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If you double the volume of a rectangular prism does its surface area double?
No.
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.
What happens to the volume of a rectangular prism if you double the height?
The volume of a rectangular prism would double if you double the height.
How do you find the volume of a rectangular prism if you know the area and height?
Volume of rectangular prism = area of base x height
How do you calculate the surface area and volume of rectangular prisms?
To figure out the surface area of a reactangular prism you have to multiply length x width and then multiply that by how many faces it has, to figure out volume you multiply the length x width x height of the prism and than you will find your answer!!!!!
What is the volume of a rectangular prism if the surface area is 34?
You can't derive the volume from the surface area.
Explain the relationship between cell surface area and volume as a cell grows larger?
As the volume of a cell grows, the surface area grows but not as quickly.
What is the relationship between cube size and surface area-to-volume ratio?
The ratio of the surface area of a cube to its volume is inversely proportional to the length of its side.
Is the volume of a rectangular prism squared or cubed?
The volume is cubed and the surface area is squared.
If you double the volume of a rectangular prism does its surface area double?
No.
What is the relationship between the surface area to volume ratio of a cell and its size?
The larger the surface area to volume ratio of a cell, the smaller its size (and vice versa).
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.
How is a rectangular pyramid and a rectangular prisims alike?
They are both 3 dimensional shapes having surface area and volume.
What is the area to cell's outer surface in relationship to it's volume?
The surface-area-to-volume-ratio
How is it possible for objects to have the same volume but different area?
Yes. A cube that is 2x2x2 has the same volume as a rectangular prism that is 1x2x4, which is 8. The surface area of the cube is 24 while the surface area of the rectangular prism is 28.
What is the relationship between the percent volume not reached by the stain and the surface area-to-volume ratio?
The relationship between the percent volume (not reached by the stain) and the surface area-to-volume ratio would be that the bigger the agar cube size (surface area to volume ratio), the bigger the percent volume. This is true because resources need to travel a farther distance through the cell ("cover more ground", so to speak) in order to be evenly distributed through the cell.
Describe the dimensions of a rectangular prism with a volume of 80 and a surface area of less than 132?
5x4x4 Volume=80 Surface Area=112
