Bohr's quantum condition states that an electron in a stationary orbit around the nucleus has an angular momentum quantized as mvr = nℏ. Using de Broglie wavelength, nλ = 2πr, where λ is the electron's wavelength, and n is an integer. For more visit here: https://www.tiwariacademy.com/ncert-solutionRead more
Bohr’s quantum condition states that an electron in a stationary orbit around the nucleus has an angular momentum quantized as mvr = nℏ. Using de Broglie wavelength, nλ = 2πr, where λ is the electron’s wavelength, and n is an integer.
State Bohr’s quantum condition for stationary orbits in terms of de-Broglie wavelength.
Bohr's quantum condition states that an electron in a stationary orbit around the nucleus has an angular momentum quantized as mvr = nℏ. Using de Broglie wavelength, nλ = 2πr, where λ is the electron's wavelength, and n is an integer. For more visit here: https://www.tiwariacademy.com/ncert-solutionRead more
Bohr’s quantum condition states that an electron in a stationary orbit around the nucleus has an angular momentum quantized as mvr = nℏ. Using de Broglie wavelength, nλ = 2πr, where λ is the electron’s wavelength, and n is an integer.
For more visit here:
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