Given data
Frequency = 5.55 x 10^15 Hz or s-1
Initial energy level = n1
Final energy level = n2 = 2
Wavelength = speed of light / frequency
= (3 x 10^8 m/s) / (5.55 x 10^15 s-1)
= 5.405 x 10^-8 m
Atomic number of Li, Z = 3
From the Rydberg's equation
1/wavelength = (RH x Z^2) [(1/n1^2) - (1/n2^2)]
1/(5.405 x 10^-8 m) = (1.097 x 10^7 m-1) x 3^2 [(1/n1^2) - (1/2^2)]
0.1873 = (1/n1^2) - 0.25
0.4373 = 1/n1^2
2.286 = n1^2
n1 = 1.51
CALCULATOR FULL SCREEN PRINTER VERSION BACK NEXT SPECTROSCOPY AND REACTIVITY T04/S07 The energy levels the electron...
fill in the blanks pls LI TIe (kJ/photon) for each calibrated wavelength and then esponding energy (k.J/mol) per mole by using Avogadro's number. (.5d (c) Using Figurel determines the values of quantum numbers ni and for the initial and Trattatert the transitions that give rise to each line. ectr 1 . is с я Wavelength from the calibration graph (nm) Photon energy Value of n (initial state) Value of n (final state) (kJ/mol) S4L10a 419, к) п 430.00 219Kfa 2...