All Common Core: 6th Grade Math Resources
Example Questions
Example Question #55 : Evaluate Expressions: Ccss.Math.Content.6.Ee.A.2c
Solve:
Solve by adding seven on both sides of the equation. This will isolate on both sides of the equation.
Add the left side of the equation.
Add the right side of the equation.
The answer is .
Example Question #54 : Evaluate Expressions: Ccss.Math.Content.6.Ee.A.2c
Solve for :
To solve this equation, we must isolate on the left side by multiplying each side by , as follows:
Therefore, the correct answer is .
Example Question #57 : Evaluate Expressions: Ccss.Math.Content.6.Ee.A.2c
Solve:
To solve for , we must isolate it to one side of the equation, as follows:
Example Question #55 : Evaluate Expressions: Ccss.Math.Content.6.Ee.A.2c
Find the solution for the variable m.
In order to find the solution we must isolate the variable m. The first step is to subtract 346 from both sides as follows:
We can check the answer by plugging in our solution of 765 into the original equation.
It works.
Example Question #10 : Distributive Property
Expand:
Distribute the by multiplying it by each term inside the parentheses.
and
Therefore, 5(2 + y) = 10 + 5y.
Example Question #1 : Apply The Properties Of Operations To Generate Equivalent Expressions: Ccss.Math.Content.6.Ee.A.3
Simplify the expression:
To solve this question you must use the distrubitive property by multiplying x by -2 and the 2 by -2, making sure to distribute the negative as well. This gives you:
Example Question #281 : Expressions & Equations
Which answer correctly simplifies this expression?
To simplify this expression, use the distributive property. This means that we have to multiply the 2 times both terms inside the parentheses. , and . So, our answer is .
Example Question #1 : Apply The Properties Of Operations To Generate Equivalent Expressions: Ccss.Math.Content.6.Ee.A.3
Simplify the following expression:
Apply the distributive property of multiplication to remove the parenthesis from the given expression. Multiply the term outside of the parenthesis to each of the terms inside the parenthesis.
Example Question #2 : Apply The Properties Of Operations To Generate Equivalent Expressions: Ccss.Math.Content.6.Ee.A.3
Simplify the following:
This is applying to distrubtive property and then combining like terms.
First you distrubute the negative to the two terms in the first parentheses, so:
Then do the same for the four:
Finally, combine like terms to get:
Example Question #282 : Expressions & Equations
Name the property used to solve the problem.
Identity Property
Multiplication Property
Associative Property of Multiplication
Distributive Property
Communitive Property of Multiplication
Distributive Property
Multiplying each term on the outside of the parenthesis by each term on the inside refers to the distributive property.