The number of small cubic blocks that is required to fill the big cubic blocks is 2.
Mathematically, the volume of a cube is given by the following formula:
Volume of cube = S³
Where:
S is the side length of the cube.
Given the following data:
For the small cube:
Volume of cube = (1/6)³ = 0.5 in³
For the big cube:
Volume of cube = (2/6)³ = 1 in³
Therefore, the number of small cubic blocks that is required to fill the big cubic blocks is given by:
Number = 1/0.5
Number = 2 cubic blocks.
Read more on volume of a cube here: brainly.com/question/25248189
Complete Question:
How many cubic blocks of side length 1/6 inch would it take to fill a cube with a side length of 2/6 inch
The number of cubic blocks of side length 1/6 inch required to fill the cube with side length 2/6 inch is 8
The volume of a cube can be obtained by using the following formula
Volume (V) = length (L) cube
V = L³
How to determine the volume of small cube
V = L³
V = (1/6)³ in³
V = L³
V = (2/6)³ in³
Number = Volume of large / volume of small
Number = (2/6)³ ÷ (1/6)³
Number = 8
Complete question
How many cubic blocks of side length 1/6 inch would it take to fill a cube with a side length of 2/6 inch
Learn more about volume of cube:
https://brainly.com/question/11246378
