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no; surface area applies to the square unit of measurement of a 2-dimensional surface, such as one face of a box (length and width). Volume is a 3-dimensional representation that takes the 2-dimensional surface area (length x width) and adds a 3rd dimension in the form of depth, or height. Answers in volume will always be a cubic unit of measure.

Summing it up:

Surface Area: L x W

Cubic Area (Volume): L x W x H

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Q: Should the surface area of a box be the same as volume?
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Related questions

How are volume and surface area the same when volume stays the same?

There is no reason for the surface area to remain the same even if the volume is the same.


Do figures with the same volume always have the same surface area?

figures with the same volume does not have the same surface area.


Can two rectangular prisms have the same surface area but different volume?

Yes, they can. They can also have the same surface area, but different volume.


Do cubes have the same volume and surface area?

Yes Volume: Is the amount it takes to build it. Surface Area: Is how much is on the surface.


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If they have the same radius then it is: 3 to 2


As a cell becomes larger what happens to its surface area and volume?

The Volume increases faster than the Surface Area


Is the volume of a cylinder the same as the surface area of a cylinder?

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How does the surface area to volume ratio change as the cell size increases?

As the cell size increases, the surface area to volume ratio decreases. This is because the volume of the cell increases at a faster rate than its surface area. A low surface area to volume ratio can impact the cell's ability to efficiently exchange nutrients, gases, and waste with its environment.


How can two rectangular prisms have the same surface area but different volumes?

Yes, they can. They can also have the same surface area, but different volume.


As a cell increases in size the a. metabolic rate increases. b. surface area to volume ratio increases. c. volume increases and the surface area increases. d. surface area increases and the volume d?

d. surface area increases and the volume does not increase at the same rate, leading to a decrease in surface area to volume ratio.


Is it possible to have the same surface area different volume?

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What dimentions do you need to get the same surface area as volume?

The depth would have to have a value of 1. For example, a slab 60" long by 24" wide by 1" deep would have the same surface area as volume. Examples: Area = LxW (60x24=1440 sq inches). Volume = LXWXD (60x24x1=1440 cubic inches). In this case, the volume has the same value as the surface area