The units for Rydberg's constant are [L-1].
m3 kg-1 s-2.
no
no
the formula showing the relation between the unit of any physical quantity n the unit of fundamental physical quantity is called dimensional formula.........of dat quantity
The dimensional formula of force constant is MLT⁻², where M represents mass, L represents length, and T represents time.
The units for Rydberg's constant are [L-1].
Hi, The original answer was: Planck's Constant = Energy/Frequency = [ML2T-2]/[T-1] = [ML2T-2] So, Dimensional Formula of Planck's Constant = [ML2T-2] In fact, it should read: Planck's Constant = Energy/Frequency = [ML2T-2]/[T-1] = [ML2T-1] So, Dimensional Formula of Planck's Constant = [ML2T-1] Regards, Lho
m3 kg-1 s-2.
The dimensional formula for the spring constant (k) is [M][T]^-2, where [M] represents mass and [T] represents time.
The inverse transformation of Planck's constant 'h' is called the reduced Planck constant, denoted as 'h-bar' or ħ, and it is equal to h divided by 2π. The dimensional formula of h is energy multiplied by time, or [ML^2T^-1].
The dimensional formula of Rydberg's constant is [M ^{-1} L ^{-1} T ^{-1}], where M is mass, L is length, and T is time. This constant is used to calculate the wavelengths of emitted photons in hydrogen atoms and is approximately equal to 1.097 x 10^7 m^{-1}.
Werner Weins has written: 'Problemfamilien im Gemeindekontext'
Resistance = V/I Dimensional formula for V ML2T -3A -1 Dimensional formula for I A Dimensional formula for R= ML2T -3A -1 / A = ML2T -3A -2
Resistance = V/I Dimensional formula for V ML2T -3A -1 Dimensional formula for I A Dimensional formula for R= ML2T -3A -1 / A = ML2T -3A -2
Such a melange of dimensions would involve length3 mass2/time4 .Not only has it no physical significance, but, fortunately for all of us,there is no such formula.
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