According to Bohr’s theory, the angular momentum (moment of momentum) \( L \) of an electron in the \( n \)-th orbit is quantized and given by:
\[ L = \frac{n h}{2\pi}, \] where \( h \) is Planck’s constant and \( n \) is the orbit number.
For an electron in the 4th orbit (\( n = 4 \)):
\[ L = \frac{4h}{2\pi} = \frac{2h}{\pi}. \]
Answer: \(\frac{2h}{\pi}\)
List I (Spectral Lines of Hydrogen for transitions from) | List II (Wavelength (nm)) | ||
A. | n2 = 3 to n1 = 2 | I. | 410.2 |
B. | n2 = 4 to n1 = 2 | II. | 434.1 |
C. | n2 = 5 to n1 = 2 | III. | 656.3 |
D. | n2 = 6 to n1 = 2 | IV. | 486.1 |
A body of mass 1000 kg is moving horizontally with a velocity of 6 m/s. If 200 kg extra mass is added, the final velocity (in m/s) is: