A cuboid surface area of 160 square centimeters, can be divided into two exactly the same cube, cuboid volume

A cuboid surface area of 160 square centimeters, can be divided into two exactly the same cube, cuboid volume


Let a = x, then B = x, H = 2x
(x²+2x²+2x²)×2=160
10x²=160
x²=16
x=4
v=4×4×8
=128cm³



Divide a cuboid into several cuboids, surface area (), volume (), put several small cubes together into a cuboid, surface area (), volume ()
(fill in smaller, larger, unchanged)


After a cuboid is divided into several cuboids, the surface area (increase) and volume (unchanged) will be increased, and several small cubes will be put together into a cuboid, the surface area (decrease) and volume (unchanged) will be decreased



A cuboid has a surface area of 14 square centimeters, which is exactly divided into three cubes. How many cubic centimeters is the cuboid's volume


If the width of a cuboid is x cm, its height is x cm, and its length should be three times of its width
therefore
(x*x+3x*x+3x*x)*2=14
14x*x=14
x=1
So the volume of the cuboid is
3 * 1 * 1 * 1 = 3 cubic centimeters