Select the figure which satisfies the same conditions of placement of the dots as in Figure-X.

In fig. (X), one of the dots lies in the triangle alone, another dot lies in the region common to the square and the triangle only and the third dot lies in the region common to the circle and the square only. In each of the figures (1), (2) and (4), there is no region common to the square and the triangle only. Only fig. (3) consists of all the three types of regions.

In fig. (X), the dot lies in the region common to all the three figures - square, triangle and circle. Out of the four alternatives, only fig. (2) contains a region common to all the three figures. Hence, fig. (2) is the answer.

In fig. (X), one of the dots lies in the region common to the circle and the triangle only, another dot lies in the region common to the circle, the square and the triangle only and the third dot lies in the rectangle alone. In figures (1) and (4) there is no region common to the circle and the triangle only. In fig. (3) there is no region which lies in the rectangle alone. Only fig. (2) contains all the three types of regions.

In fig. (X), one of the dots lies in the region common to the circle, the square and the rectangle only, another dot lies in the region common to all the four elements - the circle, the square, the triangle and the rectangle and the third dot lies in the region common to the circle, the triangle and the rectangle only. In fig. (1), there is no region common to the circle, the triangle and the rectangle only. In each of the figures (3) and (4) there is no region common to all the four elements - the circle, the square, the triangle and the rectangle. Only fig. (2) consists of all the three types of regions.

In fig. (X), one of the dots lies in the region common to the circle and the square only, another dot lies in the region common to the circle, the square and the rectangle only Dot and the third dot lies in the region common to the square, the triangle and the rectangle only. In each of the figures (1), (2) and (4), there is no region common to the square, the triangle and the rectangle only. Only fig. (3) consists of all the three types of regions.

In fig. (X), one of the dots lies in the region common to the circle and the rectangle only and the other dot lies in the region common to the circle, the square and the triangle only. In each of the figures (1) and (2), there is no region common to the circle and the rectangle only. In fig. (3), there is no region common to the circle, the square and the triangle only. Only fig. (4) consists of both the types of regions.

In fig. (X), one of the dots lies in the region common to the circle and the triangle only and the other dot lies in the region common to the circle and the square only. In each of the figures (1), (3) and (4), there is no region common to the circle and the triangle only. Only fig. (2) consists of both the types of regions.

In fig. (X), one of the dots lies in the square alone, another dot lies in the triangle alone and the third dot lies in the region common to the circle and the square. In fig. (2) there is no region that lies in the square alone, in fig. (3) there is no region that lies in the triangle alone and in fig. (4) there is no region that lies in the region common to the circle and the square only. Only fig. (1) consists of all the three types of regions.

In fig. (X), one of the dots lies in the square alone, another dot lies in the region common to the square and the triangle only and the third dot lies in the region common to the circle and the triangle. In fig. (1), there is no region which lies in the square alone. In each of the figures (2) and (4), there is no region common to the circle and the triangle only. Only, fig. (3) consists of all the three types of regions.

In fig. (X), one of the dots lies in the region common to the square and the triangle and another dot lies in the region common to the circle and the triangle. In each of the alternatives (1), (2) and (4), the region common to the square and the triangle lies within the circle. Therefore, in each of these figures, there is no region common to the square and the triangle only. Only the alternative (3) consists of a region common to the square and the triangle only and another region common to the circle and the triangle only. Hence, fig. (3) is the answer.