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

The Boltzmann constant (K_(B)) is:

The radiation emitted per unit time by unit area of a black body at temperature T is sigmaT^(4) wehre sigma is the Stefan-Boltzmann constant. The constant sigma can also be expressed in terms of Boltmann's constant (k), Planck's constant (h) and speed of light (3) as sigma=Ak^(alpha)h^(beta)c^(gamma) where A, alpha,beta and gamma are dimensionless constants. The set (alpha,beta,gamma) is givne by

The radiation emitted per unit time by unit area of a black body at temperature T is sigmaT^(4) wehre sigma is the Stefan-Boltzmann constant. The constant sigma can also be expressed in terms of Boltmann's constant (k), Planck's constant (h) and speed of light (3) as sigma=Ak^(alpha)h^(beta)c^(gamma) where A, alpha,beta and gamma are dimensionless constants. The set (alpha,beta,gamma) is givne by

The radiation emitted per unit time by unit area of a black body at temperature T is sigmaT^(4) wehre sigma is the Stefan-Boltzmann constant. The constant sigma can also be expressed in terms of Boltmann's constant (k), Planck's constant (h) and speed of light (3) as sigma=Ak^(alpha)h^(beta)c^(gamma) where A, alpha,beta and gamma are dimensionless constants. The set (alpha,beta,gamma) is givne by

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 -

he relation between universal gas constant (R) and boltzman constant (K_(B)) is

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: