Boxes and Sketches

If a net has $5$ faces and can be folded into a $3$D shape with a square bottom and $4$ triangular sides, it is a __________.

How many edges does a sphere have?

A 'floor map' of a house is a __________ view.

Which shape can be formed by folding a net with $4$ equilateral triangles?

Which of these $3$D shapes is made by folding a net of $5$ squares?

In a net of a cube, if we label the squares $1$ to $6$. If square $2$ is the base, then the square that is not touching square $2$ in the net (in a 1-4-1 layout) will be the:

A floor plan shows a house from which direction?

Which face is opposite the face marked 'X' in a net that looks like a staircase of three steps, each made of two squares (total $6$ squares)?

When folding a net into a cube, how many edges of the $2$-D squares 'disappear' because they meet another edge to form a single edge of the cube?

A floor map of a room shows it is a square of $4\text{m} \times 4\text{m}$. If the deep drawing shows the height as $3\text{m}$, how many rectangles of $4\text{m} \times 3\text{m}$ would be in its net?

Which view of a car shows its headlights and windshield clearly?

A dice is a special kind of:

What does a 'net' become when you fold it?

How many rectangles are in the net of a cuboid?

If you fold a net with $6$ identical squares, which of the following will you definitely NOT get?

To show where the doors and windows are in a house, which drawing is most useful?

A 'L' shaped arrangement of $3$ cubes is drawn. In the 'top view', how many squares will be visible?

In a sketch of a cylinder, the top is drawn as an oval (ellipse). What does this represent in the real 3D object?

A net for a square pyramid is folded. Which parts of the net become the 'slant height' of the pyramid?

If you unfold a cardboard box that is a cube, and you cut along only some edges to lay it flat, what is the maximum number of squares that can be in a single row in the net?

What is the best way to show someone where the rooms are located in a new house?

Which of these 2D shapes can be a face of a cube?

If we flatten a cardboard box, what do we get?

A net for a triangular prism has how many triangular faces?

A triangular prism has how many rectangular faces?

In a deep drawing of a cube, we draw $3$ faces. How many edges are actually drawn to show these $3$ faces?

A solid is made of $2$ cubes stacked on top of each other. How many faces of the cubes are touching each other?

A floor map is $2D$. If you want to show the height of the windows, which of these is best?

When looking at a cube from a specific angle, what is the maximum number of faces you can see at one time?

A cube net has $6$ faces. If you remove $1$ face, you can make an open box. If you remove $2$ faces, how many different ways can the remaining $4$ faces be connected to still fold into a shape with a base and $3$ walls?