Part A
Find the frequency of light f radiated by an electron moving from orbit n1=2 to n2=1 inside of a He+ ion.
Express your answer in hertz to three significant figures.
Part B
In the Bohr model of hydrogen, the radius of the nth orbit is defined as
rn=a0n2Z,
where
a0=4???2mee2=5.29
En = -13.60 Z2/n2
eV
now Z = 2
En = -54.40 /n2 eV
a) E2 - E1 = 40.8 eV = hf
?f = 9.85*1015 Hz
b) r1 = a0/2 = 2.65*10-11
m
Part A Find the frequency of light f radiated by an electron moving from orbit n1=2...
Find the frequency of light f radiated by an electron moving from orbit n1=2 to n2=1 inside of a He+ ion.
l Review Part A In the Bohr model, as it is known today, the electron is imagined to move in a circular orbit about a stationary proton. The force responsible for the electron's circular motion is the electric force of attraction between the electron and the proton. If the speed of the electron were 4.4x105 m/s, what would be the corresponding orbital radius? Express your answer using two significant figures. Submit Previous Answers Request Answer xIncorrect; Try Again;3 attempts remaining...
please Solve part D and E!!!!! PLEASE AND THANK YOU
acc1 Our discussion of the Bohr model of the hydrogen atom was non-relativistic throughout, which was justified because the velocity of the electron in the nth state of Bohr's hydrogen atom was v= (1) 1377 where a = 1 is the fine-structure constant, and qe is the electron charge, ħ is (the reduced) Planck's constant, and c is the speed of light. Clearly, as n grows, the speed does become...