Infinitely many.
Zero would be enough.
4
That is the property of thermoplastics. If they could not be formed into different shapes many many times then nobody would bother to make them.
12
With no repetition of shapes (symmetry) we have obtained 26 different combinations.
about 10
Infinitely many.
Zero would be enough.
13
4
AnswerIf you have 5 cubes then you can make 75 different shapes, If you had 4 cubes then you can make 56 shapes and if you had 3 cubes you could make 7 shapes and if you had 2 cubes ten you could make 12 shapes and if you have 1 cube then you could make Infinity shapes with your imagination.AnswerYou will need to give a few more rules on this question. There could be an infinite number of shapes if the cubes don't have to line up with each other, or even touch.Is a shape lying down the same as a shape standing up?If they have to touch one full side against another full side does a row of 5 horizontally count as the same shape as 5 in a row vertically for instance.If you think of a die (singular of dice) with the 5 side showing are you allowed to arrange the 5 cubes in the same way as the dots on the die? In other words they would only touch at the corners.I know I have answered your question with a lot more to think about but there could be several answers - all of them correct, depending on the rules of the game.If you imagine that the loop in the letter "p" represents a cube attached to the top right of a line of 4 cubes what about the equivalent of "q, d or b" would they count as 4 different shapes or the same shape viewed from different angles (including turning it over)?
That is the property of thermoplastics. If they could not be formed into different shapes many many times then nobody would bother to make them.
12
You can make four.
None, because the cubes are solid objects and the tops of the cubes will not hinge together to open like a box. As to how many cuboid shapes (not counting rotations as different), the answer is 4. 1*1*16 1*2*8 1*4*4 2*2*4
To determine the number of different size cubes that can be made with 64 multilink cubes, we need to find all the factors of 64. The factors of 64 are 1, 2, 4, 8, 16, 32, and 64. These factors correspond to the possible dimensions of the cubes that can be formed using the multilink cubes. Therefore, there are 7 different size cubes that can be made with 64 multilink cubes.