a 10cm multiplied 10cm multiplied 10cm wooden block is painted red n all of it face. it is then cut into cubes, 10cm on each edge solve
Solve what? What difference does the color make?
A 10 x 10 x 10 cm cube cannot be cut into smaller cubes with 10 cm on and edge. You only have one of them.
Perhaps you copied the question incorrectly.
IF YOU HAVE A RECTANGULAR PICTURE 8CM X 10CM, CAN YOU PUT A 18CM STRING AROUND IT TO MAKE A FRAME?
To solve the problem, we need to determine the number of smaller cubes that can be formed when the large wooden block is cut.
First, let's calculate the volume of the large wooden block:
Volume = length x width x height
Volume = 10cm x 10cm x 10cm
Volume = 1000 cubic cm
Since all the faces of the wooden block are painted red, when it is cut into smaller cubes, each face of the small cube will also be painted red.
Next, let's find the volume of each small cube:
The edge length of each small cube is 10cm.
Volume = edge length x edge length x edge length
Volume = 10cm x 10cm x 10cm
Volume = 1000 cubic cm
Now, we can calculate the number of small cubes that can be formed by dividing the volume of the large wooden block by the volume of each small cube:
Number of small cubes = Volume of large wooden block / Volume of each small cube
Number of small cubes = 1000 cubic cm / 1000 cubic cm
Number of small cubes = 1
Therefore, when the 10cm x 10cm x 10cm wooden block is cut into small cubes with each edge measuring 10cm, only 1 small cube can be formed.