The cube below has edges measuring 2 cm long.
What is the sum the cube's edges?
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The cube below has edges measuring 2 cm long.
What is the sum the cube's edges?
To solve this problem, we will use the basic property of cubes regarding the number of edges and the length of each edge. Follow these detailed steps:
Step 1: Identify the length of each edge.
The problem states that each edge of the cube is 2 cm long.
Step 2: Determine the number of edges in a cube.
A cube has 12 edges.
Step 3: Calculate the total sum of the edge lengths.
Multiply the number of edges by the length of each edge. Thus, the total edge length is given by:
Therefore, the sum of the cube's edges is , cm.
A cube has a total of 14 edges.
Think of it systematically: a cube has 4 edges on top, 4 edges on bottom, and 4 vertical edges connecting them. That's 4 + 4 + 4 = 12 edges total!
Edge length is how long each individual edge is (2 cm in this problem). Total edge length is the sum of all edges combined (24 cm).
The question specifically asks for the sum of edges, which means adding up all the edge lengths. This is different from finding surface area or volume.
Yes! For any 3D shape, count the total number of edges and multiply by the edge length. However, only cubes have all edges the same length.
That wouldn't be a cube anymore! By definition, a cube must have all edges equal. If edges were different lengths, it would be a rectangular prism.
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