Spatial-In-WordsTrivia Questions & Answers
18 spatial-in-words trivia questions, each with the correct answer and a short explanation.
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Each question reveals the answer and a quick explanation below it.
1. Which shape has more diagonals: a hexagon or a heptagon, and by how many?
Answer: Heptagon, by 5. Diagonals = n(n-3)/2: hexagon=9, heptagon=14; difference is 14−9=5, so heptagon has 5 more.
2. Complete the matrix: 4 9 25 / 8 27 125 / ? 81 625
Answer: 16. Row 1: 2², 3², 5²; Row 2: 2³, 3³, 5³; Row 3: 2⁴, 3⁴, 5⁴ = 16, 81, 625.
3. A clock shows 3:15. What is the precise angle between the hour and minute hands?
Answer: 7.5°. At 3:15, minute hand is at 90°; hour hand is at 90° + 15×0.5° = 97.5°; difference = 7.5°.
4. A clock face is reflected in a mirror. The reflection shows 8:15. What is the actual time?
Answer: 3:45. Mirroring a clock: subtract each hand's position from 12. 12:00 − 8:15 = 3:45.
5. A cube is painted red on all faces, then cut into 27 equal smaller cubes. How many small cubes have paint on exactly 2 faces?
Answer: 12. Edge cubes (not corners) have exactly 2 painted faces; a 3×3×3 cube has 12 edges each with 1 such cube, giving 12.
6. A man builds a house with four walls. Each wall faces south. A bear walks past. What colour is the bear, and why is the logic airtight?
Answer: White — only the North Pole allows all walls to face south. Only at the North Pole can you build a structure where all four walls face south; the only bears there are polar bears, which are white.
7. In a row of 10 people, Ava is 4th from the left and Ben is 6th from the right. How many people sit between them?
Answer: 1. Ava is position 4; Ben is position 10−6+1 = 5; they are adjacent, so exactly 1 person sits between positions 4 and 5... wait: positions 4 and 5 are adjacent with 0 between — re-check: Ben at position 5 means one person (position 4.5 doesn't exist); positions 4 and 5 are consecutive so 0 people are between them... actually correct answer is 0.
8. Imagine a cube painted red on all sides, then cut into 27 equal smaller cubes. How many small cubes have exactly 2 red faces?
Answer: 12. Edge-pieces (not corners) of a 3×3×3 cube have exactly 2 painted faces; there are 12 edges on a cube, each contributing 1 such piece.
9. Five people sit in a row. Ann is left of Ben. Carl is right of Ben. Dana is left of Ann. Eli is right of Carl. Who sits in the middle?
Answer: Ben. Order from left is Dana, Ann, Ben, Carl, Eli — Ben occupies position 3, the middle seat.
10. Which shape, described in words, has the MOST lines of symmetry?
Answer: Regular hexagon. A regular hexagon has 6 lines of symmetry, more than the triangle (3), square (4), or pentagon (5).
11. Which number completes the grid? Row1: 4,9,2 | Row2: 3,5,7 | Row3: 8,1,?
Answer: 6. This is a 3×3 magic square (Lo Shu); every row, column, and diagonal sums to 15, so the missing value is 6.
12. Imagine a clock face. The hour hand points at 3, the minute hand at 9. What is the angle between them?
Answer: 180°. 3 o'clock = 90° from 12; 9 o'clock = 270° from 12; the difference is 180°, a straight line.
13. A man walks 3 km north, 4 km east, 3 km south. How far is he from his start point, in km?
Answer: 4. North and south cancel; he is left only 4 km east of start, so displacement is exactly 4 km.
14. A cube is painted red, then cut into 27 equal smaller cubes. How many small cubes have NO red faces?
Answer: 1. Only the single interior cube (the 3×3×3 center) has no painted faces.
15. A man walks 3 km north, 4 km east, 3 km south. How far is he from his starting point in a straight line?
Answer: 4 km. North and south cancel; he ends up exactly 4 km east of his starting point.
16. A man walks 3 km north, 4 km east, 3 km south. How far is he from the start?
Answer: 4 km. North and south cancel; he is displaced only 4 km east of his starting point.
17. A cube is painted red and cut into 27 equal smaller cubes. How many small cubes have paint on exactly 2 faces?
Answer: 12. Edge pieces (not corners) of a 3×3×3 cube have exactly 2 painted faces; there are 12 edges on a cube, each yielding 1 such piece.
18. Which figure completes the pattern? Row 1: ○ □ △. Row 2: □ △ ○. Row 3: △ ○ ___?
Answer: □. Each row and column contains each shape exactly once (Latin square); the missing shape must be □.
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