By Fatskills Exam Guides Team — the exam nerds behind 28,500+ quizzes and 2.1M practice questions across 500+ global exams.
(1,200+ words, actionable under timed conditions)
"Perimeter problems show up 3-5 times on every GED Math test—master them, and you’ll bank 10-15 raw points, enough to push you from a 150 to a 165+ score."
The GED isn’t testing your ability to memorize formulas. It’s probing for: 1. Precision under pressure – Can you extract the right dimensions from a wordy stem or diagram? 2. Trap detection – Will you fall for missing sides, unit mismatches, or "perimeter vs. area" confusion? 3. Efficiency – Can you solve in 60 seconds or less without overcomplicating?
A rectangular garden has a length of 12 meters and a perimeter of 40 meters. What is the width of the garden? Answer Choices: A) 8 m B) 10 m C) 16 m D) 28 m
Run this every time. No exceptions.
Action: Write the perimeter formula for that shape.
Extract given values.
Action: List what you know and what’s missing.
Check for hidden conditions.
Action: Translate words into equations (e.g., W = 2L).
Plug into the formula.
Action: Write the equation before calculating.
Verify units and operations.
Action: Double-check: Perimeter = sum of ALL sides.
Eliminate wrong answers.
Action: Use process of elimination (POE) aggressively.
Select the answer.
Question: A rectangular playground has a length of 15 feet and a width of 10 feet. What is the perimeter? Answer Choices: A) 25 ft B) 35 ft C) 50 ft D) 150 ft
Framework Application: 1. Shape: Rectangle → Perimeter = 2(L + W) 2. Given: L = 15 ft, W = 10 ft 3. Hidden conditions: None. 4. Plug in: P = 2(15 + 10) = 2(25) = 50 ft 5. Verify: All sides counted (2 lengths + 2 widths). Units match. 6. Eliminate: - A) 25 ft → Only L + W (missing sides). - B) 35 ft → Incorrect operation (215 + 10 = 40, not 35). - D) 150 ft → Area (L × W), not perimeter. 7. Answer: C) 50 ft
Question: A triangle has sides of 7 cm, 10 cm, and x cm. If the perimeter is 30 cm, what is x? Answer Choices: A) 3 cm B) 13 cm C) 17 cm D) 23 cm
Framework Application: 1. Shape: Triangle → Perimeter = side₁ + side₂ + side₃ 2. Given: 7 cm, 10 cm, P = 30 cm 3. Hidden condition: x is the third side. 4. Plug in: 30 = 7 + 10 + x → x = 30 - 17 = 13 cm 5. Verify: All sides included. Units consistent. 6. Eliminate: - A) 3 cm → 7 + 10 + 3 = 20 (too small). - C) 17 cm → 7 + 10 + 17 = 34 (too large). - D) 23 cm → 7 + 10 + 23 = 40 (way too large). 7. Answer: B) 13 cm
Trap: Students forget to subtract the known sides from the perimeter.
Question: A pentagon has sides of 4 m, 5 m, 6 m, 2x m, and x m. If the perimeter is 30 m, what is the length of the longest side? Answer Choices: A) 6 m B) 8 m C) 10 m D) 12 m
Framework Application: 1. Shape: Pentagon → Perimeter = sum of all 5 sides 2. Given: 4 m, 5 m, 6 m, 2x m, x m, P = 30 m 3. Hidden condition: Two sides are expressed in terms of x. 4. Plug in: 30 = 4 + 5 + 6 + 2x + x → 30 = 15 + 3x → 3x = 15 → x = 5 5. Find longest side: 2x = 10 m (since x = 5). 6. Verify: 4 + 5 + 6 + 10 + 5 = 30 (correct). 7. Eliminate: - A) 6 m → Already given (not longest). - B) 8 m → Not a side length. - D) 12 m → 2x = 12 would require x = 6, but 3x = 18 → 15 + 18 = 33 ≠ 30. 8. Answer: C) 10 m
Trap: Students solve for x but forget to find 2x (the longest side).
For Example 2, test x = 13 first (middle option). 7 + 10 + 13 = 30 → Correct.
Use symmetry:
For rectangles, P = 2(L + W) → L + W = P/2. In Example 1, 15 + 10 = 25 → 2 × 25 = 50.
Eliminate first:
"Here’s the deal: Perimeter problems are free points if you follow the framework. First, label the shape—rectangle, triangle, whatever. Second, write the formula—perimeter is always the sum of all sides. Third, plug in what you know and solve for the missing piece. Fourth, eliminate the traps—watch for missing sides, unit errors, or area confusion. Finally, pick the answer and move on. No overthinking. No second-guessing. You’ve got 60 seconds—use them to add, not to panic. Now go crush it."
Next Steps: 1. Drill 10 perimeter problems (mix shapes and traps). 2. Time yourself: Aim for 45 seconds per question. 3. Review mistakes using the "Common Mistakes" table above.
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