Sa:v
0.6 m-1 is the ratio of surface area to volume for a sphere.
For a cube with edge length, L. Surface area = 6L2. Volume = L3. So ratio of Surface Area / Volume = 6 / L. Therefore, as the side length, L, increases, the ratio will decrease.
-- The ratio of 588 to 1,372 is 0.4286 (rounded) -- A sphere with surface area of 588 has volume closer to 1,340.7 . (rounded)
The answer will depend on formula for WHAT! Its dimensions, surface area, volume, principal diagonal, mass. And on what information is available.The answer will depend on formula for WHAT! Its dimensions, surface area, volume, principal diagonal, mass. And on what information is available.The answer will depend on formula for WHAT! Its dimensions, surface area, volume, principal diagonal, mass. And on what information is available.The answer will depend on formula for WHAT! Its dimensions, surface area, volume, principal diagonal, mass. And on what information is available.
The volume of a triangular pyramid can be found using the formula Volume=Base Area x height /3. Surface Area can be expressed as Surface Area =Base Area+0.5 x perimeter x side length.
To obtain the ratio of surface area to volume, divide the surface area by the volume.
The formula for the surface area of a cylinder is 2πr² + 2πrh, where r is the radius and h is the height. The formula for the volume of a cylinder is πr²h. The surface area to volume ratio can be calculated by dividing the surface area by the volume.
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.
To find the ratio of surface area to volume, we divide the surface area by the volume. Given a surface area of 588 and a volume of 1372, the ratio is ( \frac{588}{1372} ), which simplifies to approximately 0.429. Thus, the ratio of surface area to volume is about 0.429:1.
to obtain the ratio of surface area to volume, divide the surface area by the volume.
To find the ratio of surface area to volume for the sphere, you divide the surface area by the volume. Given that the surface area is 588 and the volume is 1372, the ratio is ( \frac{588}{1372} \approx 0.428 ). Thus, the ratio of surface area to volume for the sphere is approximately 0.428.
As volume increases surface area increase, but the higher the volume the less surface area in the ratio. For example. A cube 1mmx1mmx1mm has volume of 1mm3 surface area of 6mm2 which is a ration of 1:6 and a cube of 2mmx2mmx2mm has a volume of 8mm3 and surface area of 24mm2 which is a ratio of 1:3.
surface area/ volume. wider range of surface area to volume is better for cells.
0.6 is the surface area to volume ratio.
The cell's ratio of surface area to volume would decrease if its volume increases more rapidly than its surface area.
The surface area to volume ratio of a cube is calculated by dividing its surface area by its volume. For a cube with side length ( s ), the surface area is ( 6s^2 ) and the volume is ( s^3 ). Thus, the surface area to volume ratio is ( \frac{6s^2}{s^3} = \frac{6}{s} ). This means that as the side length of the cube increases, the surface area to volume ratio decreases.
surface area/ volume. wider range of surface area to volume is better for cells.