Evaluate the following ratios for the energy of the electron in a particular orbit:
[Kinetic $:$ Potential] and [Total $:$ Kinetic]

  • A
    $[1 : -2]$ and $[-1 : 1]$
  • B
    $[1 : 2]$ and $[1 : 1]$
  • C
    $[1 : 1]$ and $[1 : 2]$
  • D
    $[1 : 2]$ and $[1 : 2]$

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According to the Bohr model for the hydrogen atom,the radius of stationary orbits is proportional to which of the following?

The wave number of the first emission line in the Balmer series of the $H$ atom spectrum will be .......

Explain the following according to Bohr's model of hydrogen:
$(i)$ Principal quantum number
$(ii)$ Radius of stationary orbit $(r)$
$(iii)$ Energy of stationary state
$(iv)$ Isoelectronic ion of $H$
$(v)$ Velocity of electron

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The hydrogen spectrum consists of several spectral lines in the Lyman series ($L_1, L_2, L_3 \ldots$; $L_1$ has the lowest energy among the Lyman series). Similarly, it consists of several spectral lines in the Balmer series ($B_1, B_2, B_3 \ldots$; $B_1$ has the lowest energy among the Balmer lines). The energy of $L_1$ is $x$ times the energy of $B_1$. The value of $x$ is . . . . . . $\times 10^{-1}$ (Nearest integer).

Describe Rutherford's atomic model.

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