Hydrogen Spectrum

If the largest wavelength of a certain series of hydrogen spectrum is $1875 \mathrm{nm}$. Then smallest wavelength of that series will be

An electron in hydrogen like atom makes a transition from $n^{\mathrm{th}}$ orbit and emits radiations corresponding to Lyman series. If the de Broglie wavelength of electron in $n^{\mathrm{th}}$ orbit is equal to wavelength of the radiation emitted, value of $n$, is (The atomic number of atom is $11$)

In hydrogen-like atom $\left(Z=11\right)$, $n^{\mathrm{th}}$ line of Lyman series has wavelength $\lambda$ equal to the de-Broglie's wavelength of electron in the level from which it originated. What is the value of $n?$

In hydrogen spectrum the shortest wavelength in the Balmer series is ${\lambda }_0.$ If largest wavelength in Lyman series for helium ion, is $\frac{{\lambda }_0}{k},$ then find value of $k.$

The lines in Balmer series have their wavelengths lying between

Let $F_1$ be the frequency of second line of Lyman series and $F_2$ be the frequency of first line of Balmer series then frequency of first line of Lyman series is given by

If the wavelength of first member of Lyman series is $\lambda$ then calculate the wavelength of first member of Pfund series

Which series of hydrogen atom lie in infrared region?

Choose the correct alternative(s)

In hydrogen-like atom $(Z=11)$, ${\mathrm{n}}^{\mathrm{th}}$ line of Lyman series has wavelength $\lambda$ equal to the de-Broglie's wavelength of electron in the level from which it originated. What is the value of $n ?$

If the largest wavelength of a certain series of hydrogen spectrum is $1875 \mathrm{nm}.$ Then smallest wavelength of that series will be

In the hydrogen atom $H_{\alpha }$ line arises due to transition of electron from $3^{\mathrm{rd}}$ orbit to $2^{\mathrm{nd}}$ orbit. In the spectrum of singly ionised helium there is a line having almost the same wavelength as that of line. This is due to transition of electron between the orbits $n_1$ to $n_2.$ Value of $\left(n_1\times n_2\right),$ is _____

The ratio of frequencies of shortest wavelengths of Balmer and Lyman series of hydrogen atom is

Shortest wavelength of Bracket series of hydrogen like atom (atomic number $=Z$) and shortest wavelength of Balmer series of hydrogen atom are same. Then the value of $Z$ is equal to

A hydrogen atom, initially at rest, emits a photon of energy $E.$ The atom (mass $M$ ) recoils with a speed of $\frac{2E}{nMc}.$ Value of $n,$ is

The electron in a hydrogen atom jumps back from an excited state to ground state, by emitting a photon of wavelength ${\lambda }_0=\frac{16}{15R},$ where $R$ is Rydberg's constant. In place of emitting one photon, the electron could come back to ground state by