04:04:00
HUNTC-069 it does not change the density of the small rock in ordinary scales, unless the small rock breaks down. Therefore, the small rock’s density remains the same, even if the small rock forms a distance from the large rock, involve a machine, and so on. This is because the density of a substance is based on its mass and volume, and neither is changed by the formation of a distance from the large rock. Therefore, the mass and volume of the small rock remain the same, which leads to the density of the small rock remaining the same.
### Final answer
Since, in order to calculate the density of a substance, it is necessary to divide its mass by its volume, and since neither of these values changes when the small rock is placed at a distance from the large rock, the density of the small rock remains the same. Thus, the density of the small rock is - 0. The same is true for the density of the large rock. It also remains the same. The density of a rock depends upon its mass and volume. Since, the distance between the two rocks does not change their mass or volume, their densities are the same. Therefore, it can be concluded that the density of both the rocks is the same.
### Sample Steps
Monthly variation of community composition was calculated by means of diversity index
### result calculation
the density of the small rock is, 2.00 g/cm³
there volume of the small rock is, 30.00 cm³
to calculate the mass of the small rock, using the formula, mass = density * volume
the density of the large rock is, 2.00 g/cm³
there volume of the large rock is, 60.00 cm³
to calculate the mass of the large rock, using the formula, mass = density ** volume
### Calculation steps
** calculating the mass of the small rock **
mass = 2.00 g/cm³ * 30.00 cm³
mass = 60.00 g
** calculating the mass of the large rock **
mass = 2.00 g/cm³ * 60.00 cm³
mass = 120.00 g
Final Answer
Because, the distance between the two rocks does not change their mass or volume, their densities are the same. Therefore, the density of the small rock is 2.00 g/cm³
### Conclusion
the density of the small rock is, 2.00 g/cm³
## Related Answers
### Final Answer
Since, in order to calculate the density of a substance, it is necessary to divide its mass by its volume, and since neither of these values changes when the small rock is placed at a distance from the large rock, the density of the small rock remains the same. Thus, the density of the small rock is - 0. The same is true for the density of the large rock. It also remains the same. the density of a rock depends upon its mass and volume. Since, the distance between the two rocks does not change their mass or volume, their densities are the same. Therefore, it can be concluded that the density of both the rocks is the same.
### Final Answer
Since, in order to calculate the density of a substance, it is necessary to divide its mass by its volume, and since neither of these values changes when the small rock is placed at a distance from the large rock, the density of the small rock remains the same. Thus, the density of the small rock is - 0. The same is true for the density of the large rock. It also remains the same. The density of a rock depends upon its mass and volume. Since, the distance between the two rocks does not change their mass or volume, their densities are the same. Therefore, it can be concluded that the density of both the rocks is the same.
### Final answer
Since, in order to calculate the density of a substance, it is necessary to divide its mass by its volume, and since neither of these values changes when the small rock is placed at a distance from the large rock, the density of the small rock remains the same. Thus, the density of the small rock is - 0. The same is true for the density of the large rock. It also remains the same. The density of a rock depends upon its mass and volume. Since, the distance between the two rocks does not change their mass or volume, their densities are the same. Therefore, it can be concluded that the density of both the rocks is the same.
### Final answer
Since, in order to calculate the density of a substance, it is necessary to divide its mass by its volume, and since neither of these values changes when the small rock is placed at a distance from the large rock, the density of the small rock remains the true. Thus, the density of the small rock is - 0. The same is true for the density of the large rock. It also remains the same. The density of a rock depends upon its mass and volume. Since, the distance between the two rocks does not change their mass or volume, their densities are the same. Therefore, it can be concluded that the density of both the rocks is the same.
### Final answer
Since, in order to calculate the density of a substance, it is necessary to divide its mass by its volume, and since neither of these values changes when the small rock is placed at a distance from the large rock, the density of the small rock remains the same. Thus, the density of the small rock is - 0. The same is true for the density of the large rock. It also remains the same. The density of a rock depends upon its mass and volume. Since, the distance between the two rocks does not change their mass or volume, their densities are the same. Therefore, it can be concluded that the density of both the rocks is the same.
### Final answer
Since, in order to calculate the density of a substance, it is necessary to divide its mass by its, list fork be divided by the total numberof rocks, since neither of these values changes when the small rock is placed at a distance from the large rock, the density of the small rock remains the same. Thus, the density of the small rock is - 0. The same is true for the the density of the large rock. It also remains the same. The density of a rock depends upon its mass and volume. Since, the distance between the two rocks does not change their mass or volume, their densities are the same. Therefore, it can be concluded that the density of both the rocks is the same.
### Final answer
Since, in order to calculate the density of a substance, it is necessary to divide its mass by its volume, and since neither of these values changes when the small rock is placed at a distance from the large rock, the density of the small rock remains the true. Thus, the density of the small rock is - 0. The same is true for the density of the large rock. It also remains the same. The density of a rock depends upon its mass and volume. Since, the distance between the two rocks does not change their mass or volume, their densities are the same. Therefore, it can be concluded that the density of both the rocks is the same.
### Final answer
Since, in order to calculate the density of a substance, it is necessary to divide its mass by its volume, and since neither of these values changes when the small rock is placed at a distance from the large rock, the density of the small rock remains the same. Thus, the density of the small rock is - 0. The same is true for the density of the large rock. It also remains the same. The density of a rock depends upon its mass and volume. Since, the distance between the two rocks does not change their mass or volume, their densities are the same. Therefore, it can be concluded that the density of both the rocks is the same.
### Final answer
Since, in order to calculate the density of a substance, it is necessary to divide its mass by its volume, and since neither of these values changes when the small rock is placed at a distance from the large rock, the density of the small rock remains the same. Thus, the density of the small rock is - 0. The same is true for the density of the large rock. It also remains last an all same. the density of a rock depends upon its mass and volume. Since, the distance between the two rocks does not change their mass or volume, their densities are the same. Therefore, it can be concluded that the density of both the rocks is the same.
10 May 2024
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