Atomic Emission Spectroscopy

 

 

Introduction

 

    Spectroscopy is the study of the interaction of light with matter.  Elements and compounds when exposed to large amounts of energy emit light at certain frequencies.  It is possible to induce hydrogen atoms to emit visible light by exciting them, as by applying a high electrical potential. This set of visible colors or lines is called the Balmer series.  Using an optic arrangement called a spectroscope, it is possible to resolve the visible light emitted into its component colors and to determine their wavelengths. These wavelengths are characteristic of hydrogen and the energy emitted or absorbed when the electron jumps from one energy level to another.

 

    The energy levels of the hydrogen atom are schematically represented in the following diagram:

 

ELECTRONIC ENERGY LEVELS OF THE HYDROGEN ATOM

 E = 2.18 x 10-18J         _______________________________n =  

                                    _______________________________n = 6  

                                    _______________________________n = 5   

                                    _______________________________n = 4                   

Energy                                                                                              

(Joules/photon)             _______________________________   n = 3         

                                                                                    

                                    _______________________________   n = 2                                                       

                               

 

 

Ground State             ________________________________n = 1

 

 

 

USEFUL PHYSICAL CONSTANTS AND CONVERSION FACTORS

= 6.63 × 10-34 Joule-seconds.

c = 3.00 × 108 meter/seconds.

1 meter º 1 × 1010 Angstroms.


The energy of a transition between levels can be calculated from:

 

(1)

 

where "outer" refers to outer electron energy level and "inner" refers to inner electron energy level.

     By using Bohr's postulates it can be shown that for the hydrogen atom

 

(2)

 

            where n = 1, 2, 3,.... and refers to an allowed energy level. (See above diagram) Thus, by measuring the wavelength of the lines in the hydrogen spectrum, we can use the above formula to find the initial and final energy levels of the electron. All the transitions in the visible spectrum of hydrogen terminate on the n = 2 level.

 

            Just as hydrogen has its characteristic spectrum, so do all the other elements. In fact the spectrum of the gaseous atoms of an element can be used to identify it. In the second part of this experiment you will be given several lamps containing "unknown" gaseous atoms. You will identify these unknowns by measuring the wavelengths of the lines in their spectra and comparing them with the tabulated spectral lines.  The Bohr equation can only be used for hydrogen.

 

Equipment

Spectroscopes, 5000 volt transformer, lamps containing H, He, Hg, and Ne.

 


Procedure

           


DO NOT TOUCH THE LAMP OR THE METAL CONNECTIONS WHILE THE APPARATUS IS ON

 


1. Insert the hydrogen lamp into the 5000 volt source and turn it on. Only touch the ends of the lamp.  Never touch the middle.  Line up the slit in the spectroscope with the lamp and observe the light.

 

2. As you look into the spectroscope, look to the right and  you will see a scale superimposed on the spectral lines. Record the wavelengths of the lines observed to 2 significant figures. The scale is in angstrom units. One angstrom unit equals 1 x 10-10 meters.  The units are different for the hand held spectroscope.  You should be able to see three or four lines.  Use this data to calculate the initial level of the electron for each transition (no in equation 1).

 

3. Use this same procedure for each of the 3 "unknown" lamps.   For some of the unknowns, you will see an almost continuous spectrum rather than discrete lines.  Record the range and center wavelength of this broad band of color.

Compare the wavelengths to those in Table 1 and determine the identity of each unknown.

 

 

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