If A1 ,A2,A3 are the areas of adjacent faces of cuboid then volume is?
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the volume will be √A1*A2*A3
√a*b*b*c*c*a
√a²b²c²
abc
which is volume so the volume is √A1*A2*A3
√a*b*b*c*c*a
√a²b²c²
abc
which is volume so the volume is √A1*A2*A3
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Answer:
Volume of cuboid = √(A1 × A2 × A3)
Step-by-step explanation:
Let length of cuboid = l
Let width of cuboid = w
Let height of cuboid = h
So area A1 = l × w
area A2 = w × h
area A3 = h × l
A1 × A2 × A3 = l × w × w × h × h × l
= (l × w × h)²
So (l × w × h) = √(A1 × A2 × A3)
∵Volume of cuboid = length × height × width
= (l × w × h)
Volume of cuboid = √(A1 × A2 × A3)
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