Ready to master figure analogy? This time-bound test features 20 intermediate-advanced-level challenges. Worksheet 22 of 30 sharpens your visual parallels skills. Master visual analogies, shape relationships, image analogies through guided practice. Perfect for advanced developing test preparation.
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Worksheet 22 of 30 (73% complete)
Question 1
Figure Analogy: A : B :: C : ?
In A→B, the inner square becomes a circle (matching the outer circle's shape).
Apply the same transformation to C.
Step-by-Step Solution:
STEP 1: Identify Transformation Rule - A: Circle (outer) + Square (inner) - B: Circle (outer) + Circle (inner) - Rule: Inner shape transforms to match outer shape type
STEP 2: Apply to Figure C - C: Triangle (outer) + Square (inner) - Transform inner square to match outer triangle - Result: Triangle with inscribed triangle
Answer: Square with inscribed square (inner becomes square)
Question 2
Figure Analogy: A : B :: C : ?
Figure A has 1 dot. Figure B has 2 dots (1 more).
Apply the same transformation to Figure C.
Step-by-Step Solution:
STEP 1: Count Elements in A and B - Figure A: Triangle + 1 dot - Figure B: Triangle + 2 dots - Change: +1 dots added
STEP 2: Apply to Figure C - Figure C: Different container + 1 dot - Add 1 more dots - Result: Container + 2 dots total
Answer: Circle with 2 dots (1 original + 1 added)
Question 3
Figure Analogy: A : B :: C : ?
In A→B, the inner square becomes a circle (matching the outer circle's shape).
Apply the same transformation to C.
Step-by-Step Solution:
STEP 1: Identify Transformation Rule - A: Circle (outer) + Square (inner) - B: Circle (outer) + Circle (inner) - Rule: Inner shape transforms to match outer shape type
STEP 2: Apply to Figure C - C: Triangle (outer) + Square (inner) - Transform inner square to match outer triangle - Result: Triangle with inscribed triangle
Answer: Square with inscribed square (inner becomes square)
Question 4
Figure Analogy: A : B :: C : ?
Figure A is rotated 90° anticlockwise to become Figure B.
What should Figure '?' look like when the same rotation is applied to Figure C?
Step-by-Step Solution:
STEP 1: Identify the Transformation - Figure A: L-shape in original orientation - Figure B: Same L-shape rotated 90° anticlockwise - Transformation: 90° anticlockwise rotation
STEP 2: Apply to Figure C - Figure C: Rectangle (horizontal orientation) - After 90° anticlockwise rotation: Rectangle becomes vertical - The shape remains a rectangle, only orientation changes
STEP 3: Verify - Shape preserved ✓ - Size preserved ✓ - Only orientation changed by 90° anticlockwise ✓
STEP 2: Analyze Figure B (Result) - Shape: Pentagon (5-sided polygon - same as A) - Internal elements: One central dot added - Transformation applied: Dot added (condition met)
STEP 3: Extract Transformation Rule - Condition: Count number of sides - Decision point: Compare to 4 - If sides > 4: Add central dot - If sides ≤ 4: No change
STEP 4: Analyze Figure C Properties - Shape: Rectangle (4-sided polygon) - Sides count: 4 = 4 (NOT greater than 4) - Current internal elements: None
STEP 5: Apply Conditional Rule to C - Rectangle has 4 sides - Is 4 > 4? NO - Condition NOT met - Action: NO transformation (keep unchanged)
Answer: Rectangle remains completely unchanged (has exactly 4 sides, does not meet the "> 4" condition)
Question 6
Figure Analogy: A : B :: C : ?
Figure A has 1 dot. Figure B has 2 dots (1 more).
Apply the same transformation to Figure C.
