no.. VOLUME is the amount of space occupied by a three-dimensional object or region of space, expressed in cubic units while area, measure of the size of a surface region, usually expressed in units that are the square of linear units, e.g., square feet or square meters.
figures with the same volume does not have the same surface area.
well, they can, but they dont have to be no. :)
Not necessarily. Having the same volume does not mean having the same surface area. As an example, if you were to take a sphere with volume 4/3*pi*r^3, and a suface area of 4*pi*r^2, and compare it to a cube with sides 4/3, pi, and 4^3, you would find that they had a different surface area, but the same volume. Let the radius of the sphere be 2, that is r = 2. In this case the surface are of the sphere is about 50, and the surface are of the cube is about 80. So a sphere and a cube, both with a volume of about 33.51 (4/3 * pi * 8), have different surface areas.
No. How can they be the same, if one of them is a two-dimensional measure, the other a three-dimensional measure.
In general, the volume will also increase. If the shape remains the same, the volume will increase faster than the surface area. Specifically, the surface area is proportional to the square of an object's diameter (or any other linear measurement), while the volume is proportional to the cube of any linear measurement.
There is no reason for the surface area to remain the same even if the volume is the same.
figures with the same volume does not have the same surface area.
Yes, they can. They can also have the same surface area, but different volume.
the perimeter of the value is that the area and volume are perpendicular to each other
No volume is for 3 dimensional shapes and area for two dimensions.
If they have the same radius then it is: 3 to 2
An area (a 2-dimensional measure) has no volume (3-dimensions) in the same way that a line (1-dimension) has length, but no area, .
Yes Volume: Is the amount it takes to build it. Surface Area: Is how much is on the surface.
no
The Volume increases faster than the Surface Area
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
Volume and surface area can never be the same because volume is a measure in 3-dimensional space whereas area is a measure in 2-dimensional space. The dimensions are different and so equality is not possible.Volume and surface area can never be the same because volume is a measure in 3-dimensional space whereas area is a measure in 2-dimensional space. The dimensions are different and so equality is not possible.Volume and surface area can never be the same because volume is a measure in 3-dimensional space whereas area is a measure in 2-dimensional space. The dimensions are different and so equality is not possible.Volume and surface area can never be the same because volume is a measure in 3-dimensional space whereas area is a measure in 2-dimensional space. The dimensions are different and so equality is not possible.