Visualising Solid Shapes

What is the shape of the lateral faces of a regular prism?

How many vertices are there in an octagonal prism?

The number of faces in an octagonal prism is:

How many edges are in an octagonal pyramid?

How many faces does a nonagonal prism (9-sided base) have?

How many vertices are in a pyramid whose base has 12 sides?

A polyhedron has $6$ faces and $8$ vertices. Which of the following could it be?

If a polyhedron has 8 vertices and 6 faces, and all its edges are of equal length, it is a:

A prism has $V$ vertices and $E$ edges. If $E - V = 10$, how many faces does the prism have?

Which of the following can be the cross-section of a cylinder when cut vertically but not through the center?

If a net has $3$ rectangles and $2$ triangles, it can be folded to form a:

How many rectangular faces are in the net of an octagonal prism?

A net with $4$ triangular faces can fold into a:

What $2$-D shape forms the curved boundary of a cone's net?

In a net for a cube, how many squares meet at a single point (vertex) when the shape is fully folded?

How many faces will the net of a hexagonal pyramid have in total?

A net has 4 rectangles and 2 squares. Which shape can be formed?

Which of these is a property of any net of a cube?

Can a net of a cube be formed by 6 squares in a straight $1 \times 6$ line?

A net has 2 hexagons and 6 rectangles. If the hexagons are regular with side $a$ and the rectangles are $a \times h$, what is the total number of vertices in the resulting solid?

Which of the following properties is shared by both oblique and isometric sketches of a cuboid?

Which of these features helps in visualizing the hidden edges of a solid in a mathematical sketch?

If you draw a triangle by connecting 3 dots that are all 1 unit apart on an isometric sheet, what type of triangle is formed?

In an isometric sketch, a square face of a cube appears as which shape?

What is the primary meaning of the word 'oblique' in the context of these sketches?

In an isometric sketch, if two edges of a solid are equal in reality, they will be drawn using:

When looking at an isometric sketch of a cube where only the visible part is shown, how many vertices of the actual cube are hidden from view?

A $2 \times 2 \times 1$ cuboid is drawn obliquely with the $2 \times 2$ face in front. If the receding edge (length 1) is drawn at $45^{\circ}$ and $1:1$ scale, what is the perimeter of the 2D shape of the side face?

In an isometric sketch of a $2 \times 2 \times 2$ cube, how many sets of 3 or more collinear dots exist on the visible edges?

If you draw the isometric sketch of a octahedron (two square pyramids joined at their bases), how many dots are needed to represent the vertices?

What is the shape of the cross-section of a rectangular gift box when cut vertically?

If you give a vertical cut to a cylindrical candle, what is the shape of the cross-section?

A flat circular CD is lying on a table. If a light is directly above it, the shadow is a:

If you cut an orange horizontally, what is the shape of the cross-section?

If a solid $sphere$ is cut horizontally at any height, what is the shape of the resulting cross-section?

A tall rectangular box is placed on the ground at noon. If the sun is directly overhead, what is the shape of its shadow?

A $triangular\ prism$ is lying on one of its rectangular faces. If it is sliced vertically, parallel to its triangular ends, what is the shape of the cross-section?

A plane slices a cube such that it intersects exactly four faces. Which of these shapes could NOT be the resulting cross-section?

A sphere is placed on a table. A light source is moved from directly above the sphere to a lower position on the side. What happens to the shadow's shape on the table?

A shadow of an object is a triangle from one direction and a rectangle from another. Which solid could it be?