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Ionisation-dissociation

Therefore, for the ideal initiator, we must know its exact state, e.g. the position of any ionisation, dissociation and solution equilibria, and how it reacts with the monomer. In the present context we will ignore enieidic systems, e.g., those comprising also paired cations or an activated ester, since, at least in principle, the requirements for their adequate specification involve only trivial extensions of our present considerations. [Pg.190]

C. Ammonia is a weak base and so is not completely ionised (dissociated). However, an aqueous solution of ammonia is alkaline and so contains more hydroxide ions than hydrogen ions. [Pg.104]

Beer s law generally holds good over a wide range of concentration if the structure of the coloured non-electrolyte in the dissolved state does not change with concentration. Small amount of electrolytes, which do not react chemically with the coloured components, do not usually affect the light absorption, large amounts of electrolytes may result in a shift of the maximum absorption and may also change the value of extinction coefficient. Discrepancies are normally observed when the coloured solute ionises, dissociates or associates in solution as because the nature of the species in solution will vary with the concentration. The law also fails if the... [Pg.17]

Ionisation, dissociation and isomerisation are the three unimolecular reactions possible following absorption. Ionisation requires excitation with enough energy for electron ejection (electron transfer also leads to ion formation but this is a different process where an electron is transferred to another molecule). [Pg.72]

If the pH shifts the balance towards the ionised/dissociated form, the dmg will not be absorbed. [Pg.153]

A more useful quantity for comparison with experiment is the heat of formation, which is defined as the enthalpy change when one mole of a compound is formed from its constituent elements in their standard states. The heat of formation can thus be calculated by subtracting the heats of atomisation of the elements and the atomic ionisation energies from the total energy. Unfortunately, ab initio calculations that do not include electron correlation (which we will discuss in Chapter 3) provide uniformly poor estimates of heats of formation w ith errors in bond dissociation energies of 25-40 kcal/mol, even at the Hartree-Fock limit for diatomic molecules. [Pg.105]

Dinitrogen has a dissociation energy of 941 kj/mol (225 kcal/mol) and an ionisation potential of 15.6 eV. Both values indicate that it is difficult to either cleave or oxidize N2. For reduction, electrons must be added to the lowest unoccupied molecular orbital of N2 at —7 eV. This occurs only in the presence of highly electropositive metals such as lithium. However, lithium also reacts with water. Thus, such highly energetic interactions ate unlikely to occur in the aqueous environment of the natural enzymic system. Even so, highly reducing systems have achieved some success in N2 reduction even in aqueous solvents. [Pg.91]

When substances ionise their neutral species produce positive and negative species. The ionisation constants are those constant values (equilibrium constants) for the equilibria between the charged species and the neutral species, or species with a larger number of charges (e.g. between mono and dications), l ese ionisation constants are given as pK values where pK = -log K and K is the dissociation constant for the equilibrium between the species [Albert and Serjeant The Determination of Ionisation Constants, A Laboratory Manual, 3rd Edition, Chapman Hall, New York, London, 1984, ISBN 0412242907]. [Pg.7]

The ionisation may be attributed to the great tendency of the free hydrogen ions H+ to combine with water molecules to form hydroxonium ions. Hydrochloric and nitric acids are almost completely dissociated in aqueous solution in accordance with the above equations this is readily demonstrated by freezing-point measurements and by other methods. [Pg.20]

K is the equilibrium constant at a particular temperature and is usually known as the ionisation constant or dissociation constant. If 1 mole of the electrolyte is dissolved in Vlitres of solution (V = l/c, where c is the concentration in moles per litre), and if a is the degree of ionisation at equilibrium, then the amount of un-ionised electrolyte will be (1 — a) moles, and the amount of each of the ions will be a moles. The concentration of un-ionised acetic acid will therefore be (1 — a)/ V, and the concentration of each of the ions cl/V. Substituting in the equilibrium equation, we obtain the expression ... [Pg.31]