Step-by-Step Solution:
STEP 1: Count Elements in A and B - Figure A: Triangle + 1 dot - Figure B: Triangle + 2 dots - Change: +1 dots added
STEP 2: Apply to Figure C - Figure C: Different container + 1 dot - Add 1 more dots - Result: Container + 2 dots total
Answer: Circle with 2 dots (1 original + 1 added)
Question 7
Figure Analogy: A : B :: C : ?
Pattern: The number of sides of the outer shape becomes the number of sides of the inner shape, and the inner shape's side count determines the new outer shape's side count through a progressive relationship (Circle→Hexagon→Octagon). Apply to C.
Step-by-Step Solution:
STEP 1: Analyze Figure A - Outer shape: Circle (can be considered as infinite or 0 sides) - Inner shape: Diamond (4 sides)
STEP 2: Analyze Figure B - Outer shape: Hexagon (6 sides) - Inner shape: Circle (infinite sides)
STEP 3: Identify the Pattern Looking at the progression: - A: Outer Circle (∞), Inner Diamond (4) - B: Outer Hexagon (6), Inner Circle (∞)
The transformation swaps and transforms side counts: - The inner shape's side count (4) becomes part of the new outer shape - The pattern shows: 4 → 6 → 8 (increasing by 2 each time) - Circle (∞) acts as a placeholder that transforms to the next polygon in sequence
STEP 5: Apply Pattern to C Following the established pattern: - The inner diamond has 4 sides → following the 4→6→8 progression, this contributes to the new outer shape - The outer hexagon has 6 sides → this becomes the new inner shape's side count - Therefore: New outer = Octagon (8 sides), New inner = Hexagon (6 sides)
STEP 6: Verify Pattern Consistency - A: Circle (∞) + Diamond (4) → B: Hexagon (6) + Circle (∞) - C: Hexagon (6) + Diamond (4) → ?: Octagon (8) + Hexagon (6) - The pattern shows that the inner shape's side count determines the progression of the outer shape
Answer: Octagon (8 sides) with hexagon (6 sides) inside
Key Insight: This problem tests recognition of progressive relationships where shapes evolve based on their side counts, with circle acting as a special case that transforms to the next polygon in the sequence.
Question 8
Figure Analogy: A : B :: C : ?
In A→B, all shaded regions become unshaded and vice versa (color inversion).
Apply the same inversion to Figure C.
Step-by-Step Solution:
STEP 1: Identify Transformation - A: Light background, dark internal elements - B: Dark background, light internal elements - Rule: Complete color/shading inversion
STEP 2: Apply to Figure C - C: Light background, dark internal elements - After inversion: Dark background, light internal elements - All positions and shapes preserved
Answer: Circle with inverted shading
Question 9
Figure Analogy: A : B :: C : ?
Pattern: The number of sides of the outer shape becomes the number of sides of the inner shape, and the inner shape's side count determines the new outer shape's side count through a progressive relationship (Circle→Hexagon→Octagon). Apply to C.
Step-by-Step Solution:
STEP 1: Analyze Figure A - Outer shape: Circle (can be considered as infinite or 0 sides) - Inner shape: Diamond (4 sides)
STEP 2: Analyze Figure B - Outer shape: Hexagon (6 sides) - Inner shape: Circle (infinite sides)
STEP 3: Identify the Pattern Looking at the progression: - A: Outer Circle (∞), Inner Diamond (4) - B: Outer Hexagon (6), Inner Circle (∞)
The transformation swaps and transforms side counts: - The inner shape's side count (4) becomes part of the new outer shape - The pattern shows: 4 → 6 → 8 (increasing by 2 each time) - Circle (∞) acts as a placeholder that transforms to the next polygon in sequence
STEP 5: Apply Pattern to C Following the established pattern: - The inner diamond has 4 sides → following the 4→6→8 progression, this contributes to the new outer shape - The outer hexagon has 6 sides → this becomes the new inner shape's side count - Therefore: New outer = Octagon (8 sides), New inner = Hexagon (6 sides)
STEP 6: Verify Pattern Consistency - A: Circle (∞) + Diamond (4) → B: Hexagon (6) + Circle (∞) - C: Hexagon (6) + Diamond (4) → ?: Octagon (8) + Hexagon (6) - The pattern shows that the inner shape's side count determines the progression of the outer shape
Answer: Octagon (8 sides) with hexagon (6 sides) inside
Key Insight: This problem tests recognition of progressive relationships where shapes evolve based on their side counts, with circle acting as a special case that transforms to the next polygon in the sequence.
