Gravitational Constant (universal)

In summary, the gravitational force between two objects is proportional to their masses and the distance between them.
  • #1
robertroman10
32
0
I was looking at the gravitation constant and I didnt understand the parts of it with kg, and seconds. Could someone please explain in detail how to use this constant and give an example of some calculations?

Thanks
 
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  • #2
Assuming you don't want General Relativity, then G comes from the Newtonian Law of Universal Gravitation, which is

F=GmM/r^2

Where F is the gravitational force, m is the mass of one object, M is the mass of the other usually larger object, and r is the distance between the centre of masses of the two objects.

We know F has units of Newtons, which can be written as kg m/s^2
We know the units of m, M and r, so we can write G's units as N m^2/kg^2 by rearranging the above equation for G.
 
  • #3
Vagn said:
Assuming you don't want General Relativity, then G comes from the Newtonian Law of Universal Gravitation, which is

F=GmM/r^2

Where F is the gravitational force, m is the mass of one object, M is the mass of the other usually larger object, and r is the distance between the centre of masses of the two objects.

We know F has units of Newtons, which can be written as kg m/s^2
We know the units of m, M and r, so we can write G's units as N m^2/kg^2 by rearranging the above equation for G.

so in the rearranged version would the kg be the kiliagrams of the second object and would the first m be the number of kg of the first object? so would it be N=m^2/kg^2?
 
  • #4
It's had to understand what you are asking. The "m" and "M" are the masses of the two objects. It doesn't matter which you call the "first object" and which the second. Where VAgn writes "N m^2/Kg^2" is neither the "m" nor the "M" in the original equation- it stands for "meters". And I hope that "=" in "N= m^2/kg^2" was a typo. What he wrote was "N m^3/kg^2. That is, that the units of G are "Newton-meters squared per kilogram squared".
 
  • #5
HallsofIvy said:
It's had to understand what you are asking. The "m" and "M" are the masses of the two objects. It doesn't matter which you call the "first object" and which the second. Where VAgn writes "N m^2/Kg^2" is neither the "m" nor the "M" in the original equation- it stands for "meters". And I hope that "=" in "N= m^2/kg^2" was a typo. What he wrote was "N m^3/kg^2. That is, that the units of G are "Newton-meters squared per kilogram squared".

dude...im thirteen I have no idea what the **** you just said
 

1. What is the Gravitational Constant?

The Gravitational Constant, denoted by the symbol G, is a fundamental physical constant that represents the strength of the gravitational force between two objects with mass. It is a key factor in Newton's Law of Universal Gravitation, which describes the force of gravity between two objects.

2. How is the Gravitational Constant measured?

The Gravitational Constant is typically measured through experiments involving two objects with known masses and a known distance between them. By measuring the gravitational force between these objects, the value of G can be calculated using the equation F = G(m1m2)/r^2, where F is the force, m1 and m2 are the masses, and r is the distance between them.

3. What is the numerical value of the Gravitational Constant?

The numerical value of the Gravitational Constant is approximately 6.67430 x 10^-11 m^3/kg/s^2, although it may vary slightly depending on the units used to measure mass and distance. This value was first determined by English physicist Henry Cavendish in the late 18th century.

4. Does the Gravitational Constant ever change?

According to our current understanding of physics, the Gravitational Constant is a fundamental constant of the universe and does not change. However, some theories suggest that it may vary over time or in different regions of the universe, but this has not been definitively proven.

5. How does the Gravitational Constant affect everyday life?

The Gravitational Constant plays a crucial role in the functioning of the universe and is responsible for the force of gravity that keeps objects in orbit and allows us to stay grounded on Earth. It also affects the behavior of planets, stars, and galaxies, and is essential for understanding and predicting their movements.

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