✔Figural Matrices – Mixed
1 / 15
In each row, two shapes moving toward and then away from each other.
2 / 15
The figure alternates between circle and a square. Each time the circle appears, there is another quarter of it shaded in. The square always repeats the pattern of the circle. Since the first figure in the third row is a circle with 3 quarters shaded in, the answer must be a circle completely shaded in.
3 / 15
The shapes with even number of sides are shaded.
4 / 15
Each row is a subtraction problem. The total number of sides of all the shapes in the first figure minus the total number of sides of all the shapes in the second figure equals the total number of sides of all the shapes of the third figure.
5 / 15
In each row, the black color and the white color switch. The second shape reduces size and is put inside of the first shape.
6 / 15
Stretch vertically and horizontally.
7 / 15
Rotate 45 and 90 degrees.
8 / 15
9 / 15
The upper and lower halves of the first figure in each row “pass through” each other, over lapping in the second figure and ending up on opposite sides in the third figure.
10 / 15
Count the number of sides. It’s an addition in each row.
11 / 15
In each row, the big shape with least number of smaller shapes is shaded in.
12 / 15
Each row is an addition problem. The number of small circles inside the first figure plus the number of small circles inside the second figure equal the number of small circles inside the third figure. Since the number of small circles in the first and second figures of the third row are 4 and 3, the answer must have 7 circles.
13 / 15
14 / 15
Each row is an addition problem. The total number of sides of all the shapes in the first two figure added together equals the total number of sides of all the shapes in the third figure.
15 / 15
Count the number of sides of each shape. It’s a subtraction in each row.
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