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

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

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The surface-area-to-volume ratio may be calculated as follows: -- Find the surface area of the shape. -- Find the volume of the shape. -- Divide the surface area by the volume. The quotient is the surface-area-to-volume ratio.

You measure or calculate the surface area; you measure or calculate the volume and then you divide the first by the second. The surface areas and volumes will, obviously, depend on the shape.

The total surface area is 150mm2 and the volume of the cube 125mm3

To tackle this you first need to know the equations for both volume and surface area. The surface area of a cube is 6x2 where x is the side length. The volume of the cube is x3. Thus x is the cube root of the volume. We can substitute this in to the surface area equation and say that the surface area of a cube is 6volume2/3 This can also be rearranged to say that the volume of the cube is (the surface area/6)1.5

the formulas for lateral area dont include the figures bases. surface area does.

Related questions

2D figures have surface area, but no volume.

It's not true. As with all solid figures, polyhedra have volume and surface area.

On a very basic level, surface area and volume are both ways to measure 3-demensional figures.

actually surface area is always of 3 -d figures not for 2 d figures. area of rectangle= length x breadth.. remember never use surface area term for 2d figures. :)

cylinder---2x2.14xrsquare+area of latteral surface

No.

v

To obtain the ratio of surface area to volume, divide the surface area by the volume.

surface area/ volume. wider range of surface area to volume is better for cells.

The surface-area-to-volume ratio may be calculated as follows: -- Find the surface area of the shape. -- Find the volume of the shape. -- Divide the surface area by the volume. The quotient is the surface-area-to-volume ratio.

Volume does not, surface area does.

Volume=area * length of that surface