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Sagot :
cubic volume V = [tex]a^3[/tex]
where a - cubic edge
250 = 2*V
V=125
[tex]a^3=125[/tex]
[tex]a=\sqrt[3]{125}=5[/tex]
Answer: Cubes edge is 5cm.
where a - cubic edge
250 = 2*V
V=125
[tex]a^3=125[/tex]
[tex]a=\sqrt[3]{125}=5[/tex]
Answer: Cubes edge is 5cm.
5 cm
Further explanation
Given:
The combined volume of two identical cubes is 250 cubic centimeters.
Question:
What is the measure of the edge of one cube?
The Process:
Firstly, let's make a diagram that suitable for the information above. Notice that we have two identical cubes. Therefore, we divide the volume of two cubes into two equal parts to prepare the volume of one cube.
[tex]\boxed{125 \ cm^3}\boxed{125 \ cm^3} = 250 \ cm^3 \ or \ \boxed{ \ 250 \ cm^3 \div 2 = 125 \ cm^3 \ }[/tex]
Hence, the volume of a cube is 125 cm³.
Secondly, we will find out the measure of the edge of one cube.
In a cube, all the sides are the same.
Recall the volume of a cube is [tex]\boxed{ \ V = s \times s \times s \ or \ V = s^3 \ }[/tex], where s is the length of one side of the cube, or, the measure of one cubes edge.
Let us calculate the side length of each cube.
[tex]\boxed{ \ s \times s \times s \ = 125 \ }[/tex]
[tex]Since \ \boxed{125 \div 5 = 25} \ and \ \boxed{25 \div 5 = 5}, hence \ \boxed{5 \times 5 \times 5 = 125}[/tex]
Thus, the measure of one cubes edge is 5 cm.
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Keywords: the combined, volume, of two identical cubes, 250 cubic, centimeters, what is, the edge, of one cube, formula, diagram , the side length, 5 cm

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