Density is inversely proportional to volume.
If volume changes to half, density doubles.
The substance doesn't matter.
If the density of an object is cut in half while its mass remains constant, its volume would double. This means the object would expand or increase in size to occupy a larger space in order to achieve the lower density.
If the mass of a substance is cut in half but the volume remains the same, the density of the substance would also be cut in half. This is because density is calculated by dividing mass by volume, so reducing the mass will directly affect the density without changing the volume.
The density of each half would be the same as the original density of the block. When an object is cut in half, the mass of the object is divided equally among the two halves, while the volume is also divided equally. Since density is calculated as mass divided by volume, and the mass and volume ratio remains the same for each half, the density will be the same.
If the volume of the balloon doubles while the mass of helium remains the same, the density of helium inside the balloon would decrease by half. Density is calculated as mass divided by volume, so if volume doubles and mass stays the same, the density will decrease.
If you cut a metal in half, each half will have the same density as the original metal, so the density of each half will still be 8.4. The density of a material does not change when you cut it into pieces.
Density is a measure of mass per unit of volume. Assuming no air leaks out while we compress it, the mass doesn't change. Since the volume is now half as much as before and the mass is the same, the density has doubled.
If pressure is applied to a cube until its volume is halved, the density will increase by a factor of 2, since density is equal to mass divided by volume. As the volume decreases by half, the mass of the cube remains the same, leading to a doubling of density.
If the density of an object is cut in half while its mass remains constant, its volume would double. This means the object would expand or increase in size to occupy a larger space in order to achieve the lower density.
The volume will be reduced to a half of its original value. If the mass is (approximately) evenly distributed throughout the wooden block then the mass will also reduce to a half of its original value and the density will not change.
If the mass of a substance is cut in half but the volume remains the same, the density of the substance would also be cut in half. This is because density is calculated by dividing mass by volume, so reducing the mass will directly affect the density without changing the volume.
The density decreases by half. You find the answer by knowing that density is equal to mass divided by the volume. If the mass stays constants and the volume is doubled, then the density is halved.
The density decreases by half. You find the answer by knowing that density is equal to mass divided by the volume. If the mass stays constants and the volume is doubled, then the density is halved.
The density decreases by half. You find the answer by knowing that density is equal to mass divided by the volume. If the mass stays constants and the volume is doubled, then the density is halved.
The density of each half would be the same as the original density of the block. When an object is cut in half, the mass of the object is divided equally among the two halves, while the volume is also divided equally. Since density is calculated as mass divided by volume, and the mass and volume ratio remains the same for each half, the density will be the same.
The density of the solid substance remains unchanged when it is cut in half. The mass and volume are both halved, which means the ratio of mass to volume, i.e., density, stays the same.
Its the same, even though the mass is smaller, so is the volume, there for the mass to volume ratio stays the same when you cut it in half.
When you cut a bar of soap in half, the total mass and volume remain the same. Density is calculated by dividing mass by volume, so since both mass and volume are halved when cutting the soap in half, the density remains constant.