In how many different ways can you join 3 cubes? Try and see.
Three cubes can be joined in 2 distinct ways:
(1) Straight line: All three in a row.
(2) L-shape: Two cubes side by side with the third attached to the side of one of them.
A vertical tower is not a distinct arrangement because it is simply a rotation of the straight line.
Explanation
This question explores spatial arrangements of cubes up to congruence (rotations and reflections). With 3 cubes, there are only 2 distinct arrangements: a straight line (all three in a row) and an L-shape (two cubes side by side with one attached to the side). A vertical tower is just a rotation of the straight line, so it is not a separate arrangement. This develops spatial reasoning and combinatorial thinking.
Solution Steps
All three in a straight line
Two cubes side by side with the third attached to the side of one of them (L-shape)
Note: A vertical tower is a rotation of the straight line and is not a distinct arrangement