Non-verbal Reasoning: Note Quiz

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About this quiz

50 questions on figure series, mirror and water images, mirror clocks, paper folding, counting figures and dice.

This Lok Sewa practice set has 50 multiple-choice questions (Subject: Maths and IQ · For: Kharidar, Nayab Subba, Section Officer · Level: Medium). Take the quiz above first; after that, use the study list below to revise every question with its correct answer and a short explanation.

Study list: all 50 questions with answers and explanations
  1. Which letter looks exactly the same in a mirror (left-right reflection)?

    • A) B
    • B) H ✔
    • C) F
    • D) R

    Why: H has a vertical line of symmetry, so its mirror image is the same.

  2. Which letter looks exactly the same in a water image (top-bottom reflection)?

    • A) A
    • B) M
    • C) E ✔
    • D) T

    Why: E has a horizontal line of symmetry, so it looks the same upside-down in water.

  3. Which letter looks the same in both a mirror image and a water image?

    • A) O ✔
    • B) A
    • C) E
    • D) M

    Why: O is symmetric both left–right and top–bottom, so it looks the same in a mirror and in water.

  4. A mirror image swaps:

    • A) Top and bottom
    • B) Left and right ✔
    • C) Both top-bottom and left-right
    • D) Nothing

    Why: A mirror at the side reverses left and right but keeps top and bottom.

  5. A water image swaps:

    • A) Left and right
    • B) Nothing
    • C) Top and bottom ✔
    • D) The colour of the figure

    Why: A water image flips a figure upside down, swapping top and bottom. A mirror image swaps left and right.

  6. A clock seen in a mirror shows 3:15. What is the real time?

    • A) 9:15
    • B) 8:45 ✔
    • C) 9:45
    • D) 3:45

    Why: Real time = 11:60 − 3:15 = 8:45.

  7. A clock seen in a mirror shows 2:30. What is the real time?

    • A) 9:30 ✔
    • B) 10:30
    • C) 8:30
    • D) 2:30

    Why: Real time = 11:60 − 2:30 = 9:30.

  8. A square sheet is folded in half and then in half again, and one hole is punched. How many holes are there when it is opened?

    • A) 2
    • B) 3
    • C) 8
    • D) 4 ✔

    Why: Two folds make 4 layers, and the punch goes through all of them.

  9. A sheet is folded once and punched once. How many holes are there after opening?

    • A) 1
    • B) 2 ✔
    • C) 3
    • D) 4

    Why: One fold makes 2 layers, so one punch makes 2 holes.

  10. A sheet is folded three times and punched once. How many holes are there after opening?

    • A) 6
    • B) 4
    • C) 8 ✔
    • D) 16

    Why: Three folds make 2 × 2 × 2 = 8 layers, so one punch makes 8 holes.

  11. On a standard die, which number is opposite 2?

    • A) 5 ✔
    • B) 4
    • C) 6
    • D) 3

    Why: Opposite faces of a standard die add up to 7, so 5 is opposite 2.

  12. On a standard die, the numbers on opposite faces add up to:

    • A) 6
    • B) 8
    • C) 7 ✔
    • D) 12

    Why: 1 and 6, 2 and 5, 3 and 4 are opposite pairs; each adds up to 7.

  13. An arrow points up and turns 90° clockwise each step. Where does it point after 3 steps?

    • A) Down
    • B) Right
    • C) Up
    • D) Left ✔

    Why: Up → right → down → left. After 3 clockwise quarter-turns it points left.

  14. A figure turns 45° each step. After how many steps does it return to its starting position?

    • A) 4
    • B) 8 ✔
    • C) 6
    • D) 12

    Why: 360° ÷ 45° = 8 steps to return to the start.

  15. In a triangle, lines from the top vertex divide the base into 4 parts. How many triangles are there in total?

    • A) 10 ✔
    • B) 8
    • C) 4
    • D) 12

    Why: Triangles = n × (n + 1) ÷ 2 = 4 × 5 ÷ 2 = 10.

