A uniform magnetic field B exists in a region. An electron of charge e is given velocity perpendicular to the magnetic field. Using, Bohr's quantization rule for angular momentum, the radius of the nth orbit is nhkπeB, here h is plank's constant. The value of k is (Integer only)

A uniform magnetic field B exists in a region. An electron of charge e

1.	A uniform magnetic field B exists in a region. An electron of charge e is given velocity perpendicular to the magnetic field. Using, Bohr's quantization rule for angular momentum, the radius of the nth orbit is nhkπeB, here h is plank's constant. The value of k is (Integer only)
Answer» A uniform magnetic field $B$ exists in a region. An electron of charge $e$ is given velocity perpendicular to the magnetic field. Using, Bohr's quantization rule for angular momentum, the radius of the $n^{t h}$ orbit is $\frac{n h}{k π e B}$ , here $h$ is plank's constant. The value of $k$ is (Integer only)

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A uniform magnetic field B exists in a region. An electron of charge e is given velocity perpendicular to the magnetic field. Using, Bohr's quantization rule for angular momentum, the radius of the nth orbit is nhkπeB, here h is plank's constant. The value of k is (Integer only)

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