Question 10
Figure Analogy: A : B :: C : ?
Rule: If a figure has more than 4 sides, add a central dot. Otherwise, keep unchanged. Apply to C.
STEP 2: Analyze Figure B (Result) - Shape: Pentagon (5-sided polygon - same as A) - Internal elements: One central dot added - Transformation applied: Dot added (condition met)
STEP 3: Extract Transformation Rule - Condition: Count number of sides - Decision point: Compare to 4 - If sides > 4: Add central dot - If sides ≤ 4: No change
STEP 4: Analyze Figure C Properties - Shape: Rectangle (4-sided polygon) - Sides count: 4 = 4 (NOT greater than 4) - Current internal elements: None
STEP 5: Apply Conditional Rule to C - Rectangle has 4 sides - Is 4 > 4? NO - Condition NOT met - Action: NO transformation (keep unchanged)
Answer: Rectangle remains completely unchanged (has exactly 4 sides, does not meet the "> 4" condition)
Question 11
Figure Analogy: A : B :: C : ?
In A→B, the inner square becomes a circle (matching the outer circle's shape).
Apply the same transformation to C.
Step-by-Step Solution:
STEP 1: Identify Transformation Rule - A: Circle (outer) + Square (inner) - B: Circle (outer) + Circle (inner) - Rule: Inner shape transforms to match outer shape type
STEP 2: Apply to Figure C - C: Triangle (outer) + Square (inner) - Transform inner square to match outer triangle - Result: Triangle with inscribed triangle
Answer: Circle with inscribed circle (inner becomes circle)
Question 12
Figure Analogy: A : B :: C : ?
A shows circle UNION square, B shows their combined region. C shows hexagon + trapezoid. What is the union?
Step-by-Step Solution:
STEP 1: Understand Set Operation in A - Component 1: Circle - Operation symbol: + (indicates union/combination) - Component 2: Rectangle - Components: Overlapping or adjacent
STEP 2: Analyze Result in B - Single unified region combining both shapes - Overlapping area counted once (not double-shaded) - Boundary: Outer perimeter of combined shape - Operation: UNION (∪) in set theory = Combined area
STEP 3: Identify Components in C - Component 1: Hexagon - Operation symbol: + (same as in A) - Component 2: Trapezoid - Relationship: Adjacent or overlapping
STEP 4: Construct Union of C - Merge hexagon and trapezoid - Create single continuous region - Outer boundary: Traces perimeter of combined shape - Interior: All area covered by either polygon
Answer: Single merged region containing all area covered by either hexagon or trapezoid
Question 13
Figure Analogy: A : B :: C : ?
In A→B, elements swap positions (left element moves right, right element moves left). Apply to C.
Step-by-Step Solution:
STEP 1: Map Element Positions in A - Container: Square - Element 1 (Circle): Left portion of square - Element 2 (Triangle): Right portion of square - Spatial arrangement: Circle | Triangle (left | right)
STEP 2: Map Element Positions in B - Container: Square (same) - Element 1 (Triangle): Left portion of square - Element 2 (Circle): Right portion of square - Spatial arrangement: Triangle | Circle (left | right)
STEP 3: Identify Transformation Type - Container: Unchanged (square remains square) - Element types: Unchanged (circle and triangle still present) - Element positions: Swapped (exchanged positions) - Transformation: Positional swap/exchange
STEP 4: Identify Elements in C - Container: Circle - Element 1 (Square): Left portion of circle - Element 2 (Line): Right portion of circle - Current arrangement: Square | Line (left | right)
STEP 5: Apply Position Swap to C - Element 1 (Square): Moves from left → right - Element 2 (Line): Moves from right → left - Result arrangement: Line | Square (left | right) - Container: Remains circle (unchanged)
Answer: Circle with line on left portion and square on right portion (positions swapped)
Question 14
Figure Analogy: A : B :: C : ?