  16. How many triangles are there in a square with both diagonals drawn?

    • A) 4
    • B) 6
    • C) 8 ✔
    • D) 10

    Why: 4 small triangles and 4 larger triangles each made of two small ones.

  17. How many squares are there in a 3 × 3 grid?

    • A) 9
    • B) 13
    • C) 10
    • D) 14 ✔

    Why: 9 small squares, 4 squares of size 2 × 2 and 1 large square: 14.

  18. How many squares are there in a 2 × 2 grid?

    • A) 4
    • B) 5 ✔
    • C) 6
    • D) 8

    Why: A 2 × 2 grid has 4 small squares and 1 large square: 5 squares.

  19. Which word looks exactly the same in a mirror?

    • A) BOB
    • B) DAD
    • C) MOM ✔
    • D) NUN

    Why: M and O are symmetric left to right and MOM reads the same backwards. B, D and N are not symmetric.

  20. A dot starts at the top-left corner of a square and moves one corner clockwise each step. Where is it after 5 steps?

    • A) Top-left
    • B) Bottom-right
    • C) Bottom-left
    • D) Top-right ✔

    Why: Clockwise: TL → TR → BR → BL → TL → TR. After 5 steps it is at the top-right.

  21. The mirror image of the letter 'b' looks like:

    • A) d ✔
    • B) p
    • C) q
    • D) b

    Why: A mirror swaps left and right, so 'b' looks like 'd'.

  22. The water image of 'M' looks like:

    • A) W ✔
    • B) M
    • C) N
    • D) V

    Why: A water image flips top and bottom, so 'M' looks like 'W'.

  23. Which letter does NOT look the same in a mirror?

    • A) F ✔
    • B) A
    • C) H
    • D) O

    Why: F is not left–right symmetric, so its mirror image looks different. A, H and O look the same.

  24. Which letter looks the same in a water image?

    • A) E ✔
    • B) F
    • C) G
    • D) J

    Why: E is top–bottom symmetric, so its water image looks the same.

  25. A clock seen in a mirror shows 4:20. The actual time is:

    • A) 7:40 ✔
    • B) 8:40
    • C) 4:40
    • D) 7:20

    Why: Real time = 11:60 − 4:20 = 7:40.

  26. A clock seen in a mirror shows 9:00. The actual time is:

    • A) 3:00 ✔
    • B) 9:00
    • C) 6:00
    • D) 12:00

    Why: Real time = 11:60 − 9:00 = 2:60 = 3:00.

  27. A clock seen in a mirror shows 6:00. The actual time is:

    • A) 6:00 ✔
    • B) 12:00
    • C) 3:00
    • D) 9:00

    Why: Real time = 11:60 − 6:00 = 5:60 = 6:00, so 6:00 looks the same in a mirror.

  28. A clock seen in a mirror shows 1:50. The actual time is:

    • A) 10:10 ✔
    • B) 11:10
    • C) 10:50
    • D) 1:10

    Why: Real time = 11:60 − 1:50 = 10:10.

  29. For mirror-clock questions, the actual time is found by subtracting the shown time from:

    • A) 11:60 ✔
    • B) 12:00
    • C) 18:30
    • D) 6:30

    Why: Subtract the shown time from 11:60 (that is, 12:00) to get the actual time.

  30. On a standard die, the number opposite 3 is:

    • A) 4 ✔
    • B) 5
    • C) 6
    • D) 2

    Why: Opposite faces add up to 7, so 4 is opposite 3.

  31. A cube painted on all faces is cut into 27 equal cubes. How many have 3 faces painted?

    • A) 8 ✔
    • B) 12
    • C) 6
    • D) 1

    Why: Only the 8 corner cubes have 3 painted faces.

  32. In the same 27 cubes, how many have exactly 2 faces painted?

    • A) 12 ✔
    • B) 8
    • C) 6
    • D) 4

    Why: Each of the 12 edges has 1 middle cube with 2 painted faces: 12 cubes.

