SSC CPO Figure Matrix & Completion

In the figure matrix below, each row follows a specific pattern. Study the first two rows carefully and then select the option that should replace the question mark (?) in the third row. Row 1: [Circle with 1 dot] [Circle with 2 dots] [Circle with 3 dots] Row 2: [Square with 1 dot] [Square with 2 dots] [Square with 3 dots] Row 3: [Triangle with 1 dot] [Triangle with 2 dots] [?] What should replace the question mark?

Observe the 3×3 matrix below. Each row contains shapes with a specific property. Find the missing figure. [Black Circle] [Black Square] [Black Triangle] [White Circle] [White Square] [White Triangle] [Black Circle] [Black Square] [?] What should replace the question mark?

In the following figure matrix, a pattern is followed in each row. Find the missing figure in place of the question mark. Row 1: Circle, Square, Triangle Row 2: Square, Triangle, Circle Row 3: Triangle, Circle, ? What should replace the question mark?

In the following 2×3 figure matrix, identify the pattern and find the missing figure. [1 dot] [2 dots] [3 dots] [4 dots] [5 dots] [?] What should replace the question mark?

Examine the 3×3 matrix where each cell contains a shape. Identify the pattern and find the missing figure. [Triangle pointing up] [Triangle pointing right] [Triangle pointing down] [Triangle pointing right] [Triangle pointing down] [Triangle pointing left] [Triangle pointing down] [Triangle pointing left] [?] What should replace the question mark?

In the following 3×3 matrix, each cell contains a combination of shapes. Identify the pattern and find the missing figure. [Circle + 1 line] [Circle + 2 lines] [Circle + 3 lines] [Square + 1 line] [Square + 2 lines] [Square + 3 lines] [Triangle + 1 line] [Triangle + 2 lines] [?] What should replace the question mark?

Study the 3×3 matrix below. Each cell contains a figure. Identify the pattern and select the figure that should replace the question mark (?). [Pentagon with 1 vertex marked] [Pentagon with 2 vertices marked] [Pentagon with 3 vertices marked] [Hexagon with 1 vertex marked] [Hexagon with 2 vertices marked] [Hexagon with 3 vertices marked] [Heptagon with 1 vertex marked] [Heptagon with 2 vertices marked] [?] Options: (a) Heptagon with 3 vertices marked (b) Heptagon with 2 vertices marked (c) Octagon with 3 vertices marked (d) Heptagon with 4 vertices marked

Study the figure series below. Each figure undergoes transformations in a specific sequence. Identify the pattern and select the figure that should replace the question mark (?). Figure 1: Pentagon with all sides equal (regular) Figure 2: Pentagon with one side thicker Figure 3: Pentagon with two adjacent sides thicker Figure 4: Pentagon with three consecutive sides thicker Figure 5: ? Options: (a) Pentagon with four consecutive sides thicker (b) Pentagon with all five sides thicker (c) Pentagon with three consecutive sides thicker (same as Figure 4) (d) Pentagon with two non-adjacent sides thicker

In the figure matrix below, each row follows a specific pattern. Study the first two rows carefully and identify the pattern. Then select the figure that should replace the question mark (?) in the third row. Row 1: [Circle with 1 dot] → [Circle with 2 dots] → [Circle with 3 dots] Row 2: [Square with 1 line] → [Square with 2 lines] → [Square with 3 lines] Row 3: [Triangle with 1 shading] → [Triangle with 2 shadings] → [?] Options: (a) Triangle with 3 shadings (b) Triangle with 4 shadings (c) Square with 3 shadings (d) Triangle with 2 shadings

Observe the sequence of figures below. Each figure undergoes a transformation. Identify the pattern and select the figure that should come next. Figure 1: Square (no rotation) Figure 2: Square (rotated 45°) Figure 3: Square (no rotation, but with internal line dividing it horizontally) Figure 4: Square (rotated 45°, with internal line dividing it horizontally) Figure 5: ? Options: (a) Square (no rotation, with 2 internal lines forming a cross) (b) Square (rotated 45°, with 2 internal lines forming a cross) (c) Square (no rotation, with 3 internal lines) (d) Square (no rotation, with 1 internal line dividing it vertically)

Study the 3×3 matrix below. Each row follows a specific pattern of transformation. Find the missing figure in the bottom-right cell. Row 1: [Circle with 1 dot] → [Circle with 2 dots] → [Circle with 3 dots] Row 2: [Square with 1 line] → [Square with 2 lines] → [Square with 3 lines] Row 3: [Triangle with 1 shaded section] → [Triangle with 2 shaded sections] → [?] Which figure should replace the question mark? (a) Triangle with 2 shaded sections (b) Triangle with 3 shaded sections (c) Triangle with 4 shaded sections (d) Triangle with 1 shaded section

Study the 3×3 figure matrix below. Each row follows a specific transformation rule. Find the missing figure in position (3,3). Row 1: [Circle with 1 dot] → [Circle with 2 dots] → [Circle with 3 dots] Row 2: [Square with 1 line] → [Square with 2 lines] → [Square with 3 lines] Row 3: [Triangle with 1 curve] → [Triangle with 2 curves] → [?] Additionally, observe the column pattern: Column 1 shapes rotate 0°, Column 2 shapes rotate 45°, Column 3 shapes rotate 90° clockwise from their Row 1 orientation. Which figure should replace the question mark?

In a 4×4 matrix, each cell contains a shape with a specific number of sides and shading pattern. The pattern rule is: each row increases the number of sides by 1 (starting with 3), and each column's shading follows a cycle: solid → striped → dotted → hollow. The cell at position (2,3) contains a pentagon with dotted shading. What should be at position (4,2)?

In a 3×3 figure matrix, each cell contains a polygon with internal line segments. The rule is: the number of internal line segments in each row increases by 2 (Row 1: 1, 3, 5; Row 2: 2, 4, 6; Row 3: 3, 5, 7). Additionally, the sum of line segments in each column must be equal. The cell at (1,1) has 1 segment, (1,2) has 3 segments, (2,1) has 2 segments, (2,2) has 4 segments, (3,1) has 3 segments, and (3,2) has 5 segments. What is the number of line segments in the missing cell at position (2,3)?