Abstract Reasoning Flashcards
7 cards from real Mettl practice questions. Tap to flip, then mark Knew It or Still Learning — missed cards come back until you master them.
Read the first 7 Abstract Reasoning flashcards as text
A 3×3 matrix has each column containing exactly one cross (×), one plus (+), and one circle (○). Column 1: ×, ○, +. Column 2: +, ×, ○. Column 3: ○, +, ?
Answer: ×
Column 3 already has ○ and +, so the missing symbol must be ×.
A figure splits into two identical halves along a vertical axis. If the left half shows a pattern of alternating black and white cells (starting black), what does the right half show?
Answer: Starting white, mirror of left
A vertical mirror reflection reverses the left-right arrangement, so the right half starts white and mirrors the left half.
In a series, shapes gain one vertex per step: step 1 = triangle, step 2 = square, step 3 = pentagon. What shape appears at step 7?
Answer: Nonagon
Step 1 = 3 sides; each step adds 1, so step 7 = 3 + 6 = 9 sides = nonagon.
A pattern of arrows points: Up, Right, Down, Left, Up, Right, Down, Left, … What direction does the 15th arrow point?
Answer: Down
The cycle repeats every 4: 15 mod 4 = 3, which corresponds to the 3rd position = Down.
Two overlapping shapes share a region. The left shape has 8 dots, the right shape has 6 dots, and the overlap region has 3 dots. How many dots are in total across both shapes combined (without double counting)?
Answer: 11
Total = 8 + 6 − 3 = 11 dots, using the inclusion-exclusion principle.
In a sequence of figures, each figure is the previous one rotated 90° and with one additional dot added. The first figure has 1 dot. How many dots does the 5th figure have?
Answer: 5
A dot is added at each step: figure 1=1, 2=2, 3=3, 4=4, 5=5 dots.
A 4×4 grid is divided into four 2×2 quadrants. Each quadrant contains a unique combination of shapes. The top-left has {■, ○} and the top-right has {△, ■}. If no shape repeats across a row of quadrants, what shapes are in the bottom-left?
Answer: {○, △}
The bottom row must use shapes not in the top-left (■, ○) or top-right (△, ■), so the remaining pair is {○, △}.