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Balmer spectral series

This series of spectral lines for hydrogen became known as Balmer s series, and the wavelengths of these four spectral lines were found to obey the relationship... [Pg.9]

Figure 2.1 Electronic orbitals and the resulting emission spectrum in the hydrogen atom, (a) Bohr orbitals of the hydrogen atom and the resulting spectral series, (b) emission spectrum of atomic hydrogen. The spectrum in (b) is calibrated in terms of wavenumber (P), which is reciprocal wavelength. The Balmer series, which consists of those transitions terminating on the second orbital, give rise to emission lines in the visible region of the spectrum. ( 1990 John Wiley Sons, Inc. Reprinted from Brady, 1990, by permission of the publisher.)... Figure 2.1 Electronic orbitals and the resulting emission spectrum in the hydrogen atom, (a) Bohr orbitals of the hydrogen atom and the resulting spectral series, (b) emission spectrum of atomic hydrogen. The spectrum in (b) is calibrated in terms of wavenumber (P), which is reciprocal wavelength. The Balmer series, which consists of those transitions terminating on the second orbital, give rise to emission lines in the visible region of the spectrum. ( 1990 John Wiley Sons, Inc. Reprinted from Brady, 1990, by permission of the publisher.)...
On the experimental side came the discovery of other spectral series in hydrogen which beautifully fit Balmer s formula. 1908 - Paschen s series (m = 3) in the... [Pg.815]

Example Ionization Temperature from Spectral Data on the Series Limit. The ionization temperature of a hydrogen arc operating at 0.5 atm. is desired. An analysis of the spectrum shows that the last line discernible in the Balmer (Hydrogen) series has a quantum number of 5. According to the adjusted Inglis-Teller equation (L3)... [Pg.81]

Figure 1. Diagram showing the electron jumps producing the spectral lines in the Balmer (visible) series, the Paschen (infrared) series, and the Lyman (ultraviolet) series. Figure 1. Diagram showing the electron jumps producing the spectral lines in the Balmer (visible) series, the Paschen (infrared) series, and the Lyman (ultraviolet) series.
The equations of Bohr s theory are in agreement with the observed frequencies in the hydrogen spectrum, as are the observed spectral series— Lyman series (when electrons excited to higher levels relax to the n 1 state) and Balmer series (when electrons excited to higher levels relax to the n 2 state, and so on). Working backward, the observations can also be used to determine the value of Planck s constant. The value obtained in this way was found to be in agreement with the result deduced from the blackbody radiation and photoelectric effect. ... [Pg.77]

Rydberg formula n. A formula, similar to that of Balmer, for expressing the wave-numbers (v) of the lines in a spectral series ... [Pg.854]

In this relationship, m is an integer greater than 2, with each value of m representing a different spectral line. Balmer was able to predict the wavelength of some spectral lines that were in the near ultraviolet range. The success of Balmer s equation was strengthened when other spectral series of emission lines were discovered in the ultraviolet (Lyman series) and in the infrared (Paschen series). The lines in their series could be determined by modified Balmer equations ... [Pg.435]

Electron Energy Transitions This energy-state diagram for a hydrogen atom shows some of the energy transitions for the Lyman, Balmer, and Paschen spectral series. Bohr s model of the atom accounted mathematically for the energy of each of the transitions shown. [Pg.99]

The Balmer series is isolated from the other series of the hydrogen atom spectrum. This is not the case for all series. Determine the first value of n for which the hydrogen spectral series overlap. [Pg.287]

In both the Balmer and the Rydberg formulae the wave-number of a spectral line is given by the difference of two quantities. In 1908 Ritz showed experimentally that in any spectrum it was possible to set up tables of quantities called terms, having dimensions of cm, such that the wave-numbers of the observed spectral lines could be written as the difference of two terms. This is known as the Ritz combination principle. In hydrogen, new spectral series were predicted with lines given by... [Pg.6]

