To find the option in which the given figure is embedded (without rotation), let us analyze the key components of the given figure (image_0.webp):
- A circle at the very top.
- A vertical line starting from the bottom of the circle and extending all the way down to a horizontal base.
- Two arms (slanted lines) extending downwards and outwards from the top vertex just below the circle.
- A triangular base structure at the bottom, formed by:
- A horizontal base line.
- Two slanted legs starting from a junction point on the vertical line and extending to the left and right ends of the base line.
- The vertical line continuing straight down through the center of this triangle to bisect the base line.
Now, let us examine the options to locate these exact features in the same orientation:
- Option 1 (image_1.webp): The bottom part consists of lines pointing downwards to a single vertex at the bottom, which does not match the horizontal flat base of the given figure.
- Option 2 (image_2.webp): The circle is very large, and the stick-figure geometry is not correctly embedded inside it.
- Option 3 (image_3.webp): The circle is intersected by vertical and horizontal lines through its center, unlike the given figure where the circle sits entirely on top of the vertex.
- Option 4 (image_4.webp): The circle sits on top of the horizontal line. A vertical line runs straight down to the base. The two upper slanted lines (arms) extend downwards to the outer rectangular frame. Near the bottom, starting from the junction on the horizontal line, two diagonal lines (legs) go down to the bottom corners of the base, with the vertical line continuing down to the midpoint of the base. This matches the given figure perfectly.
Therefore, the given figure is embedded in Option 4.