  33. In the same 27 cubes, how many have exactly 1 face painted?

    • A) 6 ✔
    • B) 8
    • C) 12
    • D) 1

    Why: Each of the 6 faces has 1 centre cube with 1 painted face: 6 cubes.

  34. In the same 27 cubes, how many have no painted face?

    • A) 1 ✔
    • B) 0
    • C) 6
    • D) 8

    Why: Only the single cube at the very centre has no painted face.

  35. How many edges does a cube have?

    • A) 12 ✔
    • B) 8
    • C) 6
    • D) 10

    Why: A cube has 12 edges.

  36. How many vertices (corners) does a cube have?

    • A) 8 ✔
    • B) 6
    • C) 12
    • D) 4

    Why: A cube has 8 vertices (corners).

  37. A triangle with one line from its top vertex to its base contains how many triangles?

    • A) 3 ✔
    • B) 2
    • C) 4
    • D) 1

    Why: The line makes 2 small triangles, and the whole figure is a third triangle: 3.

  38. How many squares are in a 4 × 4 grid?

    • A) 30 ✔
    • B) 16
    • C) 25
    • D) 20

    Why: Squares in a 4 × 4 grid = 16 + 9 + 4 + 1 = 30.

  39. How many rectangles (including squares) are in a 2 × 2 grid?

    • A) 9 ✔
    • B) 4
    • C) 5
    • D) 8

    Why: Rectangles = (3 choose 2) × (3 choose 2) = 3 × 3 = 9.

  40. An arrow pointing North is turned 180°. It points:

    • A) South ✔
    • B) East
    • C) West
    • D) North

    Why: Turning 180° reverses the direction: North becomes South.

  41. A figure turns 90° clockwise each step. After 4 steps it is:

    • A) Back in its original position ✔
    • B) Upside down
    • C) Facing left
    • D) Facing right

    Why: 4 × 90° = 360°, a full turn, so it is back in its original position.

  42. Series: 1 dot, 2 dots, 3 dots, ?

    • A) 4 dots ✔
    • B) 5 dots
    • C) 6 dots
    • D) 3 dots

    Why: The dots increase by one each time, so next is 4 dots.

  43. Series: square, pentagon, hexagon, ?

    • A) Heptagon ✔
    • B) Octagon
    • C) Triangle
    • D) Circle

    Why: The sides increase by one: 4, 5, 6, then 7 sides, a heptagon.

  44. A square paper is folded twice and one hole is punched. On opening, how many holes?

    • A) 4 ✔
    • B) 2
    • C) 1
    • D) 8

    Why: Two folds make 4 layers, so one punch makes 4 holes.

  45. A paper folded once and punched twice shows how many holes when opened?

    • A) 4 ✔
    • B) 2
    • C) 3
    • D) 6

    Why: One fold makes 2 layers; 2 punches × 2 layers = 4 holes.

  46. Which shape has no line of symmetry?

    • A) Scalene triangle ✔
    • B) Square
    • C) Circle
    • D) Equilateral triangle

    Why: A scalene triangle has all sides different, so it has no line of symmetry.

  47. How many lines of symmetry does a square have?

    • A) 4 ✔
    • B) 2
    • C) 1
    • D) 8

    Why: A square has 4 lines of symmetry: 2 through the middles of the sides and 2 diagonals.

  48. How many lines of symmetry does an equilateral triangle have?

    • A) 3 ✔
    • B) 1
    • C) 2
    • D) 6

    Why: An equilateral triangle has 3 lines of symmetry, one from each vertex.

  49. How many lines of symmetry does a rectangle (not square) have?

    • A) 2 ✔
    • B) 4
    • C) 1
    • D) 0

    Why: A rectangle that is not a square has 2 lines of symmetry.

  50. A circle has how many lines of symmetry?

    • A) Infinite ✔
    • B) 1
    • C) 4
    • D) 0

    Why: Any line through the centre divides a circle equally, so it has infinitely many.

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