If the shortest wavelength in lyman series of hydrogen atom is a, then the longest wavelength in paschen series of he+ is :
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The wave no. of any series is given by;

where 109678 is a constant,lets say = ;
and,the series starts from n1 to n2;
Here,x is the wavelength for the last line(shortest wavelength) in lyman series,
therefore,n1=1 to n2=(infinity);
 (1/x)=[(1/1) – (1/)] =  (1 - 0) = 
  = 1/x
For wavelength of first line of balmer series,
n1=2 to n2=3 ;lets say the wavelength to be found be = ;

Substituting the value


where 109678 is a constant,lets say = ;
and,the series starts from n1 to n2;
Here,x is the wavelength for the last line(shortest wavelength) in lyman series,
therefore,n1=1 to n2=(infinity);
 (1/x)=[(1/1) – (1/)] =  (1 - 0) = 
  = 1/x
For wavelength of first line of balmer series,
n1=2 to n2=3 ;lets say the wavelength to be found be = ;

Substituting the value

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