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Spatial Reasoning Flashcards

7 cards from real ASET practice questions. Tap to flip, then mark Knew It or Still Learning — missed cards come back until you master them.

Read the first 7 Spatial Reasoning flashcards as text
  1. Three cubes are stacked vertically. How many flat faces are hidden (touching another cube or the ground) in total?

    Answer: 5

    Each junction between two cubes hides 2 faces (one from each cube), giving 2 junctions × 2 = 4 hidden faces, plus 1 face on the ground = 5 total.

  2. A square is rotated 45° and placed inside a larger square so its corners touch the midpoints of the outer square's sides. What shape is formed between the two squares?

    Answer: 4 right triangles

    The rotated inner square cuts each corner of the outer square into a right isosceles triangle, creating 4 right triangles in the corners.

  3. You are facing North. You turn 90° to your right, then 180°, then 90° to your left. Which direction are you now facing?

    Answer: South

    Starting North: +90° right → East; +180° → West; +90° left → South.

  4. A hollow cylinder is cut in half lengthwise. What is the shape of the flat cut surface?

    Answer: Rectangle

    Cutting a cylinder lengthwise along its axis reveals a flat rectangular cross-section whose width equals the diameter and length equals the cylinder's height.

  5. Four identical L-shaped pieces are arranged to form a 4×4 square. Each L-shape covers exactly 4 unit squares in an L configuration. How many unit squares does the entire 4×4 square contain?

    Answer: 16

    A 4×4 grid contains 4 × 4 = 16 unit squares, and four L-shaped tetrominoes each covering 4 squares account for all 16.

  6. An object is viewed from the front and appears as a triangle. Viewed from above, it appears as a square. Which shape could this object be?

    Answer: Square pyramid

    A square pyramid has a square base (seen from above) and triangular faces visible from the front elevation.

  7. A 2×4 rectangle is divided into exactly 8 unit squares arranged in 2 rows of 4. How many different rectangles of any size can be traced within this grid, including the whole shape?

    Answer: 15

    In a 2×4 grid, the number of rectangles is C(3,2) × C(5,2) = 3 × 10 = 15, using the formula for counting rectangles in an m×n grid.

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