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Which has the greater surface to volume ratio a tennis ball or basketball explain your answer what could be done to increase the surface to volume ratio of both?
They are spheres. They cannot therefore have different geometrical properties. To alter surface to volume ratios you would need to alter the shape. The study of mathematical shapes is called topology.
What dimentions do you need to get the same surface area as volume?
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
What shape has a curved surface and one flat face?
A cone would fit the given description
How do you calulate the surface area of the brick and its volume?
To calculate the surface area of a brick, you would find the surface area for each of the 6 sides, then add them together. To find the surface area of one of the faces/sides, you would multiply the length of the face in question by the width of that same face. If this is a regular brick, then the sides should match up, meaning if you do one side, then the opposite side should be the same surface area. To find the volume, you multiply the height of the brick by the length of the brick by the width of the brick.
What would be the volume of a cube with a surface area of 294cm2?
A cube has 6 faces of equal area. Area of each face would then be: 294 / 6 = 49 cm2. Each face is a square with edge of length equal to square root of its surface: a = sqrt(49) = 7 cm. Volume of cube is V = a3. For a = 7 cm, it would be V = 343 cm3.
How would you calculus surface area to volume ratio?
The answer will depend on shape in question.
Why the dot of water is always sphere?
Surface tension is in equilibrium. The shape of a sphere has the highest volume to surface area to radius ratio. This shape is the lowest energy level a volume of liquid can have. Deforming it into another shape would involve an increase in surface area and an increase in the average radius.
What advantages would a coccus shape have over a rod shape for survival in air?
A coccus shape has a lower surface area-to-volume ratio compared to a rod shape, which reduces water loss through evaporation in dry air. Additionally, the round shape of cocci bacteria may have a lower chance of desiccation compared to rod-shaped bacteria, as they have less exposed surface area for water loss.
Which has the greater surface to volume ratio a tennis ball or a basketball explain. What could be done to increase the surface to volume ratio of both?
They are spheres. They cannot therefore have different geometrical properties. To alter surface to volume ratios you would need to alter the shape. The study of mathematical shapes is called topology.
What is the ratio of surface area to volume for a sphere with the following measurements surface area equals 300 meters squared volume equals 500 meters cubed?
It is not possible to have a sphere with a surface are of 300 metres squared and a volume of 500 metres cubed. A surface area of 300 sq metres would imply a volume of 488.6 cubic metres or a shape that is non-spherical!
How come the sun moon and earth are spherical?
A liquid or semi-liquid without a container in microgravity takes on the shape that has the least amount of surface area compared to the volume. That would be a sphere. Now, if it is turning there will be a slight bulge at the equator of the ball, which there is.
Surface area to volume ratio example?
An example of surface area to volume ratio can be seen in cells. As cells grow larger, their volume increases at a faster rate than their surface area. This can lead to limitations in nutrient or waste exchange, as the surface area may not be sufficient to support the volume of the cell. This is why cells tend to have a small size to maintain an efficient surface area to volume ratio for necessary exchanges.
A living cell is not a simple geometric shape like a sphere or a cube. What sort of weird cell shape might increase the ratio of surface area to volume Would you be able to test this more complex shap?
A cell with intricate branching structures or folds could increase surface area compared to volume. Testing a more complex shape would require advanced computational simulations or 3D printing techniques to study how it affects cellular functions like nutrient uptake and waste removal.
What the volume and shape of solid?
To determine the volume of a solid, you would need to know the appropriate formula based on the shape. Common formulas include volume = length × width × height for a rectangular solid, volume = πr^2h for a cylinder, and volume = (4/3)πr^3 for a sphere. The shape of the solid would determine which formula to use for calculating its volume.
Which has the greater surface to volume ratio a tennis ball or basketball explain your answer what could be done to increase the surface to volume ratio of both?
They are spheres. They cannot therefore have different geometrical properties. To alter surface to volume ratios you would need to alter the shape. The study of mathematical shapes is called topology.
A sphere with a ratio of surface area to volume equal to 0.15m-1 a right circular cylinder with a ratio of surface area to volume equal to 2.2m-1?
The sphere has a surface area-to-volume ratio of 0.15m^-1, which means it has a relatively low surface area compared to its volume. This indicates a more compact shape. On the other hand, the right circular cylinder with a ratio of 2.2m^-1 has a higher surface area compared to its volume, suggesting it is more elongated or spread out.
What are the surface area and the volume of the cell 3NM?
The surface area of a 3nm cell would be 282.74 square nanometers. However, the volume cannot be determined with just the size in nanometers as it would require knowledge of the cell's shape (e.g. cube, sphere). You would need more information to calculate the volume accurately.
