By Fatskills Exam Guides Team — the exam nerds behind 28,500+ quizzes and 2.1M practice questions across 500+ global exams.
Score Impact: This question type appears 4-6 times on the GED Math test—mastering it can boost your score by 10-15 points, moving you from "Pass" to "College Ready."
The GED isn’t testing your ability to calculate mean, median, or mode—it’s testing: - Reading data correctly (ignoring irrelevant numbers, spotting traps in tables/graphs). - Choosing the right measure (mean vs. median vs. mode based on the question’s wording). - Avoiding calculation errors (especially with large datasets or misleading answer choices).
Question: A teacher records the number of books read by 7 students in a month: 3, 5, 2, 8, 5, 10, 4 What is the median number of books read? A) 4 B) 5 C) 6 D) 8
3, 5, 2, 8, 5, 10, 4
Parts: - Stem: "What is the median?" - Data: 3, 5, 2, 8, 5, 10, 4 (7 numbers, unsorted). - Condition: None (but data must be sorted). - Answer Choices: 4 options, with B (5) as the correct median.
Run this process for every statistics question:
Why: Prevents using the wrong formula.
Extract and sort the data (if needed).
Why: Median requires sorted data; mode is easier to spot.
Apply the correct formula:
Range: Highest − lowest.
Check for traps:
Missing/extra numbers (e.g., "ignore 0").
Eliminate wrong answers:
If stuck, test answer choices (e.g., plug in numbers for mean).
Confirm the answer:
Question: Find the median of: 12, 15, 11, 18, 14, 16, 13 Answer Choices: A) 13 B) 14 C) 15 D) 16
12, 15, 11, 18, 14, 16, 13
Step-by-Step: 1. Target statistic: Median (circle it). 2. Sort data: 11, 12, 13, 14, 15, 16, 18 (7 numbers, odd count). 3. Find median: Middle number = 4th number = 14. 4. Eliminate: - A (13) = 3rd number (wrong). - C (15) = 5th number (wrong). - D (16) = 6th number (wrong). 5. Answer: B (14).
11, 12, 13, 14, 15, 16, 18
Question: A basketball team scores the following points in 5 games: 20, 22, 18, 24, 100 What is the mean score? Answer Choices: A) 21 B) 36.8 C) 24 D) 100
20, 22, 18, 24, 100
Step-by-Step: 1. Target statistic: Mean. 2. Sum data: 20 + 22 + 18 + 24 + 100 = 184. 3. Count numbers: 5. 4. Calculate mean: 184 ÷ 5 = 36.8. 5. Trap: The outlier (100) inflates the mean—don’t pick A (21) or C (24). 6. Answer: B (36.8).
Question: A survey asks 10 people their favorite color. The results are: Red, Blue, Green, Blue, Red, Yellow, Blue, Red, Purple, Red What is the mode? Answer Choices: A) Red B) Blue C) Red and Blue D) No mode
Red, Blue, Green, Blue, Red, Yellow, Blue, Red, Purple, Red
Step-by-Step: 1. Target statistic: Mode. 2. Count frequencies: - Red: 4 - Blue: 3 - Green: 1 - Yellow: 1 - Purple: 1 3. Identify mode: Red appears most (4 times). 4. Trap: C suggests multiple modes, but only Red has the highest count. 5. Answer: A (Red).
Why wrong: Misread the question (e.g., "median" vs. "mean").
Ignoring sorting for median
Why wrong: Median requires sorted data.
Overlooking outliers
Why wrong: Outliers skew the mean.
Assuming one mode
Fix: Always sort numbers first.
Forgetting to divide by count for mean
Fix: Write "sum ÷ count" as a reminder.
Counting mode incorrectly
Fix: Tally frequencies (e.g., Red: ||||).
Mixing up range and median
Fix: Circle the target statistic in the question.
Misreading tables/graphs
"Here’s how to crush GED statistics questions in under a minute: 1. Circle the target—mean, median, mode, or range. Don’t guess! 2. Sort the data if it’s for median. No shortcuts here. 3. Apply the formula: - Mean = sum ÷ count. - Median = middle number (or average of two). - Mode = most frequent. - Range = highest − lowest. 4. Watch for traps: Outliers mess with the mean, not the median. Repeated numbers? Check for mode. 5. Eliminate wrong answers first. If you’re stuck, test the choices. Most mistakes happen when you rush step 1 or 2. Slow down, follow the process, and you’ll get it right every time."
Final Tip: Practice with real GED questions under timed conditions. Use this framework until it’s automatic!
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