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Use the following information to answer the next question.

Some tiling patterns are given below.

How many of them are monohedral?

1

2

3

4

In the tiling pattern, there is only one tile as its generating set.

∴ It is monohedral.

In the tiling pattern, there is only one tile as its generating set.

∴ It is monohedral.

In the tiling pattern, there is only one tile as its generating set.

[Note: In the tiling pattern, only shape of the tile matters, not its color]

∴ It is monohedral.

In the tiling pattern, there is only one tile as its generating set.

[Note: In the tiling pattern, orientation of tile does not matter]

Thus, all the four tiles are monohedral.

The correct answer is D.

Question 4:

A tiling pattern is given here.

How many different types of tiles are used to form the given pattern?

It can be observed that the given tiling pattern is formed using the following tiles:

and

Therefore, the number of different types of tiles used to form the given tiling pattern is two.

Hence, the correct option is C.

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