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Molarity scale

Ionic Equilibria.. The ion product constant of D2O (see Table 3) is an order of magnitude less than the value for H2O (24,31,32). The relationship pD = pH + 0.41 (molar scale 0.45 molal scale) for pD ia the range 2—9 as measured by a glass electrode standardized ia H2O has been established (33). For many phenomena strongly dependent on hydrogen ion activity, as is the case ia many biological contexts, the difference between pH and pD may have a large effect on the iaterpretation of experiments. [Pg.5]

Figure 5-8 is a plot of Eq. (5-17), showing how the number of molecules having energy e, decreases as e, increases (at constant T). This plot also reveals that kT is a natural unit of energy on the molecular scale RT on the molar scale). [Pg.202]

For ease in converting from the commonly used molarity scale to the mole fraction (unitary) scale, let us develop expressions suitable to the bimolecular reaction case,... [Pg.255]

The only molecular parameter which enters is the total molecular mass M. The volume depends on the number of particles. It is customary to work on a molar scale, in which case V is the volume of one mole of (ideal) gas. [Pg.300]

Note. All values are with reference to the molarity scale. Data for bases are expressed as acidic ionisation constants e.g. for ammonia we quote pK at =9 245 for the ammonium ion... [Pg.1326]

Intermediate 10 must now be molded into a form suitable for coupling with the anion derived from dithiane 9. To this end, a che-moselective reduction of the benzyl ester grouping in 10 with excess sodium borohydride in methanol takes place smoothly and provides primary alcohol 14. Treatment of 14 with methanesulfonyl chloride and triethylamine affords a primary mesylate which is subsequently converted into iodide 15 with sodium iodide in acetone. Exposure of 15 to tert-butyldimethylsilyl chloride and triethylamine accomplishes protection of the /Mactam nitrogen and leads to the formation of 8. Starting from L-aspartic acid (12), the overall yield of 8 is approximately 50%, and it is noteworthy that this reaction sequence can be performed on a molar scale. [Pg.253]

The activation parameters from transition state theory are thermodynamic functions of state. To emphasize that, they are sometimes designated A H (or AH%) and A. 3 4 These values are the standard changes in enthalpy or entropy accompanying the transformation of one mole of the reactants, each at a concentration of 1 M, to one mole of the transition state, also at 1 M. A reference state of 1 mole per liter pertains because the rate constants are expressed with concentrations on the molar scale. Were some other unit of concentration used, say the millimolar scale, values of AS would be different for other than a first-order rate constant. [Pg.160]

This form assumes that the effect of pressure on the molar volume of the solvent, which accelerates reactions of order > 1 by increasing the concentrations when they are expressed on the molar scale, has been allowed for. This effect is usually small, ignored but in the most precise work. Equation (7-41) shows that In k will vary linearly with pressure. We shall refer to this graph as the pressure profile. The value of A V is easily calculated from its slope. The values of A V may be nearly zero, positive, or negative. In the first case, the reaction rate shows little if any pressure dependence in the second and third, the applied hydrostatic pressure will cause k to decrease or increase, respectively. A positive value of the volume of activation means that the molar volume of the transition state is larger than the combined molar volume of the reactant(s), and vice versa. [Pg.166]

Analogonsiy, soinbiiity measurements yieid the mean activity of electrolyte (s = w, o), and the corresponding standard Gibbs energy AG i of solution (in the molar scale). [Pg.611]

The reaction between acrylonitrile and formaldehyde (as paraformaldehyde or tri-oxane), under strong acid catalysis (usually sulphuric) and most often in presence of catalytic quantities of acetic anyhydride, to produce triacrylohexahydrotriazine, is inclined to violent exotherm after an induction period. The runaway can be uncontrollable on sub-molar scale. It may be due to acrylate polymerisation or to increasing reactivity of the formaldehyde equivalent due to progressive de-oligomerisation. Procedures claimed to prevent the risk have been described in the literature but do not seem reliable. [Pg.403]

A literature procedure whereby bromopyrimidine is oxidised by excess peroxy-acetic acid in acetone, with sulfuric acid catalysis, was being scaled up. The crude product from the fourth batch at two molar scale was filtered out and allowed to dry to dry in the sintered glass funnel over the weekend. An explosion occurred when it was scraped out to complete purification on the Monday. This was considered due to acetone peroxides, which had probably concentrated locally by wicking or sublimation. [Pg.481]

A compound with tetrafluoroboric acid, previously claimed to be a useful safe oxidant, proved not to be on preparation at 0.5 molar scale. It exploded spontaneously while drying in vacuo at room temperature. Chem. Abs. (112 98095p) identifies it with this title compound, which was claimed to be too unstable to explode by the original users. It seems more likely that the explosive was the anhydride , oxybisphenyliodonium tetrafluoroborate. Several related compounds have also proved to be explosive. [Pg.755]

