Homework Answers
ANSWER:- there are total six types of series found in atomic spectra of hydrogen:-
Balmer give simple formula for predicting the wavelength of any of the lines in atomic hydrogen in what we now know as the Balmer series. Three years later, Rydberg generalized this so that it was possible to determine the wavelengths of any of the lines in the hydrogen emission spectrum.
Rydberg equation is as follows:
ν˜=1/λ=RH(1/n12−1/n22)
then Rydberg suggested Lyman series then other series of these types were found
after Lyman Paschen series were found.
for paschen series in hydrogen spectrum value for n1=3 and n2=4
Use the Bohr model to find the second longest wavelength of light in the Paschen series...
Use the Bohr model to find the second longest wavelength of light in the Paschen series for a triply-ionized Be atom (Z = 4). Recall that the Paschen series corresponds to transitions to the second excited state (n = 3). 13.5 nm O 117 nm 73.0 nm 41.1 nm 80.2 nm
Use the Bohr model to find the second longest wavelength of light in the Paschen series...
Use the Bohr model to find the second longest wavelength of light in the Paschen series for a triply-ionized Be atom (Z = 4). Recall that the Paschen series corresponds to transitions to the second excited state (n = 3). 13.5 nm O 117 nm O 73.0 nm 41.1 nm O 80.2 nm
Use the Bohr model to find the second longest wavelength of light in the Paschen series...
Use the Bohr model to find the second longest wavelength of light in the Paschen series for a triply-ionized Be atom (Z = 4). Recall that the Paschen series corresponds to transitions to the second excited state (n = 3). 13.5 nm O 117 nm O 73.0 nm O 41.1 nm 80.2 nm
Use the Bohr model to find the second longest wavelength of light in the Paschen series...
Use the Bohr model to find the second longest wavelength of light in the Paschen series for a triply-ionized Be atom (Z = 4). Recall that the Paschen series corresponds to transitions to the second excited state (n = 3). a) 13.5 nm b) 117 nm c) 73.0 nm d) 41.1 nm e) 80.2 nm
Use the Bohr model to find the second longest wavelength of light in the Paschen series...
Use the Bohr model to find the second longest wavelength of light in the Paschen series for a doubly-ionized Li atom (Z -3). Recall that the Paschen series corresponds to transitions to the second excited-state (n = 3 level). O 13.5 nm 117 nm 143 nm O 41.1 nm O 209 nm
Use the Bohr model to find the second longest wavelength of light in the Paschen series...
Use the Bohr model to find the second longest wavelength of light in the Paschen series for a doubly-ionized Li atom (Z = 3). Recall that the Paschen series corresponds to transitions to the second excited-state (n = 3 level). O 13.5 nm 117 nm O 143 nm O 41.1 nm 209 nm
Use the Bohr model to find the second longest wavelength of light in the Paschen series...
Use the Bohr model to find the second longest wavelength of light in the Paschen series for a triply-ionized Be atom (Z = 4). Recall that the Paschen series corresponds to transitions to the second excited state (n = 3). O 13.5 nm O 117 nm 0 73.0 nm ho O 41.1 nm 80.2 nm
Use the Bohr model to find the second longest wavelength of light in the Paschen series...
Use the Bohr model to find the second longest wavelength of light in the Paschen series for a doubly-ionized Li atom (Z = 3). Recall that the Paschen series corresponds to transitions to the second excited-state (n = 3 level). O 13.5 nm 117 nm O 143 nm O 41.1 nm 209 nm
Use the Bohr model to find the second longest wavelength of light in the Paschen series...
Use the Bohr model to find the second longest wavelength of light in the Paschen series for a doubly-ionized Li atom (Z = 3). Recall that the Paschen series corresponds to transitions to the second excited-state (n = 3 level). a) 13.5 nm b) 117 nm c) 143 nm d) 41.1 nm e) 209 nm
Explain why the emissions of the Paschen series are lower energy overall than those in the...
Explain why the emissions of the Paschen series are lower energy overall than those in the Balmer series.
Use the Bohr model to find the second longest wavelength of light in the Paschen series for a triply-ionized Be atom (Z = 4). Recall that the Paschen series corresponds to transitions to the second excited state (n = 3). 13.5 nm O 117 nm 73.0 nm 41.1 nm 80.2 nm
Use the Bohr model to find the second longest wavelength of light in the Paschen series for a triply-ionized Be atom (Z = 4). Recall that the Paschen series corresponds to transitions to the second excited state (n = 3). 13.5 nm O 117 nm O 73.0 nm 41.1 nm O 80.2 nm
Use the Bohr model to find the second longest wavelength of light in the Paschen series for a triply-ionized Be atom (Z = 4). Recall that the Paschen series corresponds to transitions to the second excited state (n = 3). 13.5 nm O 117 nm O 73.0 nm O 41.1 nm 80.2 nm
Use the Bohr model to find the second longest wavelength of light in the Paschen series for a doubly-ionized Li atom (Z -3). Recall that the Paschen series corresponds to transitions to the second excited-state (n = 3 level). O 13.5 nm 117 nm 143 nm O 41.1 nm O 209 nm
Use the Bohr model to find the second longest wavelength of light in the Paschen series for a doubly-ionized Li atom (Z = 3). Recall that the Paschen series corresponds to transitions to the second excited-state (n = 3 level). O 13.5 nm 117 nm O 143 nm O 41.1 nm 209 nm
Use the Bohr model to find the second longest wavelength of light in the Paschen series for a triply-ionized Be atom (Z = 4). Recall that the Paschen series corresponds to transitions to the second excited state (n = 3). O 13.5 nm O 117 nm 0 73.0 nm ho O 41.1 nm 80.2 nm
Use the Bohr model to find the second longest wavelength of light in the Paschen series for a doubly-ionized Li atom (Z = 3). Recall that the Paschen series corresponds to transitions to the second excited-state (n = 3 level). O 13.5 nm 117 nm O 143 nm O 41.1 nm 209 nm
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