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The Distributive Property
Transcript of The Distributive Property
EXAMPLE 2(5x + 3)
2(5x + 3) = 2(5x) + 2(3)
= 10x + 6 (3b - 2)(1/3)
(3b - 2)(1/3) = 3b(1/3) - 2(1/3)
= b - 2/3 Explanation Using the Distributive Property of -1
EXAMPLE Simplify: -(6x + 4)
-(6x + 4)= -1(6x + 4)
= -1(6x) +(-1)(4)
= -6x - 4
-(2x + 1)
-(2x + 1)= -1(2x + 1)
= -1(2x) + (-1)(1)
= -2x - 1 Explanation When you see a distributive property problem, it usually has a number outside the parenthesis, but in this part of the distributive property it is a -1 or just a negative sign that represents -1. You still do the same thing; you multiply -1 by everything inside the parenthesis. Then solve. Combining Like Terms
EXAMPLE Explanation When you are combining like terms, there is usually more than one variable and number. First you look for the variables.
Now you add them.
Then you look for the numbers.
Now whatever you have left is the answer. Make sure to double check your work. In a problem that is solved by the Distributive property, there are numbers inside of the parenthesis and a number on the outside. What you do is you take the number on the outside and you multiply it by every number on the inside. Once you multiply, you are left with a simple equation that you solve and the answer is the answer overall. (example shown above) n-10+9n-3 10n -13 -5n+3(6+7n) +18+21n 16n+18 Question #1 Question #2 Assessment Question Match each vocab. word with its definition ____. Term
____. Like Terms A.The numerical factor when a
term has a variable.
B. Terms with exactly the same
variable factors in a variable
C. A term that has a variable
D. A number or variable, or the
product of a number & one or