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What is the volume of a cereal box that has dimensions of 35.2Cm times 22.0Cm times 6.0Cm?

The volume is 35.2 * 22.0 * 6.0 = 4646.4 cm3 or 4.6 litres, approx.


How do you measure a box of cereal?

using volume length times base times height


What is the volume of 15 times 7?

If you multiply two measurements, you get only two dimensions - an area. For a volume, you need three dimensions.


What do you use to measure a cereal box?

What is the unit measure of a cereal box? gram


What happens to the volume of a cylinder if the dimensions are tripled?

The volume goes up by 9 times


How many times larger is the volume when three dimensions are doubled?

Eight times larger.


The volume of a cylinder increased by 8 times the original volume How many times greater are each of the dimensions of that new cylinder?

the dimensions of the cylinder would be 2 times greater. We just had a test on this stuff and this was one of the questions.


If the dimensions of a cylinder are doubled will the volume be 8 times greater?

Yes.


What is the volume of a prism whose dimensions are 2cm times 3?

8 cm3


Dimensions of a kleenex box?

The dimensions of a Kleenex box are length, width and height. The volume of the box is equivalent to length times width times height.


Calculate cubic inches?

If a calculation of volume in cubic inches is needed, all dimensions need to be converted to inches before calculating the volume. For example, if calculating a rectangular prism in cubic inches, the dimensions need to be converted to inches, then the volume is calculated as length times width times height.


Does the volume of a box double if the dimensions are doubled?

No, it's not that simple. the volume of a box, if let us say (for simplicity's sake) it is cubical in shape, is the length cubed (or if it is rectangular, it is length x width x height). So let us say we have a cubical box 2' on an edge. Its volume is 2x2x2=8 cubic feet. Now let us say that we double the length of an edge. Now we have 4x4x4=64 cubic feet. It has eight times the volume of the smaller box. If we are dealing with a rectangular box rather than a cubical box, the calculations are more complicated, but it remains true that the volume grows much faster than the linear dimensions.