Apply the same row and column rule to the missing cell. Compare each option with the required features.
2 → 4 → 6
1: C 2: E 3: A 4: D
Printed order
▸ Why It Matters An arrow rotating a fixed angle from cell to cell is a purer test of rotation reasoning than a rotating shape, because an arrow's direction is completely unambiguous — there's no "which way is up" question the way there is with an irregular shape, so your child can focus entirely on the angle itself. This makes it a good stepping stone toward harder rotation puzzles that use less symmetric shapes, and it isolates exactly the skill that real nonverbal IQ tests are trying to measure: whether a child can hold a precise angle in mind and apply it consistently, step after step. Pure angle judgment like this also underlies practical skills later on, from reading a compass bearing to understanding degrees on a protractor in geometry class. ▸ Getting Started Have your child name the arrow's direction using a clock position — "pointing to 3 o'clock," "pointing to 6 o'clock" — for each cell in a row, rather than describing the angle in vague terms like "sideways" or "a bit more." Converting the visual angle into clock language turns a fuzzy impression into a precise, comparable number, which makes the fixed rotation amount between cells much easier to spot and then apply again to predict the missing cell. ▸ If They Get Stuck Draw a simple circle with clock numbers on scratch paper and mark exactly where the arrow points at each step in the row, then count how many clock-hours it moves each time — from 12 to 3 is three hours, from 3 to 6 is another three. Turning an abstract rotation into a concrete counting task removes the guesswork and gives your child something they can double-check themselves by tracing a finger around the circle. ▸ Praise Points Praise your child for using the clock-position trick even loosely, since converting a vague visual judgment into a specific, checkable number is the real skill here. Try: "You used clock positions to track the arrow instead of just eyeballing the angle — that's a smart, precise way to think about rotation, and it's exactly the habit that makes these problems easy instead of frustrating."
Sharpens pure angle reasoning by tracking an arrow that rotates a fixed amount from cell to cell, unambiguous in a way shapes aren't since there's no question of which side is "up."
With clean-angle rotation mastered, try Matrix Reasoning 4 (Rotating Grid Patterns) for less symmetric shapes, or Matrix Reasoning 15 (Flag Mirror States) to compare rotation against mirroring.