Figural Matrices Practce 2 – Mixed
For each of the matrices, find the shape that completes the pattern.
1 / 20
The small circle rotates around the big shape counterclockwise and the big shape rotates clockwise.
2 / 20
3 / 20
4 / 20
Rotation inside of the shape.
5 / 20
The semi circle rotates 45 and 90 degrees.
6 / 20
7 / 20
Rotate 45 and 90 degrees.
8 / 20
Rotation 90 and 180 degrees.
9 / 20
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 / 20
The arrows always point in the direction of the corner the colored square will move to next. The answer is the last square, and so there wouldn’t be an arrow.
11 / 20
The arrows are pointing in the direction that the colored square will move to next. Since the last colored square was in the bottom right corner and the arrow pointed left, the answer must have a green square in the bottom left corner.
12 / 20
Stretch vertically and horizontally.
13 / 20
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.
14 / 20
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 / 20
The number of sides decreases as you move from left to right.
16 / 20
The inner shape of each figure always has fewer sides than the outer shape. Also the number of sides of both shapes increase from left to right in each row. Choice b, fits the pattern of having more sides on the outer shape, but not the pattern of having more sides than the rest of the row.
17 / 20
In each row, the number of sides of the first two shapes added together equals the number of circles in the colored in square. Since the third row has a square and a trapezoid, each 4 sides, the answer must be a colored square with 8 circles.
18 / 20
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.
19 / 20
The pattern alternates between circles and squares with each new shape being added to the circles first. Each time a circle is added, it is placed first above the last one, then to the right, then above again, etc. Each circle pattern is then copied by the square.
20 / 20
In each row, the number of circle increases by one. The other shapes are irrelevant.
Your score is
The average score is 70%
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