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Does volume increases faster than surface area? - Answers
Yes, volume increases faster than surface area as the size of an object increases. For geometric shapes, while surface area grows with the square of the dimensions (length, width, height), volume grows with the cube of those dimensions. This means that as an object becomes larger, its volume expands at a higher rate compared to its surface area, leading to a relatively smaller surface area-to-volume ratio.
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Does volume increases faster than surface area? - Answers
Yes, volume increases faster than surface area as the size of an object increases. For geometric shapes, while surface area grows with the square of the dimensions (length, width, height), volume grows with the cube of those dimensions. This means that as an object becomes larger, its volume expands at a higher rate compared to its surface area, leading to a relatively smaller surface area-to-volume ratio.
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Does volume increases faster than surface area? - Answers
Yes, volume increases faster than surface area as the size of an object increases. For geometric shapes, while surface area grows with the square of the dimensions (length, width, height), volume grows with the cube of those dimensions. This means that as an object becomes larger, its volume expands at a higher rate compared to its surface area, leading to a relatively smaller surface area-to-volume ratio.
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