Tables 3 and 4 contain values of the log water activity and log sulfuric acid activity in molarity units. These can be obtained at any temperature by using the polynomial coefficients supplied by Zeleznik,45 which are based on all of the preexisting thermodynamic data obtained for this medium. The numbers were converted to the molarity scale using the conversion formula given in Robinson and Stokes 46 Molarity-based water activities are given for HCIO4 in Tables 5 and 6. These are calculated from data obtained at 25°C by Pearce and Nelson,17... Tables 3 and 4 contain values of the log water activity and log sulfuric acid activity in molarity units. These can be obtained at any temperature by using the polynomial coefficients supplied by Zeleznik,45 which are based on all of the preexisting thermodynamic data obtained for this medium. The numbers were converted to the molarity scale using the conversion formula given in Robinson and Stokes 46 Molarity-based water activities are given for HCIO4 in Tables 5 and 6. These are calculated from data obtained at 25°C by Pearce and Nelson,17...
The complexing behavior of Ca2+ is put into context in Table VI (49,208,211,236-246), which provides a comparison of stability constants (logioifi, on the molar scale, in aqueous media at 298 K (a few at 293 K), generally at 7 0.1M) for a selection of complexes of Ca2+ with those for a range of other metal cations. Ionic strength effects are often significant, especially for ionic... [Pg.275]

In aqueous medium at (or close to) 298K, 1 = 0.1-0.16M, on the molar scale quoted to a precision which reflects uncertainties, differences in conditions, and disagreements between different authors. [Pg.300]

Fig. 2. Overview of stability constants (logio-Ka, on the molar scale) for formation of calcium complexes in aqueous solution, at (or close to) 298 K and in ionic strengths in the region of 0.1-0.15 M. Fig. 2. Overview of stability constants (logio-Ka, on the molar scale) for formation of calcium complexes in aqueous solution, at (or close to) 298 K and in ionic strengths in the region of 0.1-0.15 M.
The submitters carried out the reaction on 1-molar and 3-molar scales and obtained yields of 62-64% and 67%, respectively. [Pg.115]

A useful concept that is used when the activities of electrolytes are calculated is that of the ionic strength of the solution. This is defined (on the molar scale) as ... [Pg.64]

Figure 1 Transfer chemical potentials for selected iron complexes from water into aqueous methanol (on the molar scale, at 298 K). Ligand abbreviations not appearing in the list at the end of this chapter are acac = acetylacetonate (2,4-pentanedionate) dmpp = l,2-dimethyl-3-hydroxy-4-pyridinonate, the anion from (24) malt = maltolate (2-methyl-3-hydroxy-4-pyranonate, the anion from (233)). Figure 1 Transfer chemical potentials for selected iron complexes from water into aqueous methanol (on the molar scale, at 298 K). Ligand abbreviations not appearing in the list at the end of this chapter are acac = acetylacetonate (2,4-pentanedionate) dmpp = l,2-dimethyl-3-hydroxy-4-pyridinonate, the anion from (24) malt = maltolate (2-methyl-3-hydroxy-4-pyranonate, the anion from (233)).
This procedure is representative of a general procedure, for the synthesis of trans-2-sulfony1oxaziridines previously reported on a small scale (Table I). trans-2-(Phenylsulfonyl)-3-(p-nitrophenyl)oxaziridine was prepared on a 0.16-molar scale in greater than 85% yield. The Baeyer-Vill iger-type oxidation of the sulfonimine affords only the trans-oxaziridine. The synthesis of the sulfonimine (PhS02N=CHPh) directly from the sulfonamide and... [Pg.240]

In the procedure described in Organic Syntheses [35] a solution of C2HjMgBr in THF is added drop wise to a saturated solution of acetylene in THF through which acetylene is being bnbbled. The temperature is kept between 25 and 30 C, We have carried out this procedure several times on a 2 to 3 molar scale with excellent results in derivatization reactions, e.g. the conversion with h SiCI. For syntheses on a relatively small (< 0.3 molar) scale, the following procedure gives satisfactory results. [Pg.27]

A further method for the specification of the composition of a solution or mixture, related to the molar scale, is the volume fraction of the solute, ( ). This takes into account any change in the volume of the system that has taken place on the preparation of the solution-the volume (change) of mixing. Therefore for a solute I ... [Pg.77]

Some pKSH values in non-aqueous solvents and water-organic solvent mixtures are listed in Table 6.6 [18, 19]. They are in molal scale but can easily be converted to molar scale by the relationship ... [Pg.183]

At this point let us address the problem of expressing abundance of compounds in a bulk phase. In environmental chemistry, the most common way to express concentrations is not by mole fraction, but by the number of molecules per unit volume, for example, as moles per liter of solution (mol L, M). This molar concentration scale is sometimes not optimal (volumes are, for example, dependent on Tandp, whereas masses are not hence, the use of concentration data normalized per kilogram of seawater is often seen in the oceanographic literature). However, the molar scale is widely used. We can convert mole fractions to molar concentrations by ... [Pg.85]


See other pages where Molarity scale is mentioned: [Pg.69]    [Pg.255]    [Pg.16]    [Pg.465]    [Pg.175]    [Pg.10]    [Pg.252]    [Pg.276]    [Pg.277]    [Pg.99]    [Pg.16]    [Pg.61]    [Pg.62]    [Pg.63]    [Pg.63]    [Pg.65]    [Pg.67]    [Pg.293]    [Pg.126]    [Pg.106]    [Pg.254]    [Pg.16]    [Pg.207]    [Pg.48]    [Pg.301]    [Pg.269]   
See also in sourсe #XX -- [ Pg.254 ]

See also in sourсe #XX -- [ Pg.254 ]




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