Gravity is correct. It's providing the centripetal force.Madelin Pierce said:Fg= G*M*m/r^2, v=2Pi(r)/T, acent=v^2/r
I'm not sure what force maintains circular motion. I would assume gravity
Madelin Pierce said:I don't think so. I know there's F=mv^2/r, but I would still have two unknowns, Fg and r.
Yes. That's good for ##F_c##. You've already stated an equation for ##F_g##. Try equating them. Can you solve for r?Madelin Pierce said:I don't think so. I know there's F=mv^2/r, but I would still have two unknowns, Fg and r.
Madelin Pierce said:I don't think so. I know there's F=mv^2/r, but I would still have two unknowns, Fg and r.
The universal gravity equation, also known as Newton's Law of Universal Gravitation, is a mathematical formula that describes the gravitational force between two objects. It states that the force of gravity between two objects is directly proportional to the product of their masses and inversely proportional to the square of the distance between them.
To find the radius in the universal gravity equation, you can use the formula r = (GM)/(F), where r is the radius, G is the gravitational constant, M is the mass of the larger object, and F is the force of gravity between the two objects. You can also rearrange the equation to solve for the radius by dividing the force by the product of the masses and then taking the square root.
The radius in the universal gravity equation represents the distance between the two objects. This distance is a crucial factor in determining the strength of the gravitational force between the two objects. The larger the distance between the objects, the weaker the force of gravity will be.
No, the radius in the universal gravity equation cannot be negative. This is because the distance between two objects can never be negative. However, the force of gravity can be negative if the two objects are moving in opposite directions, but this does not affect the radius in the equation.
The universal gravity equation is used in many areas of science and engineering, including space exploration, rocket trajectory calculations, and satellite orbits. It is also used in many everyday situations, such as calculating the weight of an object on Earth or determining the gravitational pull between the Earth and the Moon.