All Pre-Algebra Resources
Example Questions
Example Question #5 : Absolute Value
Evaluate:
None of the other responses is correct.
Example Question #4 : Absolute Value
Solve:
Example Question #7 : Absolute Value
Evaluate for :
Substitute 9 for and evaluate:
Example Question #5 : Absolute Value
Evaluate for :
Substitute for and evaluate:
Example Question #9 : Absolute Value
Solve:
Explanation:
Step 1: Solve the problem
Step 2: Solve for the absolute value
Remember, absolute value refers to the total number of units, so it will always be positive. For instance, if I am $5 in debt, I have -$5, but the absolute value of my debt is $5, because that is the total number of dollars that I'm in debt.
Example Question #5 : Absolute Value
Solve for .
When taking absolute values, we need to consider both positive and negative values. So, we have two answers.
Example Question #11 : Absolute Value
Solve for .
When taking absolute values, we need to consider both positive and negative values. So, we have two equations.
For the left equation, we can switch the minus sign to the other side to get . When we subtract on both sides, we get .
For the right equation, just subtract on both sides, we get .
Example Question #12 : Absolute Value
Solve for .
When taking absolute values, we need to consider both positive and negative values. So, we have two equations.
For the left equation, when we divide both sides by , .
For the right equation, we distribute the negative sign to get . When we divide both sides by , .
Example Question #13 : Absolute Value
Solve for .
When taking absolute values, we need to consider both positive and negative values. Let's first subtract on both sides. So, we have two equations.
For the left equation, when we divide both sides by , .
For the right equation, we distribute the negative sign to get . When we divide both sides by , .
Example Question #14 : Absolute Value
Solve for
When taking absolute values, we need to consider both positive and negative values. So, we have two equations.
For the left equation, we subtract on both sides and subtract on both sides. We now have . When we divide both sides by , .
For the right equation, we subtract on both sides and subtract on both sides. We now have . When we divide both sides by , .
Let's double check. When we plug in , both sides aren't equal.
But if we plug in we get both sides equal.
So is the only answer.
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