Area equals l*w*h, so we have 2*3*4 which gives us 24. 24 times two is 48. So now we must find 48=lwh. There can be several answers to this question. 4 by 6 by 2 is one example because 4 times 6 is 24 times two is 48.
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The answer depends on their relative dimensions.
As long as the cubes are 1x1x1 then any box with an equivalent volume would hold the same number of cubes. The volume of the 3x4x10 box is 120. So a box with the dimensions 1x1x120 would work just as well as a box with the dimensions 12x10x1 or 2x5x12.
There would be 1,452 1cm cubes that fit in a 12cmx12cmx11cm cube. This is determined by multiplying the dimensions of the larger cube together (12x12x11) and dividing by the volume of the smaller cubes, which is 1cm^3.
Give us the dimensions of the prism.
two
Depends on the dimensions of the prism, and how large of cubes they are.
The answer depends on their relative dimensions.
As long as the cubes are 1x1x1 then any box with an equivalent volume would hold the same number of cubes. The volume of the 3x4x10 box is 120. So a box with the dimensions 1x1x120 would work just as well as a box with the dimensions 12x10x1 or 2x5x12.
8x2x2
There are no sugar cubes in a McChicken sandwich. The sandwich does, however, contain 360 calories which is the caloric equivalent of roughly 14.5 sugar cubes.
There would be 1,452 1cm cubes that fit in a 12cmx12cmx11cm cube. This is determined by multiplying the dimensions of the larger cube together (12x12x11) and dividing by the volume of the smaller cubes, which is 1cm^3.
To determine the number of prisms that can be made with 18 cubes, we need to consider the different dimensions of the prism. A prism requires at least 3 faces to form a solid shape. With 18 cubes, we can form prisms with dimensions of 1x1x18, 1x2x9, or 1x3x6. Therefore, there are 3 possible prisms that can be made with 18 cubes.
Give us the dimensions of the prism.
iregular box 312regular box only 288
two
no.of cubes made=volume of cuboid/volume of cube i.e, (21*27*8)/(3*3*3) = 4536/27 = 168 cubes
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.