6
If I understand the question correctly, you want the probability of each cube showing an odd number. If the number cubes are fair, then the answer is 1/4.
1729 is the smallest number that can be expressed in two ways as the sum of two cubes.[12cube+9cube] * * * * * ... two positive cubes. 12 cube + 1 cube and 10 cube + 9 cube.
Cubes of squares or squares of cubes, like 1, 64 and 729.
The ratio of volumes is directly proportional to the cube of the ratio of their sides. And, incidentally, all cubes are similar.
a3+ b3 = (a + b)(a2 - ab + b2)
The greatest possible number of 1 centimeter cubes that can fit in the box is equal to the volume of the box divided by the volume of a 1 centimeter cube. In this case, the box has a volume of 3 x 2 x 1 = 6 cubic centimeters, and each 1 centimeter cube has a volume of 1 cubic centimeter. Therefore, the greatest possible number of 1 centimeter cubes that can fit in the box is 6 divided by 1, which equals 6 cubes.
There are 65 = 7776 possible outcomes. However, if the number cubes are indistinguishable, then these represent 378 distinct outcomes.
It is not possible to link multiple Game Cubes
7
There are 36 possible outcomes. But if the cubes are identical, then for every possible outcome, there's another one that looks just like it, so only 18 that you can identify.
There are 6*6*2 = 72 possible outcomes.
They are not generally called seven cubes.
Number of possible outcomes of one cube = 6Number of possible outcomes of the other cube = 6Number of possible outcomes of two cubes = 6 x 6 = 36Number of ways to roll a sum of 7 with two cubes = 61 - 62 - 53 - 44 - 35 - 26 - 1Probability of rolling the sum of 7 = 6/36 = 1/6 = (16 and 2/3) percent
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.
There are many possible answers:Hexagonal pyramidQuadrilateral based bipyramidHexahedrons (including cuboids and cubes)There are many possible answers:Hexagonal pyramidQuadrilateral based bipyramidHexahedrons (including cuboids and cubes)There are many possible answers:Hexagonal pyramidQuadrilateral based bipyramidHexahedrons (including cuboids and cubes)There are many possible answers:Hexagonal pyramidQuadrilateral based bipyramidHexahedrons (including cuboids and cubes)
Yes they would have to be similar cubes.
If the number cubes are standard dice cubes, the odds of rolling 3 ones is 1 in 216.