Historically, the visible emission lines shown in Figure 15-3 were the first atomic hydrogen lines discovered. They were found in the spectrum of the sun by W. H. Wollaston in 1802. In 1862, A. J. Angstrom announced that there must be hydrogen in the solar atmosphere. These lines were detected first because of the lesser experimental difficulties in the visible spectral region. They are called the "Balmer series because J. J. Balmer was able to formulate a simple mathematical relation among the frequencies (in It S). The ultraviolet series shown in Figure 15-3 was... [Pg.258]

Balmer series A family of spectral lines (some of which lie in the visible region) in the spectrum of atomic hydrogen. [Pg.941]

The study of the hydrogen atom also played an important role in the development of quantum theory. The Lyman, Balmer, and Paschen series of spectral lines observed in incandescent atomic hydrogen were found to obey the empirical equation... [Pg.156]

Calculate the frequency, wavelength, and wave number for the series limit of the Balmer series of the hydrogen-atom spectral lines. [Pg.193]

Fig. 2-1.—The Balmer series of spectral lines of atomic hydrogen. The line at the right, with the longest wavelength, is Ha. It corresponds to the transition from the state with n = 3 to the state n 2. The other lines correspond to the transitions from the states with n — 4, 5, 6, to the state with n = 2. Fig. 2-1.—The Balmer series of spectral lines of atomic hydrogen. The line at the right, with the longest wavelength, is Ha. It corresponds to the transition from the state with n = 3 to the state n 2. The other lines correspond to the transitions from the states with n — 4, 5, 6, to the state with n = 2.
Subsequent to the discovery of the Balmer series of lines in the visible region of the electromagnetic spectrum, it was found that many other spectral lines are also present in nonvisible regions of the electromagnetic spectrum. Hydrogen, for example, shows a series of spectral lines called the Lyman series in the ultraviolet region and still other series (the Paschen, Brackett, and Pfund series) in the infrared region. [Pg.165]

Bob looks at Miss Muxdroozol. Jumps that land on or come from the second orbit produce what is called the Balmer series, which correspond to spectral lines observable in optical spectra. The Lyman series correspond to more energetic changes and produces spectral lines in the ultraviolet. Paschen and higher order series produce low-energy infrared and even radio signals. He pronounces the last series PA-SHUN. [Pg.24]

Eventually, this series of lines became known as the Balmer series. Balmer wondered whether his little formula might be extended to study the spectra of other elements. He knew similar patterns exist in the line spectra of many elements. He also wondered about spectral lines that the human eye can t see. A few years later, in 1906, additional series of lines were in fact discovered for hydrogen in the ultraviolet region of the spectrum. These were called the Lyman series after their discoverer, Theodore Lyman. Other famous series are the Paschen series, named after German scientist Friedrich Paschen, the Brackett series, named after U.S. scientist F. S. Brackett, and the wonderful Pfund series, named after U.S. scientist August Herman Pfund. The Paschen, Brackett, and Pfund series lie in the infrared region. ... [Pg.26]

B) In the Balmer series of hydrogen, one spectral line is associated with the transition of an electron from the fourth energy level (n = 4) to the second energy level (n = 2). [Pg.83]

The reaction to Bohr s model is understandable. Bohr s atomic model was based on older laws of physics with quantum assertions added. As such, it was clearly a jumbled affair. But the model provided a pictorial explanation of the origin of spectral lines and from the model the wavelengths of the Balmer series could be calculated. The model failed for the next simplest atom, helium. Had... [Pg.41]


See other pages where Balmer spectral series is mentioned: [Pg.152]    [Pg.152]    [Pg.45]    [Pg.199]    [Pg.112]    [Pg.28]    [Pg.97]    [Pg.54]    [Pg.156]    [Pg.189]    [Pg.9]    [Pg.255]    [Pg.2]    [Pg.466]    [Pg.1538]    [Pg.815]    [Pg.901]    [Pg.12]    [Pg.156]    [Pg.189]    [Pg.26]    [Pg.29]    [Pg.38]   
See also in sourсe #XX -- [ Pg.97 , Pg.97 ]




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