The dimensions of the area A of a black hole can be written in terms of the universal gravitational constant G, its mass M and the speed of light c as `A=G^(alpha)M^(beta)c^(gamma)`. Here -

The C.G.S. unit of universal gravitational constant is

The C.G.S. unit of universal gravitational constant is

What is the value of universal gravitational constant (G) in C.G.S. unit?

The dimensions of Stefan-Boltzman constant sigma can be written in terms of Plank's constant h. Boltzmann constant k_(B) and the speed of light c as sigma = h^(alpha) K_(B)^(b) c^(Y) . Here

The dimensions of Stefan-Boltzman constant sigma can be written in terms of Plank's constant h. Boltzmann constant k_(B) and the speed of light c as sigma = h^(alpha) K_(B)^(b) c^(Y) . Here

The dimensions of Stefan-Boltzmann constant sigma can be written in terms of Planck's constant h, Boltzmann constant k_(B) and the speed of light c as sigma = h^(α) k_(B)^(β) c^(gamma) . Here

Expression for time in terms of G (universal gravitational constant), h (Planck constant) and c (speed of light) is proportional to:

Expression for time in terms of G (universal gravitational constant), h (Planck constant) and c (speed of light) is proportional to: