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Definitions and units in aqueous solution

write down the equilibria to which the data in the question refer  [Pg.184]

The right-hand side of equation (3) can be written in terms of the right-hand sides of equations (1) and (2)  [Pg.184]

This value agrees with that quoted in the text (equation 7.5). [Pg.184]

A one molar aqueous solution (1 m or lmoldm ) contains one mole of solute dissolved in a sufficient volume of water to give 1 dm of solution. In contrast, if one mole of solute is dissolved in 1 kg q/ water, the solution is said to be one molal (Imolkg ). [Pg.184]

In this section, we discuss the conventions and units generally used in the smdy of aqueous solutions. In some respects, these are not the same as those used in many other branches of chemistry. At the level of working within this text and, often, in the practical laboratory, certain approximations can be made, but it is cmcial to understand their limitations. [Pg.210]

Equation 6.5 gives the value of K for equilibrium 6.4 and shows that NH3 acts as a weak base in aqueous solution. This is explored further in worked example 6.2. [Pg.165]

Worked example 6.2 Manipulating equilibrium constant data [Pg.165]


Here we restrict ourselves to pH buffers. Van Slyke (1922) defined pH buffers as substances which by their presence in solution increase the amount of acid or alkali which must be added to cause a unit change in pH. In aqueous solutions pH buffering is especially due to the interaction of weak acids and bases and their salts with water. The quantification of this effect, the buffer capacity or buffer index, is by definition... [Pg.180]

Abstract. A series of water-soluble cyclophanes, made by connecting two diarylmethane units and two bridging chains via four nitrogens, were found to provide hydrophobic cavities of definite shape and size for forming inclusion complexes with various organic compounds in aqueous solution. Some chemical modifications of these cyclophanes are described. [Pg.53]

A water analysis will usually report the levels of ionic constituents in terms of their actual mass concentration by volume in milligrams per litre (mgU ) or parts per million (ppm). Very low concentrations of trace constituents are often reported as micrograms per litre (/agU ) or parts per billion (ppb). Numerically the values for (mgU and ppm) or (/agU and ppb) are taken as being equal for very dilute aqueous solutions of density close to that of pure water at 4 °C, although by definition the units are not identical. [Pg.180]

A precise definition of the potential [407] is long and it can be hardly understood without deep knowledge in colloid chemistry. The present discussion is somewhat simplified. Studies of transport phenomena revealed that a kinetic unit moving with respect to aqueous medium consists of a solid particle and thin film of solution surrounding the particle. Consequently these phenomena are governed by the electric... [Pg.236]

The complexity of these solutions is demonstrated by a report, based on the use of Si nmr, that presents definitive evidence for the structures of 11 species present in an aqueous solution of potassium silicate. Five of these involve a three-membered ring containing three siloxy units, which contrary to expectation must therefore be stable at high pH. Other species are a monomer, dimer, and other cyclic or cage compounds that contain four-membered rings. The Si nmr spectrum of tetramethylammonium aluminosilicate has also been discussed. ... [Pg.84]

As defined, the activity has units of moles dm . Occasionally, and more rigorously, activities are defined in terms of molalities, m, where Sa = yAmA.The quantity Wa has units of moles kg" and, unlike a concentration it Is temperature Independent. For aqueous solutions rr>A [A] since one litre of water has a mass of approximately 1 kilogram. Both definitions will be used in this Primer. [Pg.40]

The lUPAC definition of the SHE is as follows [1] The SHE consists of a Pt electrode in contact with a solution of H+ at unit activity and saturated with H2 gas with a fugacity referred to the standard pressure of 10 Pa. Clearly, the solution and H2 gas are hypothetical in this definition, so nonideality of both should be taken into account if the SHE is to be used in a lab. Eor the H2 gas, it can easily be done using the H2 fugacity coefficients to be calculated from the van der Waals equation with constants available from [Chapter 10, Table 10.24], Eor the aqueous solution, a few experiments should be carried out using relatively dilute acidic solutions [e.g., HCl(aq)], and then an extrapolation should be carried out to the infinitely diluted solution as described in the following chapter (Section 5.11). [Pg.88]

