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Atomic mass determination nuclear reactions

The determination of critical si2e or mass of nuclear fuel is important for safety reasons. In the design of the atom bombs at Los Alamos, it was cmcial to know the critical mass, ie, that amount of highly enriched uranium or plutonium that would permit a chain reaction. A variety of assembhes were constmcted. Eor example, a bare metal sphere was found to have a critical mass of approximately 50 kg, whereas a natural uranium reflected 235u sphere had a critical mass of only 16 kg. [Pg.224]

Most nuclear reactions involve the breaking apart of the nucleus into two or more different elements or subatomic particles. If we know all but one of the particles, then the unknown particle can be determined by balancing the nuclear equation. When chemical equations are balanced, we add coefficients to ensure that there are the same number of each type of atom on both the left and right of the reaction arrow. However, in order to balance nuclear equations we ensure that there is the same sum of both mass numbers and atomic numbers on the left and right of the reaction arrow. Recall that we can represent a specific isotope of an element by the following symbolization ... [Pg.292]

When balancing nuclear reactions, be sure you use the atomic number of the unknown and not the mass number to determine the element symbol. [Pg.265]

Reactions of atomic carbon, produced by nuclear reactions, with a number of hydrocarbons have been studied by Wolfgang and his collaborators (69). To minimize radiation induced secondary reactions which occur when use is made of C14, a technique has been developed using short-lived C11 produced by a neutron exchange reaction between a platinum foil and a C12 ion beam from a heavy ion accelerator. Part of the scattered Cu atoms has been allowed to penetrate through the thin brass foil wall of a brass vessel and come in contact with the compound wrhose reaction is studied. Products have been analyzed by gas chromatography using a technique of simultaneous mass and radioactivity determination. [Pg.175]

The masses of atoms are of significance because they determine the weights of atoms and molecules and therefore govern the weight relationships in chemical reactions. Atomic masses, however, do not influence in an important way either the strength or the geometry of chemical bonds. Thus, atoms that differ only in their nuclear masses, but not in their... [Pg.4]

The activation method requires the use of high-puiity targets, in order to exclude the influence of other nuclear reactions. Chemical procedures may be applied to separate the reaction products and to identify their atomic number Z. If short-lived radionuclides are to be measured, fast separation methods are required, for instance on-line separation in a gas stream that passes a temperature gradient (thermochromatography). In the case of half-lives of the order of milliseconds or less, however, only physical methods are applicable, in particular separation by a sequence of electric and magnetic fields. Stable or long-lived products may be determined by use of mass spectrometry, provided sufficient masses are available. [Pg.143]

Once you know what kind of nucleus is produced by a simple nuclear reaction, you can determine what type of decay has taken place. If both the atomic number and mass number decrease, alpha decay has occurred. If the mass number stays the same but the atomic number increases, beta decay has occurred. If neither atomic number nor mass number changes, only gamma radiation has been emitted. [Pg.750]

The most striking evidence for the existence of atoms comes from the observation of tracks formed by nuclear particles in cloud chambers, in solids and in photographic emulsions. The tracks reveal individual nuclear reactions and radioactive decay processes. From a detailed study of such tracks, the mass, charge and energy of the particle can be determined. [Pg.193]

The energy Q related to the nuclear reaction is determined from the differences in the masses M of the reactants and the products converted to million electron volts so that, for the example reaction, Q = [M2 ai + Mip — ( 2751 + Min)] x 931.5. The masses are expressed in atomic mass units as neutral atoms and the conversion factor is 931.5, in units of million electron volts per atomic mass unit. A more convenient calculation is to use, instead of M, the commonly tabulated mass excess or defect A. The quantity A is the atomic mass minus the mass number (A) for the nuclide, expressed in million electron volts. These quantities for the individual reactants and products can be substituted in the calculation of Q. For this example, Q = A( Al) - - A( H) — A( Si) — A( n) = —17.194 - -7.289 -I- 12.385 - 8.071 MeV = -5.591 MeV. The negative value of Q shows that the kinetic energy of the proton is required for the reaction. [Pg.15]

The situation was clarified in 1965 when the Dubna group carried out the nuclear reaction Am( 0, 5re) 103 giving rise to the isotope with a mass number of 256 and determined its parameters. They coincided with those reported by the Berklev scientists for the product of the nuclear reaction Cf( B, 4k) 103 three years later. This is why the discovery date of 1961 can be doubted. But no definite conclusion was reached who and when had discovered element 103. As with element 102, researchers had to work with just a few atoms of element 103. At first, they found the mass numbers and the radioactive properties of the isotopes and only later the methods for evaluating their chemical nature were found. [Pg.246]

The masses of atomic nuclei can be determined by mass-spectrometers or from nuclear reaction and decay energies. According to Einstein s theory of relativity, the energy ( ) and mass (m) are related by equation E = m( , where c is the speed of light in vacuum. The binding energy is the equivalent mass, obtained by subtracting the mass of the nucleus from the sum... [Pg.51]

In each case, the electrons in the atoms are ignored. All of the symbols used to write equations for nuclear reactions represent only the atomic nuclei. Recall that we said we write the symbol for an isotope in the form, where X is the symbol for the element, Z is the element s atomic number (which is determined by the number of protons in atoms of that element), and A is the element s mass number (the sum of the number of protons and neutrons in atoms of that isotope). If we are concerned only with an atom s nucleus, we may also use the term nuclide instead of isotope, since the term isotope commonly refers to the entire atom and includes the atom s electrons. [Pg.138]

R. A. Marcus It certainly is a good point that transition state theory, and hence RRKM, provides an upper bound to the reactive flux (apart from nuclear tunneling) as Wigner has noted. Steve Klippenstein [1] in recent papers has explored the question of the best reaction coordinate, e.g., in the case of a unimolecular reaction ABC — AB + C, where A, B, C can be any combination of atoms and groups, whether the BC distance is the best choice for defining the transition state, or the distance between C and the center of mass of AB, or some other combination. The best combination is the one which yields the minimum flux. In recent articles Steve Klippenstein has provided a method of determining the best (in coordinate space) transition state [1]. [Pg.814]


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See also in sourсe #XX -- [ Pg.94 ]




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