From dimensional analysis, the Rydberg constant can be expressed in terms of electric charge (e), mass (m) and Planck constant (h) as [. consider (1/4 π ϵ0) ≡ 1 unit ]

Question

From dimensional analysis, the Rydberg constant can be expressed in terms of electric charge (e), mass (m) and Planck constant (h) as [. consider (1/4 π ϵ0) ≡ 1 unit ] (A) (h2/m e2) (B) (m e4/h2) (C) (m2 e4/h2) (D) None of the these

Tardigrade Admin · Accepted Answer

Correct answer is (d) None of the these

Q. From dimensional analysis, the Rydberg constant can be expressed in terms of electric charge $(e)$ , mass $(m)$ and Planck constant $(h)$ as [. consider $\frac{1}{4 π ϵ _{0}} \equiv 1$ unit ]

$\frac{h ^{2}}{m e ^{2}}$

$\frac{m e ^{4}}{h ^{2}}$

$\frac{m ^{2} e ^{4}}{h ^{2}}$

None of the these

Correct answer is (d) None of the these

Q. From dimensional analysis, the Rydberg constant can be expressed in terms of electric charge (e), mass (m) and Planck constant (h) as [. consider 4πϵ0​1​≡1 unit ]

me2h2​

h2me4​

h2m2e4​

None of the these

Correct answer is (d) None of the these

Q. From dimensional analysis, the Rydberg constant can be expressed in terms of electric charge $(e)$ , mass $(m)$ and Planck constant $(h)$ as [. consider $\frac{1}{4 π ϵ _{0}} \equiv 1$ unit ]

$\frac{h ^{2}}{m e ^{2}}$

$\frac{m e ^{4}}{h ^{2}}$

$\frac{m ^{2} e ^{4}}{h ^{2}}$