Pattern: The number of sides of the outer shape becomes the number of sides of the inner shape, and the inner shape's side count determines the new outer shape's side count through a progressive relationship (Circle→Hexagon→Octagon). Apply to C.
Step-by-Step Solution:
STEP 1: Analyze Figure A - Outer shape: Circle (can be considered as infinite or 0 sides) - Inner shape: Diamond (4 sides)
STEP 2: Analyze Figure B - Outer shape: Hexagon (6 sides) - Inner shape: Circle (infinite sides)
STEP 3: Identify the Pattern Looking at the progression: - A: Outer Circle (∞), Inner Diamond (4) - B: Outer Hexagon (6), Inner Circle (∞)
The transformation swaps and transforms side counts: - The inner shape's side count (4) becomes part of the new outer shape - The pattern shows: 4 → 6 → 8 (increasing by 2 each time) - Circle (∞) acts as a placeholder that transforms to the next polygon in sequence
STEP 5: Apply Pattern to C Following the established pattern: - The inner diamond has 4 sides → following the 4→6→8 progression, this contributes to the new outer shape - The outer hexagon has 6 sides → this becomes the new inner shape's side count - Therefore: New outer = Octagon (8 sides), New inner = Hexagon (6 sides)
STEP 6: Verify Pattern Consistency - A: Circle (∞) + Diamond (4) → B: Hexagon (6) + Circle (∞) - C: Hexagon (6) + Diamond (4) → ?: Octagon (8) + Hexagon (6) - The pattern shows that the inner shape's side count determines the progression of the outer shape
Answer: Octagon (8 sides) with hexagon (6 sides) inside
Key Insight: This problem tests recognition of progressive relationships where shapes evolve based on their side counts, with circle acting as a special case that transforms to the next polygon in the sequence.
Question 15
Figure Analogy: A : B :: C : ?
Figure A has 2 dot(s). Figure B has 3 dot(s) (1 more).
Apply the same transformation to Figure C.
STEP 2: Apply to Figure C - C: 1 dot(s) (different container) - Add 2 more dot(s) - Result: 3 dots total
Answer: Square with 3 dots (2 more than original)
Question 17
Figure Analogy: A : B :: C : ?
In A→B, the inner square becomes a circle (matching the outer circle's shape).
Apply the same transformation to C.
Step-by-Step Solution:
STEP 1: Identify Transformation Rule - A: Circle (outer) + Square (inner) - B: Circle (outer) + Circle (inner) - Rule: Inner shape transforms to match outer shape type
STEP 2: Apply to Figure C - C: Triangle (outer) + Square (inner) - Transform inner square to match outer triangle - Result: Triangle with inscribed triangle
Answer: Circle with inscribed circle (inner becomes circle)
Question 18
Figure Analogy: A : B :: C : ?
Figure A is rotated 90° clockwise to become Figure B.
What should Figure '?' look like when the same rotation is applied to Figure C?
Step-by-Step Solution:
STEP 1: Identify the Transformation - Figure A: L-shape in original orientation - Figure B: Same L-shape rotated 90° clockwise - Transformation: 90° clockwise rotation
STEP 2: Apply to Figure C - Figure C: Rectangle (horizontal orientation) - After 90° clockwise rotation: Rectangle becomes vertical - The shape remains a rectangle, only orientation changes
STEP 3: Verify - Shape preserved ✓ - Size preserved ✓ - Only orientation changed by 90° clockwise ✓