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Sagot :
To determine the number of squares that make up the surface of a cube, let's examine the properties of a cube:
1. A cube is a three-dimensional geometric figure with six equal faces.
2. Each face of the cube is a square.
3. Therefore, by considering all the faces, we can summarize that each face contributes to the total number of squares.
Given this understanding, we can conclude:
- The total number of squares on the surface of a cube is the sum of the six square faces.
So, the correct answer to the question "How many squares make up the surface of a cube?" is:
A. Six
1. A cube is a three-dimensional geometric figure with six equal faces.
2. Each face of the cube is a square.
3. Therefore, by considering all the faces, we can summarize that each face contributes to the total number of squares.
Given this understanding, we can conclude:
- The total number of squares on the surface of a cube is the sum of the six square faces.
So, the correct answer to the question "How many squares make up the surface of a cube?" is:
A. Six
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