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Spatial Ability: 2D Unfolding Flashcards

7 cards from real CFAT 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 Ability: 2D Unfolding flashcards as text
  1. In a cube net shaped like a cross (one center square with four squares extending outward), the center square will become which face when folded?

    Answer: Any face, depending on orientation when folding

    The center square of a cross net can become any face of the cube depending on how you orient it before folding.

  2. A cube net has square E above square A, then A-B-C-D in a row, then square F below square C. Which squares become opposite faces when folded?

    Answer: A & C, B & D, E & F

    Wrapping A-B-C-D around forms four sides: A(front) opposite C(back), B(right) opposite D(left), and E(top) opposite F(bottom).

  3. A 2×3 rectangular grid of 6 equal squares is cut out. Can it be folded into a cube?

    Answer: No, it is not a valid cube net

    A 2×3 rectangular grid cannot fold into a cube because opposite faces would overlap during folding.

  4. To create a flat net from a cube by cutting edges, how many of the cube's 12 edges must be cut?

    Answer: 7

    Cutting 7 of the 12 edges leaves 5 edges as hinges, forming a connected spanning tree of all 6 faces.

  5. A cube net is flipped over (turned face-down). When folded, how does the resulting cube compare to folding it face-up?

    Answer: A mirror image

    Flipping a net produces a mirror image because the inside and outside of each face are reversed.

  6. Which 3D shape has a net consisting of one rectangle and two circles?

    Answer: Cylinder

    A cylinder's net is one rectangle (the curved lateral surface unrolled flat) plus two circles (the top and bottom caps).

  7. A regular tetrahedron has 4 equilateral triangular faces. Its unfolded net contains:

    Answer: 4 triangles arranged as a strip or branching shape

    A tetrahedron has exactly 4 triangular faces, so its net must contain all 4 triangles in a connected arrangement.