From the point of view of quantitative analysis, sufficiently accurate values for the ionisation constants of weak monoprotic acids may be obtained by using the classical Ostwald Dilution Law expression the resulting constant is sometimes called the concentration dissociation constant . [Pg.31]

For very weak or slightly ionised electrolyes, the expression a2/( 1 — a) V = K reduces to a2 = KV or a = fKV, since a may be neglected in comparison with unity. Hence for any two weak acids or bases at a given dilution V (in L), we have a1 = y/K1 V and a2 = yjK2V, or ol1/ol2 = Jk1/ /K2. Expressed in words, for any two weak or slightly dissociated electrolytes at equal dilutions, the degrees of dissociation are proportional to the square roots of their ionisation constants. Some values for the dissociation constants at 25 °C for weak acids and bases are collected in Appendix 7. [Pg.33]

When a polyprotic acid is dissolved in water, the various hydrogen atoms undergo ionisation to different extents. For a diprotic acid H2A, the primary and secondary dissociations can be represented by the equations ... [Pg.33]

A very small concentration of hydrogen and hydroxide ions, originating from the small but finite ionisation of water, will be initially present. HA is a weak acid, i.e. it is dissociated only to a small degree the concentration of A- ions which can exist in equilibrium with H+ ions is accordingly small. In order to... [Pg.40]

The very small value of K2 indicates that the secondary dissociation and consequently [S2 ] is exceedingly small. It follows therefore that only the primary ionisation is of importance, and [H + ] and [HS ] are practically equal in value. A saturated aqueous solution of hydrogen sulphide at 25 °C, at atmospheric pressure, is approximately 0.1M, and calculation shows (see Section 2.14) that in this solution... [Pg.434]

Weak acid with a strong base. In the titration of a weak acid with a strong base, the shape of the curve will depend upon the concentration and the dissociation constant Ka of the acid. Thus in the neutralisation of acetic acid (Ka— 1.8 x 10-5) with sodium hydroxide solution, the salt (sodium acetate) which is formed during the first part of the titration tends to repress the ionisation of the acetic acid still present so that its conductance decreases. The rising salt concentration will, however, tend to produce an increase in conductance. In consequence of these opposing influences the titration curves may have minima, the position of which will depend upon the concentration and upon the strength of the weak acid. As the titration proceeds, a somewhat indefinite break will occur at the end point, and the graph will become linear after all the acid has been neutralised. Some curves for acetic acid-sodium hydroxide titrations are shown in Fig. 13.2(h) clearly it is not possible to fix an accurate end point. [Pg.526]

Otherwise expressed, bases are considered from the standpoint of the ionisation of the conjugated acids. The basic dissociation constant for the reaction... [Pg.833]

The following facts must be borne in mind. All strong electrolytes are completely dissociated hence only the ions actually taking part or resulting from the reaction need appear in the equation. Substances which are only slightly ionised, such as water, or which are sparingly soluble and thus yield only a small concentration of ions, e.g. silver chloride and barium sulphate, are, in general, written as molecular formulae because they are present mainly in the undissociated state. [Pg.849]

Acids Bronsted-Lowry theory of, 21 common, concentration of, (T) 829 dissociation constants of, (T) 832 hard. 54 ionisation of, 20 Lewis, 22 polyprotic, 20... [Pg.855]

Diphenylcarbazide as adsorption indicator, 358 as colorimetric reagent, 687 Diphenylthiocarbazone see Dithizone Direct reading emission spectrometer 775 Dispensers (liquid) 84 Displacement titrations 278 borate ion with a strong acid, 278 carbonate ion with a strong acid, 278 choice of indicators for, 279, 280 Dissociation (ionisation) constant 23, 31 calculations involving, 34 D. of for a complex ion, (v) 602 for an indicator, (s) 718 of polyprotic acids, 33 values for acids and bases in water, (T) 832 true or thermodynamic, 23 Distribution coefficient 162, 195 and per cent extraction, 165 Distribution ratio 162 Dithiol 693, 695, 697 Dithizone 171, 178... [Pg.861]

