By Fatskills Exam Guides Team — the exam nerds behind 28,500+ quizzes and 2.1M practice questions across 500+ global exams.
(1,200+ words – Every line is actionable under timed conditions)
"Negative numbers appear 4-6 times on every GED Math test—master them, and you’ll gain 10-15 raw points, enough to push you into the next scoring tier (150+ to 165+)."
The GED isn’t testing if you can add/subtract negatives—it’s testing:1. Rule application under pressure – Can you recall and apply the correct sign rules without second-guessing?2. Trap avoidance – Will you fall for the "positive looks safer" distractor?3. Order of operations (PEMDAS) with negatives – Can you handle negatives inside parentheses, exponents, or absolute values?
"A scuba diver descends 12 meters, then ascends 5 meters. What is the diver’s final position relative to the surface?" - Stem: Descends (-12), ascends (+5). - Conditions: "Relative to the surface" = starting point is 0. - Answer Choices: A) -17 B) -7 C) 7 D) 17
Run this every time. No exceptions.
Exponents? → Even exponent = positive; odd exponent = keeps sign.
Rewrite the problem with parentheses.
Example: -8 + (-3) → (-8) + (-3) (avoids sign errors).
-8 + (-3)
(-8) + (-3)
Apply the correct rule.
Multiplication/Division:
Check for traps.
|-5| = 5
Exponents? -3² vs. (-3)² (first is -9; second is 9).
-3²
(-3)²
Eliminate wrong answers.
If the answer is a large number, cross out small numbers.
Verify with a quick mental check.
-12 + 5
Question: -15 + 7 = ? Answer Choices: A) -22 B) -8 C) 8 D) 22
-15 + 7 = ?
Step-by-Step:1. Operation: Addition (different signs).2. Rewrite: (-15) + 73. Rule: Different signs → subtract, take sign of larger absolute value. - |15| - |7| = 8 - Sign: 15 > 7 → negative.4. Answer: -8 → B
(-15) + 7
|15| - |7| = 8
-8
Elimination: - A: Wrong sign (added instead of subtracted). - C/D: Wrong sign (positive).
Question: -4 × -6 = ? Answer Choices: A) -24 B) -10 C) 10 D) 24
-4 × -6 = ?
Step-by-Step:1. Operation: Multiplication (same signs).2. Rule: Same signs → positive answer. - -4 × -6 = 24 (positive).3. Answer: D
-4 × -6 = 24
Trap: Students see two negatives and assume the answer is negative (A). Always count negatives—even number = positive.
Question: (-3)² - 4 × (-2) = ? Answer Choices: A) -17 B) -1 C) 1 D) 17
(-3)² - 4 × (-2) = ?
Step-by-Step:1. PEMDAS: Parentheses → Exponents → Multiplication → Subtraction.2. Parentheses: (-3)² → exponent applies to -3 → 9.3. Multiplication: 4 × (-2) = -8.4. Subtraction: 9 - (-8) → subtracting a negative = adding → 9 + 8 = 17.5. Answer: D
9
4 × (-2) = -8
9 - (-8)
9 + 8 = 17
Elimination: - A: Forgot exponent applies to -3 (did -3² = -9). - B/C: Wrong sign (didn’t handle -(-8) correctly).
-3² = -9
-(-8)
-5 + 3 = -2
-9
|-x|
5 - (-2)
3
7
5 - (-2) = 5 + 2
-3² = 9
(-3)² = 9
-x + 5 = 2
x = 3
-3 + 5 = 2
-5 + 3
- × - = +
- × + = -
- ÷ - = +
- ÷ + = -
"Here’s the deal: Negative numbers on the GED are about rules, not math. Every time you see a negative, ask:1. What’s the operation? Addition/subtraction? Use the number line. Multiplication/division? Count negatives.2. Are there traps? Parentheses? Exponents? Absolute value? Handle those first.3. What’s the sign? If the answer must be negative, cross out all positives. If it’s large, cross out small numbers.
Most mistakes happen when you rush the sign. Slow down, write the rule, and eliminate. Do this, and you’ll get 4-6 more points—guaranteed."
Practice with a timer. The GED rewards speed + accuracy. Use this framework until it’s automatic. You’ve got this!
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