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Raven's Progressive Matrices Line and Angle Patterns Flashcards

7 cards from real Raven's Progressive Matrices Test practice questions. Tap to flip, then mark Knew It or Still Learning — missed cards come back until you master them.

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  1. In a 3×3 RPM matrix, a horizontal line (0°) appears in the top-left cell, a line at 45° in the top-center, and a vertical line (90°) in the top-right. What is the angular increment per step?

    Answer: 45°

    The line rotates 45° clockwise with each step (0° → 45° → 90°), making 45° the angular increment.

  2. A matrix row shows lines at 60°, 90°, and 120°. If the pattern continues in a fourth cell, what angle would appear?

    Answer: 150°

    The lines increase by 30° per step (60° → 90° → 120°), so the fourth cell would show 150°.

  3. In an RPM problem, lines in each cell rotate 90° clockwise per column. If the first column shows a vertical line (90°), what does the third column show?

    Answer: 180° (horizontal)

    Two 90° clockwise rotations from 90° yields 270°, which is equivalent to a horizontal line at 180°.

  4. Which of the following best describes a 'constant angle' pattern in Raven's Progressive Matrices?

    Answer: All lines in the matrix share the same orientation

    A constant angle pattern means every cell in the matrix contains a line at the same orientation, and no rotation occurs.

  5. A matrix has lines at 0°, 45°, and 90° in column 1. Column 2 shows lines at 45°, 90°, and 135°. What rule governs this matrix?

    Answer: Each column shifts all angles up by 45°

    Every entry in column 2 is exactly 45° greater than the corresponding entry in column 1, indicating each column adds 45° to the set.

  6. In an RPM figure, a line at 135° is described as pointing in which direction?

    Answer: Diagonal from upper-right to lower-left

    A 135° angle measured counterclockwise from horizontal produces a line slanting from upper-right to lower-left.

  7. In a 3×3 RPM matrix, the angle of a line doubles each row (15°, 30°, 60°). Which concept does this represent?

    Answer: Geometric angle progression

    When each term is multiplied by a fixed factor (×2), the sequence is geometric rather than linear (additive).

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