Universal Gravitational Constant Mathematical Representation
The mathematical representation of the Universal Gravitational Constant, denoted by “G,” is given by the formula:
F = G (m1m2/r2)
where,
- F is the gravitational force between two objects
- G is the Universal Gravitational Constant
- m1 and m2 are Masses of the Two Objects
- r is Distance between two Objects
This formula is derived from Newton’s law of universal gravitation, which states that the attractive force between two objects is equal to G times the product of their masses, inversely proportional to the square of the distance between them, directed along the line connecting their centers of mass.
S I Units of Universal Gravitational Constant
SI units of G are N·m2·kg-2
CGS unit of Universal Gravitational Constant is dyn·cm2·g-2.
Universal Gravitational Constant Dimensional Formula
The dimensional formula of the Universal Gravitational Constant, denoted by “G,” is
[M-1L3T-2]
Learn more about Universal law of Gravitation
Universal Gravitational Constant
Universal Gravitational Constant Value is,
G = 6. 6743 x 10-11 N.m2.kg -2 or 6.6743×10-8 Dyn.cm2.g-2
Universal Gravitational Constant is a physical constant involved in the calculations of gravitational effects. It is the gravitational force acting between two bodies of unit mass. The Universal Gravitational Constant is used in different formulas of Gravitation.
In this article, we will look into the Universal Gravitational Constant, Universal Gravitational Constant Dimension, Universal gravitational constant Value, and others in detail.
Table of Content
- What is a Universal Gravitational Constant?
- Newton’s Universal Gravitation Law
- Universal Gravitational Constant Mathematical Representation
- Application of Universal Gravitational Constant
- Examples on Universal Gravitational Constant
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