Subtract Absolute Value Game


 

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In the order of operations, absolute value bars act like parentheses. You must solve what is inside absolute value bars (which makes the result non-negative) before you perform the subtraction.
 




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Subtract Absolute Value Game
Remember the Sign Interactions
Inside Negatives: |-x| is just x.
Outside Negatives: -|x| is -x.
Double Negatives: -|-x| is -x.
Remember to process the absolute value bars before subtracting the results.
Scroll down the page for a more detailed explanation.
 
Check out these other Complex Numbers games:
Absolute Values (How far is it from 0?)
Absolute Values & Negative Signs (|-5|, -|5|, -|-5|)
Compare Absolute Values (use <,= or >)

Add Absolute Values (|6|+|-3|,|-7|+(-4))
Subtract Absolute Values (|5|-|-3|,|-7|-(-8))
Multiply Absolute Values (|8|·|-3|,|-4|·(-5))
Divide Absolute Values (|9|÷|-2|,|-7|÷(-3))
Absolute Values (Mixed Op) (+,-,×,÷)

 


 

How to play the “Subtract Absolute Value Game”

  1. Choose your Challenge
    Level 1 |x|: Focuses on one single expression. Great for practicing the absolute value logic.
    Level 2 |x|-|y|: Introduces subtraction. You must solve two absolute value sets before combining them.
    Level 3 (Mixed Mode) |x|-(y): You will see terms like |-7| - (-3). Remember: the bars change the -7, but the parentheses do not change the -3.

  2. The Two-Step Method
    Step 1: Simplify each absolute value term into a single number.
  • Evaluate the distance from zero for each term.
  • Remember: The result of an absolute value like |x| or |-x| is always positive.
  • However, if there is a negative sign outside the bars (e.g., -|x|), that negative sign stays and makes the result negative.
    Step 2: Subtract the resulting numbers together.
  • Once the bars are gone, use standard rules for subtracting positive and negative integers.

  1. Worked Examples
    Example A: Standard Subtraction
    |-15| - |7|
    Evaluate |-15| = 15
    Evaluate |7| = 7
    Subtract: 15 - 7 = 8

    Example B: The “Negative Result”
    |5| - |-12|
    Evaluate |5| = 5
    Evaluate |-12| = 12
    Subtract: 5 - 12 = -7

    Example C: The Double Negative Trap
    |-8| - (-5)
    Evaluate |-8| = 8
    The second term is just (-5) in parentheses, so it stays -5.
    Subtract: 8 - (-5).
    Since subtracting a negative is the same as adding: 8 + 5 = 13
     

This video gives a clear, step-by-step approach to subtract absolute values.


 

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