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Which expression demonstrates the Distributive Property?
The distributive property involves multiplying each term inside of the parentheses by the term outside of the parentheses. The distributive property is:
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Simplify.
By the distributive property, you must multiply both numbers within the parentheses by the number outside the parentheses. In this case, the expression becomes
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Calculate the value of .
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Use the distributive property to expand:
Remember: FOIL (first, outer, inner, last) to expand.
F:
O:
I:
L:
Now you have four terms:
Simplify:
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Use the distributive property to evaluate this expression:
When you multiply it out using the distributive property, you get . Add those together to get
.
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Which answer choice represents the distributive property?
The distributive property involves multiplying the outside term by the first term in the parentheses and then adding/subtracting it to the product of the outside term and the second term of the parentheses. Since there's a plus sign, we're adding. Therefore, the result is .
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Solve for :
The distributive property is needed to solve this problem. The distributive property is .
Now to solve for x we need to subtract 24 from both sides.
From here we need to divide by 3.
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Use the distributive property to expand the expression:
The distributive property is needed to solve this problem. The distributive property is . In this particular, case the FOIL technique should be used to expand this expression. FOIL is an acronym that helps students remember to multiply the first terms in each parentheses, then the outside terms in each parentheses, followed by multiplying the inside terms and then finally multiplying the last terms in each parentheses.
The last step to solving this problem is to combine like terms. Thus, the correct answer is:
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Use the distributive property to expand the expression:
The distributive property is needed to solve this problem. The distributive property is . In this particular, case the FOIL technique should be used to expand this expression. FOIL is an acronym that helps students remember to multiply the first terms in each parentheses, then the outside terms in each parentheses, followed by multiplying the inside terms and then finally multiplying the last terms in each parentheses.
The final step to expand this expression is to combine like terms. Thus, the correct answer is
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Use the distributive property to solve for .
The distributive property needs to be used to solve this expression for x.
The distributive property is:
From here we need to subtract 48 from both sides to isolate -6x.
Now we need to divide by -6 in order to solve for x.
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Use the distributive property to simply the expression
The distributive property is needed to evaluate this expression. The distributive property is
We will apply the distributive property to both terms inside the parentheses.
Now we plug these values back into the expression to get:
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Use the distributive property to solve for .
The distributive property is needed to evaluate this expression.
The distributive property is
Applying this property to each term within the parentheses we get the following.
Substituting these new values into our original expression we get:
Thus,
Subtracting 10 from both sides,
therefore our final solution is,
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Use distributive property to expand the expression.
The distributive property is needed to solve this problem. The distributive property is . In this particular, case the FOIL technique should be used to expand this expression. FOIL is an acronym that helps students remember to multiply the first terms in each parentheses, then the outside terms in each parentheses, followed by multiplying the inside terms and then finally multiplying the last terms in each parentheses.
The last step is to combine like terms. Thus, the correct answer is:
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Use the distributive property to solve for
The distributive property is needed to solve this problem.
The distributive property is .
Applying this property to each of the terms within the parentheses we get the following.
Substituting these values back into the original expression we get,
on the left hand side and
on the right hand side.
Thus,
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Use the distributive property to find an equivalent expression.
The distributive property is needed to solve this problem. The distributive property is . In this particular, case the FOIL technique should be used to expand this expression. FOIL is an acronym that helps students remember to multiply the first terms in each parentheses, then the outside terms in each parentheses, followed by multiplying the inside terms and then finally multiplying the last terms in each parentheses.
The final step is to combine like terms. Thus, the correct answer is:
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Evaluate.
When there is any number next to a set of parentheses the operation is multiplication of that number and anything inside of the parentheses.
Therefore, would be the same as
. The
would be multiplied by the
since
is the same as
.
The problem becomes and based on the order of operations the multiplication operation would be solved first.
It solves to .
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Multiply:
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Solve the equation:
This question can be solved by using the distributive property or by using order of operations.
To solve, multiply each number in parenthesis by :
Then solve:
To solve with order of operations, add within the parentheses and then multiply.
Answer:
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Given that , simplify:
To solve this problem, first substitute for
:
Then apply the distributive property:
Where,
Thus, the final solution is:
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Sharon purchased pieces of candy and wants to make Halloween treat bags for the children in her neighborhood. How many different ways can Sharon make treat bags with an even number of pieces of candy in each bag?
We will solve this problem by finding factor pairs. Factor pairs are composed of two numbers that are multiplied together to equal a product. List all the factor pairs of Sharon’s candy.
Do not forget to list their reciprocals.
Sharon can make different treat bag combinations with an even amount of candy in each bag.
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