Figure Formation and Analysis

Select the related figure from the given responses:

The given three dimensional figure has its elevation from one of the following.

Given below is a $3\mathrm{d}$ form. Which of the options belong(s) to the $3\mathrm{d}$ in the box?

The given three dimensional figure has its elevation from one of the following.

Which picture cube does this shape make?

Mark the correct views of the given three dimensional figure from the following options.

A square is cut into 7 pieces as shown on the extreme left of the image. Identify which of the options can be made using all 7 pieces.

Pick the TWO answer choices that will come together to make the figure shown. Pieces may be reflected and or rotated

Count how many times "$!$" The sign is used in the picture below.

In a $3\mathrm{D}$ structure made of cubes of equal size, an $\mathrm{L}$ shaped hole is made by removing a few cubes, as shown on the left. Which of the $3\mathrm{D}$ structures in the options on the right would successfully pass through the $\mathrm{L}$ shaped hole, given that they are also made of cubes of same size?

A solid is drilled using a cylindrical drill in a direction, as shown below. How many surfaces will the solid have after the drilling is complete?

Which is the correct top view for the solid shown?

Which of the object(s) given in the options can produce the top and front view as shown in the figure? Arrow shows the direction of front view.

Four views of a convex solid are shown. How many surfaces does the solid have?

Two different views of a sphere are shown below. Select the correct digital image that is mapped on the sphere.

Seven identical playing dice are unfolded in an identical manner. Six of the unfolded dice are laid out on a flat surface and are arranged to touch each other without overlapping. The figure shows a portion of the arrangement. Which face(s) from the seventh unfolded dice CAN NOT replace $X$ if overlap must be avoided?

Shown below is an image that represents how cups should stack on top of each other in a stable manner. Among the given different types of cups, which of the cups CANNOT stack on itself in a stable manner?

$\mathrm{XI}$ is a $3D$ form generated from the shape $X$, using certain $3D$ operations. It has $14$ surfaces in total. If the same operations are carried out on shape $Y$, how many surfaces would the resulting $3D$ form have?

A cube and a truncated cone are shown below. The cube has dimensions $10\times 10\times 10$ units. The truncated cone has a base diameter of $12$ units, height of $11$ units and top diameter of $6$ units. Imagine these two solids are intersecting while positioned coaxially on the same base. Further imagine the cube vanishes completely along with the intersected portion of the truncated cone. What remains?