols and letters - you don't need to use the distributive property or any other property for that