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Quds Akbar
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What exactly are the equations explaining why a singularity's mass is the way it is?
The equation for calculating the mass of a singularity is known as the Schwarzschild radius, and is expressed as M = (2GM)/c2, where M is the mass, G is the gravitational constant, and c is the speed of light.
The mass of a singularity directly affects its gravitational pull. As the mass increases, the gravitational pull also increases, making it more difficult for objects to escape the singularity's gravitational field.
The mass of a singularity is considered to be constant. However, some theories suggest that the mass of a singularity may increase over time as it absorbs more matter and energy.
While the Schwarzschild radius is the most commonly used equation to calculate the mass of singularities, there are other equations, such as the Kerr metric and the Reissner-Nordström metric, that take into account additional factors, such as rotation and charge.
Singularities with different masses behave differently in terms of their gravitational pull and their effects on surrounding matter and space-time. Generally, the larger the mass of a singularity, the stronger its gravitational pull and the more significant its effects on its surroundings.