[" Find the velocity "(ms^(-1))" of electron in first Bohr's orbit of radius a "_(0)" .Also find the de Broglie "],[" wavelength (in 'm').Find the orbital angular momentum of 2p orbital of hydrogen atom in units of "],[h/2 pi.]

Find the velocity (ms^(-1)) of electron in First Bohr's orbit of radius a_(0) . Also find the de Broglie's wavelength (in m). Find the orbital angular momentum of 2p obrital of hydrogen atom in units of h/(2pi) . 3.34xx10^(-10)msqrt(2)h/(2pi) a. mvr=(nh)/(2pi)r=a_(0)=0.529Å b. lamda=h/(mv)=(6.63xx10^(-34))/(9.1xx10^(-31)xx2.18xx10^(8))=0.33xx10^(-9)m=3.3Å c. For 2 p value of l=1 Orbital angular momentum =sqrt(l(l+1))h/(2pi)=sqrt(2)h/(2pi)

Calculate the velocity of an electron in the first Bohr obit. Also calculate the de Broglie wavelength (in 'm') of the electron. Find the orbital angular momentum (in (h)/(2pi) units) of 3p orbital of hydrogen atom.

Calculate the velocity of an electron in the first Borh's orbit of hydrogen atom (given r = a_(0)) b. Find de Broglie wavelength of the electron in the first Bohr's orbit c. Find the orbital angular momentum of 2p orbital in terms of h//2pi units

Calculate the velocity of an electron in the first Borh's orbit of hydrogen atom (given r = a_(0)) b. Find de Broglie wavelength of the electron in the first Bohr's orbit c. Find the orbital angular momentum of 2p orbital in terms of h//2pi units

if the radius of the first Bohr orbit is x, then find the de Broglie wavelength of electron in third orbit.

if rahe radius of the first Bohr orbit is x, then find the de Broglie wavelength of electron in third orbit.