Non Verbal Reasoning Figure Matrix, Tips and Tricks to Use in Exams
Introduction to Figure Matrix Figure Matrix is an important topic in Non Verbal Reasoning that tests your ability to identify visual relationships, understand patterns, and apply logical rules. These questions are commonly encountered in competitive examinations such as SSC, Railway, Banking, and other recruitment exams. In a typical Figure Matrix question, you are given a grid of figures arranged in rows and columns. One position in the grid is left blank, and you must select the correct figure from the given options. At first glance, the figures may appear unrelated. However, there is usually a logical relationship between them. Your task is to identify that relationship and use it to determine the missing figure. As I always explain to students, do not try to memorize individual questions. Learn to recognize the operations that connect the figures. Once you understand how shapes, lines, dots, directions, and shaded regions change across a matrix, you can solve many questions more quickly and accurately. The key principle is simple: observe the relationship between figures rather than focusing on the appearance of individual figures. What Is a Figure Matrix? A Figure Matrix is a visual reasoning problem in which figures are arranged in a structured grid. Each row, column, or sometimes both follows a particular rule. Consider a simple three-by-three matrix: Figure 1 Figure 2 Figure 3 One dot Two dots Three dots Two dots Three dots Four dots Three dots Four dots ? The number of dots increases by one as you move from left to right. The same relationship holds when you move from top to bottom. Therefore, the missing figure must contain five dots. This is a basic example, but examination questions can combine several properties, such as rotation, shading, shape movement, and the number of elements. Your job is to identify the rule that consistently explains the matrix. Common Patterns in Figure Matrix Questions 1. Increasing or Decreasing Elements In this type, the number of lines, dots, shapes, or symbols changes systematically. For example: The number of triangles increases by one in each step. The same principle applies to decreasing patterns. If the number of lines decreases from five to four and then three, the next figure may contain two lines. Exam tip: Count the elements instead of relying on visual estimation. When figures are crowded, count rows, corners, dots, and internal lines separately. 2. Rotation of Figures A figure may rotate by a fixed angle across a row or column. For example, an arrow may point upward in the first cell, rightward in the second, and downward in the third. This indicates a clockwise rotation of 90 degrees. In the next row, the same rule may apply to a different shape. To solve such questions, identify one distinctive feature, such as an arrowhead, an open corner, or a short line. Track that feature rather than mentally rotating the entire figure. Remember that rotation changes orientation but does not necessarily change the internal arrangement of the figure. 3. Reflection and Symmetry Some matrices use mirror images or symmetrical transformations. A triangle pointing right may become a triangle pointing left. A dot near the upper-left corner may move to the upper-right corner. Do not confuse reflection with rotation. Rotation turns the figure around a point, whereas reflection reverses it across an imaginary line. What should you do in the exam? Look for asymmetrical features. These are easier to track than symmetrical shapes. If a figure contains a dot on one side or an uneven projection, use it to identify whether the transformation is a rotation or reflection. 4. Alternating Patterns Sometimes two or three figures repeat in a fixed order. For example: A, B, C, A, B, C In a matrix, the same principle may operate horizontally or vertically. Compare the first and second rows with the third row. If corresponding positions repeat a sequence, the missing figure may be identified without examining every detail. This method is particularly useful when the grid contains several complicated shapes. 5. Shading and Black-and-White Patterns Figure Matrix questions frequently use shaded and unshaded regions. The shaded portion may move from one corner to another, alternate between black and white, or increase in size. Suppose the shaded region moves clockwise: Top-left → Top-right → Bottom-right → Bottom-left. The next position would return to the top-left. In other questions, two figures may combine their shaded areas to produce a third figure. Always distinguish between a change in the position of shading and a change in the amount of shading. 6. Addition and Combination of Figures Some matrices follow a combination rule in which two figures produce a third. For example, the first cell contains a circle, the second contains a triangle, and the third contains both shapes. The relationship may be represented as: Circle + Triangle = Circle and Triangle. However, not every combination question involves simple addition. Sometimes common elements disappear, overlapping lines cancel, or only the different elements remain. When you encounter such a matrix, compare the first two figures carefully with the third. Determine which elements are retained, added, or removed. Do not assume that every combination follows the same rule. 7. Movement of Dots or Small Symbols A small dot, arrow, or symbol may move through different positions inside a larger shape. For example, a dot may move from the top to the right, then to the bottom. This suggests clockwise movement. In a matrix, the dot may follow the same rule across each row or down each column. The larger shape might remain unchanged, so concentrate on the moving element. This approach reduces visual complexity and helps you avoid unnecessary calculations. Step-by-Step Method to Solve Figure Matrix Questions I recommend the following method for examination practice. Step 1: Check the Rows First Start by comparing the figures from left to right. Ask yourself: Rows often reveal the pattern quickly. Step 2: Check the Columns If the rows do not reveal a clear rule, examine the columns. Sometimes each column follows the








