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Increase the magnitude of one dimension while reducing the other two. In other words, make the shape thin and flat but very long.

For example, a 4*4*4 cube has a volume of 64 cubic units and a surface area of 96 square units.

A 1*1*64 cuboid, on the other hand, has the same volume but its surface area is 258 square units.

Similarly, starting from a sphere, the volume can be maintained but the surface area increased by making it a very thin, flat but long ellipsoid.

In mathematical terms there is no limit to how thin or flat, nor how long the shape can be and so there is no limit to the surface area. In real life, of course, no dimension can be made smaller than a molecule and even that is doubtful.

Increase the magnitude of one dimension while reducing the other two. In other words, make the shape thin and flat but very long.

For example, a 4*4*4 cube has a volume of 64 cubic units and a surface area of 96 square units.

A 1*1*64 cuboid, on the other hand, has the same volume but its surface area is 258 square units.

Similarly, starting from a sphere, the volume can be maintained but the surface area increased by making it a very thin, flat but long ellipsoid.

In mathematical terms there is no limit to how thin or flat, nor how long the shape can be and so there is no limit to the surface area. In real life, of course, no dimension can be made smaller than a molecule and even that is doubtful.

Increase the magnitude of one dimension while reducing the other two. In other words, make the shape thin and flat but very long.

For example, a 4*4*4 cube has a volume of 64 cubic units and a surface area of 96 square units.

A 1*1*64 cuboid, on the other hand, has the same volume but its surface area is 258 square units.

Similarly, starting from a sphere, the volume can be maintained but the surface area increased by making it a very thin, flat but long ellipsoid.

In mathematical terms there is no limit to how thin or flat, nor how long the shape can be and so there is no limit to the surface area. In real life, of course, no dimension can be made smaller than a molecule and even that is doubtful.

Increase the magnitude of one dimension while reducing the other two. In other words, make the shape thin and flat but very long.

For example, a 4*4*4 cube has a volume of 64 cubic units and a surface area of 96 square units.

A 1*1*64 cuboid, on the other hand, has the same volume but its surface area is 258 square units.

More answers

Increase the magnitude of one dimension while reducing the other two. In other words, make the shape thin and flat but very long.

For example, a 4*4*4 cube has a volume of 64 cubic units and a surface area of 96 square units.

A 1*1*64 cuboid, on the other hand, has the same volume but its surface area is 258 square units.

Q: How do you keep the volume of an object the same but change the surface area?

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Volume does not, surface area does.

The volume of a cube that has a surface area of 343 is 432.2

Yes Volume: Is the amount it takes to build it. Surface Area: Is how much is on the surface.

Surface area is 96cm2 Volume is 64cm3

what is the surface area and volume of each solid below

Related questions

It won't. The pressure within a hollow object may change if the surface area changes, hence the volume. The total pressure acting on the exterior of a solid object may change if the total surface area changes.

It won't. The pressure within a hollow object may change if the surface area changes, hence the volume. The total pressure acting on the exterior of a solid object may change if the total surface area changes.

The surface area of object is the sum of the area of all the faces of an object, while the volume is the area of the base of an object multiplied by its height.

The volume of a body and the surface area arerelated but not in a direct way. For a given volume, the smallest surface area of an object is seen then the object is a sphere. As the shape flattens from a sphere, so the surface area becomes larger. When the object approaches an infinitely small thickness, the surface area approaches and infinite size.

It won't. The pressure within a hollow object may change if the surface area changes, hence the volume. The total pressure acting on the exterior of a solid object may change if the total surface area changes.

It can be.

Surface area to volume ratio is defined as the amount of surface area per unit volume of either a single object or a collection of objects. The calculation of this measurement is important in figuring out the rate at which a chemical reaction will proceed.

because it has the surface area of volume

As the cell grows larger the ratio of surface area to volume increases. Larger cell = more volume for the amount surface area.

They both increase. The rate of increase of the surface area is equivalent to the rate of increase of the volume raised to the power 2/3.

The amount of space on the surface of an object is known as its surface area. In chemistry, it is a general rule that as the surface area of a substance increases, so too does the rate of chemical reaction.

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.