Eva has two containers labeled A and B. The diameter of container A is 8 inches and the diameter of container B is 12 inches. If Eva pours the water from container A into container B, which will occur?

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A. The volume of the water in container B will be greater than the volume of the water in container A.
B. The mass of the water in container B will be less than the mass of the water in container A.
C. The density of the water in container B will be less than the density of the water in container A.
D. The shape of the water in container B will be different than the shape of the water in container A.

I think your information is incomplete. You are giving only one dimension, the diameter. What else do you need to know in order to know the volume of each container?

idk this is the question to a quiz im taking i askd my teacher and he didn't even kno what to say i think its D and i jus need to get this question rite and ill pass but if i miss it then i fail. i jus want as much help as i can get.

I also think it is D. Because of the different diameters, regardless of height, and whether it overflows, the shape of the water must change to a different shape of cylinder.

Liquids change their shape to fit the container they are in, but keep the same volume. That is a definition of liquid.

B. could also be correct if container B is so much shorter than A that some of the water overflows. But that would be a special case.

k thank u

To determine what will occur when Eva pours the water from container A into container B, we need to consider the relationship between volume, mass, density, and shape of the water in the two containers.

The volume of a container is determined by its dimensions, which in this case refers to the diameter of the containers. Container A has a diameter of 8 inches, and container B has a diameter of 12 inches. Since the diameter of container B is larger than that of container A, we can conclude that the volume of the water in container B will be greater than the volume of the water in container A.

Mass, on the other hand, refers to the amount of matter in an object. Assuming the water in both containers has the same density, the mass will be directly proportional to the volume. Since container B has a greater volume than container A when the water is poured from A to B, the mass of the water in container B will also be greater than the mass of the water in container A.

Density is a measure of how much mass is contained in a given volume. It is calculated by dividing the mass of an object by its volume. Since the mass of the water in container B is greater than the mass of the water in container A, and the volume of container B is greater than the volume of container A, we can conclude that the density of the water in container B will be less than the density of the water in container A.

The shape of the water in both containers will remain the same as it is determined by the shape of the containers, and pouring the water from one container to another doesn't change the shape of the water.

In conclusion, when Eva pours the water from container A into container B:
A. The volume of the water in container B will be greater than the volume of the water in container A.
B. The mass of the water in container B will be greater than the mass of the water in container A.
C. The density of the water in container B will be less than the density of the water in container A.
D. The shape of the water in container B will be the same as the shape of the water in container A.