Ionic strength adjuster buffer 565, 570 Ionisation constants of indicators, 262, (T) 265 of acids and bases, (T) 832, 833, 834 see also Dissociation constants Ionisation suppressant 793 Iron(II), D. of by cerium(IV) ion, (cm) 546 by cerium(IV) sulphate, (ti) 382 by potassium dichromate, (ti) 376 by potassium permanganate, (ti) 368 see also under Iron... [Pg.866]

Figure 1.3. Real-time femtosecond spectroscopy of molecules can be described in terms of optical transitions excited by ultrafast laser pulses between potential energy curves which indicate how different energy states of a molecule vary with interatomic distances. The example shown here is for the dissociation of iodine bromide (IBr). An initial pump laser excites a vertical transition from the potential curve of the lowest (ground) electronic state Vg to an excited state Vj. The fragmentation of IBr to form I + Br is described by quantum theory in terms of a wavepacket which either oscillates between the extremes of or crosses over onto the steeply repulsive potential V[ leading to dissociation, as indicated by the two arrows. These motions are monitored in the time domain by simultaneous absorption of two probe-pulse photons which, in this case, ionise the dissociating molecule. Figure 1.3. Real-time femtosecond spectroscopy of molecules can be described in terms of optical transitions excited by ultrafast laser pulses between potential energy curves which indicate how different energy states of a molecule vary with interatomic distances. The example shown here is for the dissociation of iodine bromide (IBr). An initial pump laser excites a vertical transition from the potential curve of the lowest (ground) electronic state Vg to an excited state Vj. The fragmentation of IBr to form I + Br is described by quantum theory in terms of a wavepacket which either oscillates between the extremes of or crosses over onto the steeply repulsive potential V[ leading to dissociation, as indicated by the two arrows. These motions are monitored in the time domain by simultaneous absorption of two probe-pulse photons which, in this case, ionise the dissociating molecule.
Figure 1.4. Experimental and theoretical femtosecond spectroscopy of IBr dissociation. Experimental ionisation signals as a function of pump-probe time delay for different pump wavelengths given in (a) and (b) show how the time required for decay of the initally excited molecule varies dramatically according to the initial vibrational energy that is deposited in the molecule by the pump laser. The calculated ionisation trace shown in (c) mimics the experimental result shown in (b). Figure 1.4. Experimental and theoretical femtosecond spectroscopy of IBr dissociation. Experimental ionisation signals as a function of pump-probe time delay for different pump wavelengths given in (a) and (b) show how the time required for decay of the initally excited molecule varies dramatically according to the initial vibrational energy that is deposited in the molecule by the pump laser. The calculated ionisation trace shown in (c) mimics the experimental result shown in (b).
Generally it is only the non-dissociated or unionised drug that is lipid-soluble and a drug s degree of ionisation depends on its dissociation constant (pA) and the pH of the environment in which it finds itself. For an acidic drug this is represented by the Henderson Hasselbalch equation as... [Pg.112]

Potzinger and coworkers determined ionisation and appearance energies for the molecular and major fragment ions of several dialkylsulfoxides, R SOR (R =Me R = Me, Et, i-Pr, and i-pentyland R = R = Et or i-Pr). In addition to the evaluation of dissociation energies in the ions and their enthalpies of formation, a value of 280 + 30kJmol" for the C—S dissociation energy in neutral dialkyl sulfoxides was derived. [Pg.127]


See other pages where Ionisation-dissociation is mentioned: [Pg.651]    [Pg.35]    [Pg.42]    [Pg.413]    [Pg.568]    [Pg.651]    [Pg.35]    [Pg.42]    [Pg.413]    [Pg.568]    [Pg.565]    [Pg.7]    [Pg.20]    [Pg.21]    [Pg.32]    [Pg.33]    [Pg.35]    [Pg.373]    [Pg.541]    [Pg.127]    [Pg.353]    [Pg.2]    [Pg.19]    [Pg.9]    [Pg.11]    [Pg.355]    [Pg.138]    [Pg.1001]    [Pg.513]   
See also in sourсe #XX -- [ Pg.42 ]




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