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Q: Fill in the blank Increasing the side length of a cube by a factor of 4 increases the volume by a factor of?

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64! -Apex

(3)3 = 27

27 APEX

The volume increases by a factor of (3)3 = 27 times.

The volume increases to 33 = 27 times as much.

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64! -Apex

(3)3 = 27

27 APEX

If the sides of a cell double in length, its volume increases by a factor of 8 (2 cubed). This is because volume is calculated by length x width x height, so if all dimensions are doubled, the volume increases proportionally.

surface area. This is due to the volume increasing cubically as the length increases, while the surface area only increases squared. This can lead to issues with nutrient and waste exchange in larger cells.

Yes, for most substances the length, or volume, increases when the temperature rises. However, there are exceptions. One notable exception is water, between 0 and 4 degree Celsius.

increases: by approximately the square of the cube root of the volume increase (that would be exact if the cell was a sphere). Or, in other words, if you double the size (diameter) of a cell. its surface area increases by a factor of 4, and it volume increases by a factor of 8.

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The volume of any solid is proportional to each of its three dimensions.So if one dimension is doubled, the volume increases by the factor of 21 = 2 .And if two dimensions are doubled, the volume increases by the factor of 22 = 4 .And if each dimension is doubled, the volume increases by the factor of 23 = 8.

If the sides of a cell doubles, this volume will increase by 8 times. Here is an explanation: Say you have a cell with the side dimension equal to n. The volume of the cube is n3 Double the side lenght to 2n The volume is now (2n)(2n)(2n) = 8n3

The volume increases by a factor of four.