Math, asked by purvarana1617, 9 months ago

A cuboid of dimension 8x4x7 is to be divided into identical cubes of dimension 1x1x1 each.
Find the minimum number of long straight cuts needed, if the parts can be rearranged before making a cut.​

Answers

Answered by JackelineCasarez
4

16 cuts

Step-by-step explanation:

Given,

The dimensions of cuboid = 8 * 4 * 7

To get the cube, one needs to cut the length of the cuboid 7 times to get the unit length.

To cut the unit length from breadth, we need to cut it into three parts.

In terms of height, we need to cut in 6 elements.

Thus, total minimum long straight cuts would be = 7 + 3 + 6 = 16 cuts

Learn more: Total surface area of the cuboid

brainly.in/question/34607230

Similar questions