no
The strength of the gravitation force between two objects depends upon the distance between the two objects and their masses. F = (M1*M2*G)/R2 (Newton's Law of Gravitation) Here M1 and M2 are the masses of the two objects, G is the universal gravitational constant, and R is the distance between the two objects. If the masses of the two objects are large the attraction between them will also be large. However, as the radius increases the gravitational force between the two decreases by the square of the distance. So, the gravitational force depends mainly upon the distance between the two objects, but also significantly upon the masses of the two objects.
Friction between two objects depends on the static coefficient of friction (if the object is currently not moving) and the normal force from the surface, acting in the direction opposite the direction of gravity.
In addition to their overall temperature air masses are classified according to the surface over which they form. continental air masses form over land, and are likely to be dry. Maritime air masses form over water and are humid. Polar air masses form at high altitudes and are cold. Tropical air masses form at low latitudes and are warm
I think what you're trying to get at is "How big does an object have to be to have gravity?" which is different from "gravitation". Gravitation is something that everything has, big or small. It is the attraction that all objects exert on one another. Gravity, on the other hand, is specifically the force that a massive object exerts on other objects.
There's probably going to have some signs that might lead to the storm.
Yes. And objects with different sizes, masses, and weights also fall the same.
If two solids have the same masses but different volumes they have different densities.
The strength of the gravitation force between two objects depends upon the distance between the two objects and their masses. F = (M1*M2*G)/R2 (Newton's Law of Gravitation) Here M1 and M2 are the masses of the two objects, G is the universal gravitational constant, and R is the distance between the two objects. If the masses of the two objects are large the attraction between them will also be large. However, as the radius increases the gravitational force between the two decreases by the square of the distance. So, the gravitational force depends mainly upon the distance between the two objects, but also significantly upon the masses of the two objects.
The strength of the gravitation force between two objects depends upon the distance between the two objects and their masses. F = (M1*M2*G)/R2 (Newton's Law of Gravitation) Here M1 and M2 are the masses of the two objects, G is the universal gravitational constant, and R is the distance between the two objects. If the masses of the two objects are large the attraction between them will also be large. However, as the radius increases the gravitational force between the two decreases by the square of the distance. So, the gravitational force depends mainly upon the distance between the two objects, but also significantly upon the masses of the two objects.
Sure. Kinetic energy depends on both mass and speed. So two objects could have different speeds, but if their masses are also different by just the right amount, their KE's could be equal.
The strength of the gravitation force between two objects depends upon the distance between the two objects and their masses.F = (M1*M2*G)/R2 (Newton's Law of Gravitation)Here M1 and M2 are the masses of the two objects, G is the universal gravitational constant, and R is the distance between the two objects.If the masses of the two objects are large the attraction between them will also be large.However, as the radius increases the gravitational force between the two decreases by the square of the distance.So, the gravitational force depends mainly upon the distance between the two objects, but also significantly upon the masses of the two objects.
The gravitational force between two objects is proportional to the PRODUCT of the two masses.So for the same distance between the pair, two small masses would attract each other with much less forcethan would two large masses, and with less force than one small mass and one large mass would.
No, objects do not always weigh the same. The way this is when more matter is on an object more weight. An object would weigh a different amount in a different gravitational field. For instance an object with a mass of 1 kg weighs 1 kg on earth. Its weight would be different on the moon though the mass would remain the same.
The gravitational force is proportional to each of this masses. Thus, for example, if one of the masses is double, the force will also double.
The force of gravity exerted by an object is directly proportional to the mass of an object: it exerts this force on other matter, while the gravity of other matter also exerts a force.The formula is: F= G * m1m2/r squared - G is the gravitational constant, m1 and m2 masses, and r the distance between them (their centers of mass)Where, however, one object is much more massive, the acceleration induced by the larger object (e.g. Earth) is negligibly different for small objects of different mass, so that while the force is greater on larger objects, the accelerations are the same.
Different objects can have different speeds; also, the same object can have one speed now, and a different speed later.
Well, the formula for the gravitational force between any two objects says that the force is proportional to the product of their masses, so we suppose that if one of the objects had no mass, the product would be zero, and the force would also have to be zero. Tell you what: You find us an object without mass, and we can check it out together.