All Common Core: High School - Algebra Resources
Example Questions
Example Question #1 :Solving An Equation Step By Step: Ccss.Math.Content.Hsa Rei.A.1
Solve for.
To solve for, first combine like terms.
On the left-hand side of the equation there are two terms that contain. Therefore, addandtogether.
Now, move theterm from the left-hand side to the right-hand side. To accomplish this, subtractfrom both sides.
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Next, to isolate, subtract the constant from the right-hand side of the equation to the left-hand side.
______________
Example Question #1 :Solving An Equation Step By Step: Ccss.Math.Content.Hsa Rei.A.1
Solve for.
To solve for, first combine like terms.
On the left-hand side of the equation there are two terms that contain. Therefore, subtractfrom.
Now, move theterm from the left-hand side to the right-hand side. To accomplish this, subtractfrom both sides.
_____________________
Next, subtract the constant from the right-hand side of the equation to the left-hand side.
______________
Finally divide each side by three to solve for.
Example Question #451 :High School: Algebra
Solve for.
To solve for, first combine like terms.
On the left-hand side of the equation there are two terms that contain. Therefore, addandtogether.
Now, move theterm from the left-hand side to the right-hand side. To accomplish this, subtractfrom both sides.
_____________________
Next, to isolate, subtract the constant from the right-hand side of the equation to the left-hand side.
______________
Example Question #1 :Reasoning With Equations & Inequalities
Solve for.
To solve for, first combine like terms.
On the left-hand side of the equation there are two terms that contain. Therefore, addandtogether.
Now, move theterm from the left-hand side to the right-hand side. To accomplish this, subtractfrom both sides.
_____________________
Next, to isolate, subtract the constant from the right-hand side of the equation to the left-hand side.
______________
Example Question #5 :Solving An Equation Step By Step: Ccss.Math.Content.Hsa Rei.A.1
Solve for.
To solve for, first combine like terms.
On the left-hand side of the equation there are two terms that contain. Therefore, addandtogether.
Now, move theterm from the left-hand side to the right-hand side. To accomplish this, subtractfrom both sides.
_____________________
Next, to isolate, subtract the constant from the right-hand side of the equation to the left-hand side.
______________
Example Question #3 :Solving An Equation Step By Step: Ccss.Math.Content.Hsa Rei.A.1
Solve for.
To solve for, first combine the like terms on the left-hand side of the equation.
Therefore, the equation becomes,
Now, move all the variables to the right-hand side of the equation by addingto both sides.
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From here, subtract the constant on the right-hand side from both sides of the equation.
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Lastly, divide by three on both sides of the equation to solve for.
Example Question #7 :Solving An Equation Step By Step: Ccss.Math.Content.Hsa Rei.A.1
Solve for.
To solve for, first subtract one from both sides to combine the constant terms.
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From here, multiply by two on both sides to solve for.
The two in the numerator cancels the two in the denominator on the left-hand side of the equation; thus, isolating.
Example Question #4 :Solving An Equation Step By Step: Ccss.Math.Content.Hsa Rei.A.1
Solve for.
To solve forfirst combine the constant terms by adding two to both sides of the equation.
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From here, multiply each side of the equation by 3 to solve for.
三个分子消掉了三个我n the denominator on the left-hand side of the equation; thus, solving for.
Example Question #9 :Solving An Equation Step By Step: Ccss.Math.Content.Hsa Rei.A.1
Solve for.
First, combine like terms on both sides of the equation.
On the left-hand side:
Thus the equation becomes,
Now, subtractfrom both sides.
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Lastly, divide by negative one on both sides.
Example Question #10 :Solving An Equation Step By Step: Ccss.Math.Content.Hsa Rei.A.1
Solve for.
First, subtractfrom both sides to get the variables on one side.
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From here, add ten to both sides to get all constants on one side, and solve for.
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