The largest protonated cluster of water molecules yet definitively characterized is the discrete unit lHi306l formed serendipitously when the cage compound [(CyHin)3(NH)2Cll Cl was crystallized from a 10% aqueous hydrochloric acid solution. The structure of the cage cation is shown in Fig. 14.14 and the unit cell contains 4 [C9H,8)3(NH)2aiCUHnOfiiai- The hydrated proton features a short. symmetrical O-H-0 bond at the centre of symmetry und 4 longer unsymmetrical O-H - 0 bonds to 4... [Pg.631]

The method is based on the fact that slightly dissociated acids, such as acetic, tartaric, etc., do not exhibit their acidity towards rr ethyl orange in presence of alcohol. If, then, a definite quantity of alkali is added to a genuine vinegar and the added alkali then neutralised in presence of methyl orange by means of an aqueous-alcoholic solution of sulphuric acid, the amount of the latter will correspond exactly with that of the alkali, since the acetic add liberated from the acetate formed does not react with the indicator. If, however, a vinegar contains free mineral acid, the amount of sulphuric acid required will be diminished in accordance with the quantity of the alkali united with the free mineral acid the amount of the latter will thus correspond with the difference between the alkali added and the sulphuric acid necessary for its neutralisation. [Pg.224]

This equilibrium or partitioning of a solute between micelles and the aqueous surroundings has not been uniformly described in the literature. We speak of distribution coefficient or constant, partition coefficient or constant, or equilibrium constant to describe equilibria that are the same qualitiatively speaking. However, the definition of the above-mentioned coefficients or constants varies. In this chapter we refer to the process as a partitioning of a molecule between micelles and the aqueous surroundings, and we term it the partition coefficient regardless of the concentration units used to define it. [Pg.353]

Surface chemists, who are used to these sorts of problems, have defined a quantity called the surface excess, a measure of surface concentration per unit area which can be related to macroscopic, measurable thermodynamic variables such as the change in interfacial tension. The surface excess, denoted P, of a soluble surfactant is defined as the excess amount per unit area present in a finite section through the surface (i.e., including some of each phase) compared to the amount that would be present in an identical section of the aqueous bulk phase containing the same number of moles of water as the surface section. It can be shown that such a definition implies the existence of a plane such that the excess of water present in the fuzzy air phase above is balanced by the depleted amount of water in the fuzzy water phase below. The surface excess of the water is thus taken as zero. If this plane is taken as the zero of a depth scale into the bulk solution and c(x) is the profile of concentration of a surface-adsorbed species, it can be shown that ... [Pg.276]

We usually think of aqueous solubilities in terms of the number of moles of the ith solute per liter of solution. Alternative units commonly used to express aqueous solubility include milligrams per liter or parts per million and also micromoles per liter. The concentration in moles per liter can be found by first considering the following definition ... [Pg.179]

Solvatation, solvolysis and ionic dissociation phenomena, in both aqueous and nonaqueous solutions are subsumed by the Lewis definitions. In addition to the previous discussion of the dual polarity character of Lewis acids and bases, it should be noted that many of them are amphoteric, by definition. Donor number, DN, was developed in order to correlate the behavior of a solute in a variety of donor solvents with a given basicity or donicity. A relative measurement of the basicity of a solvent D is given by the enthalpy of its reaction with an arbitrarily chosen reference acid (SbCls in the Gutmann s scale). Latter Mayer introduced an acceptor number, AN, as the relative P NMR shift induced by triethylphosphine, and relative to acidic strength (AN=0 for hexane and 100 for SbCls). In 1989, Riddle and Fowkes modify these AN numbers, to express them, AN ", in correct enthalpic unit (kcaLmol). Table 10.2.3 gathers electron acceptor number AN and AN " and electron donor number DN for amphoteric solvents. [Pg.577]


See other pages where Definitions and units in aqueous solution is mentioned: [Pg.165]    [Pg.165]    [Pg.184]    [Pg.210]    [Pg.165]    [Pg.165]    [Pg.184]    [Pg.210]    [Pg.8]    [Pg.201]    [Pg.5]    [Pg.109]    [Pg.173]    [Pg.398]    [Pg.90]    [Pg.278]    [Pg.1126]    [Pg.294]    [Pg.245]    [Pg.48]    [Pg.176]    [Pg.215]    [Pg.218]    [Pg.185]    [Pg.418]    [Pg.215]    [Pg.34]    [Pg.106]    [Pg.185]    [Pg.382]    [Pg.1158]    [Pg.147]    [Pg.224]    [Pg.142]   


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