To find the ratio of a solid's surface area, first calculate the surface area of the solid using the appropriate formula based on its shape (e.g., ( 6a^2 ) for a cube, ( 2\pi r(r + h) ) for a cylinder). Then, if comparing two solids, compute their surface areas separately and form the ratio by dividing one surface area by the other. Simplify the ratio if necessary to express it in the simplest form. This ratio provides insight into how the surface areas of the two solids relate to each other.
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, 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.
Notice the exponents in these two statements.Those little tiny numbers tell the whole big story:(the ratio of the surface areas of similar figures) = (the ratio of their linear dimensions)2(the ratio of the volumes of similar solids) = (the ratio of their linear dimensions)3
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.
To find the ratio of surface area to volume, you can use the formula: Ratio = Surface Area / Volume. In this case, the ratio would be 300 m² / 500 m³, which simplifies to 0.6 m⁻¹. This means the surface area is 0.6 square meters for every cubic meter of 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 obtain the ratio of surface area to volume, divide the surface area by the volume.
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.
Notice the exponents in these two statements.Those little tiny numbers tell the whole big story:(the ratio of the surface areas of similar figures) = (the ratio of their linear dimensions)2(the ratio of the volumes of similar solids) = (the ratio of their linear dimensions)3
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.
you put: a squared over b squared = surface area of the smaller solid over surface area of the bigger solid
To find the ratio of surface area to volume, you can use the formula: Ratio = Surface Area / Volume. In this case, the ratio would be 300 m² / 500 m³, which simplifies to 0.6 m⁻¹. This means the surface area is 0.6 square meters for every cubic meter of volume.
1) Calculate the area 2) Calculate the volume 3) Divide the area by the volume to get the ratio
The surface area of a polyhedron can be calculated by first calculating the area of each of its polygonal surfaces and adding these together.The surface area of some curved solids (sphere, cylinder, cone) can be calculated from formula but for most curved solids are more complicated and require integration.
To find the ratio of surface area to volume for the sphere, we divide the surface area by the volume. Given the surface area is 588 m² and the volume is 1372 m³, the ratio is calculated as follows: ( \frac{588 \text{ m}^2}{1372 \text{ m}^3} \approx 0.429 \text{ m}^{-1} ). Therefore, the ratio of surface area to volume for the sphere is approximately 0.429 m⁻¹.
To find the ratio of surface area to volume for a sphere, you can use the formulas for surface area ( A = 4\pi r^2 ) and volume ( V = \frac{4}{3}\pi r^3 ). The ratio ( \frac{A}{V} ) simplifies to ( \frac{3}{r} ). This means that as the radius of the sphere increases, the surface area to volume ratio decreases. If you provide specific measurements, I can give you the exact ratio.
To find the ratio of surface area to volume for the sphere, you can use the formula: [ \text{Ratio} = \frac{\text{Surface Area}}{\text{Volume}} = \frac{432 , \text{m}^2}{864 , \text{m}^3} = \frac{1}{2} , \text{m}^{-1} ] Thus, the ratio of surface area to volume for the sphere is ( \frac{1}{2} , \text{m}^{-1} ).