SAT II Math II : Mathematical Relationships
Study concepts, example questions & explanations for SAT II Math II
All SAT II Math II Resources
Example Questions
Example Question #51 : Mathematical Relationships
Solve the absolute value:
Subtract 2 from both sides.
Under this condition, there are no values of 
The answer is:
Example Question #52 : Mathematical Relationships
Solve:
The lines on the outside of this problem indicate it is an absolute value problem. When solving with absolute value, remember that it is a measure of displacement from 0, meaning the answer will always be positive.
For this problem, that gives us a final answer of 7.
Example Question #53 : Mathematical Relationships
Solve:
The lines on the outside of this problem indicate it is an absolute value problem. When solving with absolute value, remember that it is a measure of displacement from 0, meaning the answer will always be positive.
For this problem, that gives us a final answer of 1.
Example Question #54 : Mathematical Relationships
Solve:
The lines on the outside of this problem indicate it is an absolute value problem. When solving with absolute value, remember that it is a measure of displacement from 0, meaning the answer will always be positive.
For this problem, that gives us a final answer of 14.
Example Question #55 : Mathematical Relationships
Solve:
The lines on the outside of this problem indicate it is an absolute value problem. When solving with absolute value, remember that it is a measure of displacement from 0, meaning the answer will always be positive.
For this problem, that gives us a final answer of 10.
Example Question #56 : Mathematical Relationships
Solve:
The lines on the outside of this problem indicate it is an absolute value problem. When solving with absolute value, remember that it is a measure of displacement from 0, meaning the answer will always be positive.
For this problem, that gives us a final answer of 129.
Example Question #21 : Absolute Value
Solve:
The lines on the outside of this problem indicate it is an absolute value problem. When solving with absolute value, remember that it is a measure of displacement from 0, meaning the answer will always be positive.
For this problem, that gives us a final answer of 13.
Example Question #22 : Absolute Value
Solve:
The lines on the outside of this problem indicate it is an absolute value problem. When solving with absolute value, remember that it is a measure of displacement from 0, meaning the answer will always be positive.
For this problem, that gives us a final answer of 10.
Example Question #23 : Absolute Value
Solve:
The lines on the outside of this problem indicate it is an absolute value problem. When solving with absolute value, remember that it is a measure of displacement from 0, meaning the answer will always be positive.
For this problem, that gives us a final answer of 3.
Example Question #24 : Absolute Value
Solve:
The lines on the outside of this problem indicate it is an absolute value problem. When solving with absolute value, remember that it is a measure of displacement from 0, meaning the answer will always be positive.
For this problem, that gives us a final answer of 2.
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