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Neutralization reaction calculations

There are two steps in the calculation. First, calibrate the calorimeter by calculating its heat capacity from the information on the first reaction, Cca) = qc, /AT. Second, use that value of Cc-1 to find the energy change of the neutralization reaction. For the second step, use the same equation rearranged to gcal = Cca AT, but with AT now the change in temperature observed during the reaction. Note that the calorimeter contains the same volume of liquid in both cases. Because dilute aqueous solutions have approximately the same heat capacities as pure water, assume that the heat capacity is the... [Pg.345]

In a titration, one solution is added slowly to the other until the equivalence point is reached. At the equivalence point of a neutralization reaction, the moles of acid and moles of base are equal. An indicator, placed in the reaction mixture, tells you by means of a color change, when the equivalence point has been reached. Your experimental data—the volume and molarity of the standard solution and the volume of the unknown acid or base solution—are all that you need to calculate the molarity of the unknown acid or base. [Pg.149]

The above examples should suffice to show how ion-molecule, dissociative recombination, and neutral-neutral reactions combine to form a variety of small species. Once neutral species are produced, they are destroyed by ion-molecule and neutral-neutral reactions. Stable species such as water and ammonia are depleted only via ion-molecule reactions. The dominant reactive ions in model calculations are the species HCO+, H3, H30+, He+, C+, and H+ many of then-reactions have been studied in the laboratory.41 Radicals such as OH can also be depleted via neutral-neutral reactions with atoms (see reactions 13, 15, 16) and, according to recent measurements, by selected reactions with stable species as well.18 Another loss mechanism in interstellar clouds is adsorption onto dust particles. Still another is photodestruction caused by ultraviolet photons produced when secondary electrons from cosmic ray-induced ionization excite H2, which subsequently fluoresces.42... [Pg.10]

Of the ethers, rate constants for es reactions are available for tetrahydrofuran (THF). Since the neutralization reaction, THF+ + es, is very fast, only fast reactions with specific rates 10u-1012 M s"1 can be studied (see Matheson, 1975, Table XXXII). Bockrath and Dorfman (1973) compared the observed rate of the reaction es + Na+ in THF, 8 x 1011 M 1s 1, with that calculated from the Debye equation, <3 x 1011 M-1s-1. Although the reaction radius is not well known, the authors note on a spectroscopic basis that Na+ and es are strongly coupled in THF Thus, the reaction of a solute with (Na+, es) in THF is much slower, sometimes by an order of magnitude, than the corresponding reaction with es only. Reaction with pyrene is an example. [Pg.187]

For the rest of the exercise, the plan is straightforward for the neutralization reaction between HN03 and NaOH, perform the limiting reactant problem. The pH is determined from the concentration of excess HN03 or NaOH. Each calculation is totally independent of the other calculations. [Pg.324]

As noted above, all radical abstraction reactions can be divided into groups and the activation energy Ee0 for a thermally neutral reaction can be calculated for each group (see Equation [6.11]). This opens up the possibility of calculating of the enthalpy contribution (A h) to the activation energy for the given (z th) reaction and a thermally neutral reaction characterized by the quantity fse0 [4,11] ... [Pg.247]

All these reactions are exothermic, and the AH values are negative. All these reactions should seemingly occur equally rapidly. The question to how easily the aminyl radicals react with the H—O and H—C bonds of the peroxyl radicals can be answered by analyzing these reactions in terms of the IPM model of free radical reaction (see Chapter 6). This model gives a tool to perform the calculation of the activation energy for a thermally neutral reaction of each class. Analysis of experimental data has shown (see Chapter 15) that, when aminyl... [Pg.565]

This simple calculation illustrates the fundamental truth underlying neutralization reactions complete reaction requires equal amounts of acid and alkali. In fact, the primary purpose of a titration is to measure an unknown amount of a substance in a sample, as determined via a chemical reaction with a known amount of a suitable reagent. We perform the titration to ascertain when an equivalent amount of the reagent has been added to the sample. When the amount of acid and alkali are just equal, we have the equivalence point, from which we can determine the unknown amount. [Pg.263]

As in Section 4.3, acid-base neutralization reactions will be illustrated here. In order to calculate the equivalent weight of an acid, the balanced equation representing the reaction in which the solution is to be used is needed so that the number of hydrogens lost per formula in the reaction can be determined. The equivalent weight of an acid is the formula weight of the acid divided by the number of hydrogens lost per molecule (see Section 4.3). [Pg.71]

They were used for the calculation of the activation energies for isomerization of several peroxyl radicals. Peroxyl radical isomerization involving the formation of a six-membered activated complex is energetically more favorable the activation energy of a thermally neutral reaction Ee is 53.2 kJ mol-1. For the seven-membered transition state, the Ee0 value (54.8 kJ mol-1) is slightly higher. The calculated hrc parameter for the six-membered transition state (13.23 (kJ mol-1)172) is close to the bre value (13.62 (kJ mol-1)172) for the transition state of the bimolecular H atom abstraction from the aliphatic C—H bond by the peroxyl radical. Therefore, the kinetic parameters for isomerization are close to those for bimolecular H-atom abstraction by the peroxyl radical. This allows the estimation of the kinetic parameters for peroxyl radical isomerization. Relevant results of calculation via Eqns. (6.7, 6.8,... [Pg.265]

Calculate the normality of the prepared acid from the data obtained. Write the molecular and net ionic equations of the neutralization reaction. [Pg.85]

The ion-neutral reaction that has received the greatest attention from a theoretical viewpoint is the H2+ -He process. This is because of the relative simplicity of this reaction (a three-electron system), which facilitates accurate theoretical calculations and also to the fact that a wealth of accurate experimental data has been obtained for this interaction. Several different theoretical approaches have been applied to the H2+He reaction, as indicated by the summary presented in Table VI. Most of these have treated the particle-transfer channel only, and few have considered the CID channel. Various theoretical methods applicable to ion-neutral interactions are discussed in the following sections. For the HeH2+ system, calculations using quasiclassical trajectory methods, employing an ab initio potential surface, have been shown to yield results that are in good agreement with the experimental results. [Pg.196]

Statistical theories, such as those just described, are currently the only practical approach for many ion-neutral reactions because the fine details of the collision process are unknown all the information concerning the dynamics of collision processes is, in principle, contained in the pertinent potential-energy surfaces. Although a number of theoretical groups are engaged in accurate ab initio calculations of potential surfaces (J. J. Kaufman, M. Krauss, R. N. Porter, H. F. Schaefer, I. Shavitt, A. C. Wahl, and others), this is an expensive and tedious task, and various approximate methods are also being applied. Some of these methods are listed in Table VI, for example, the diatomics-in-molecules method (DIM). [Pg.201]

We ve seen on numerous occasions that the neutralization reaction of an acid with a base produces water and a salt. But to what extent does a neutralization reaction go to completion We must answer that question before we can make pH calculations on mixtures of acids and bases. Let s look at four types of neutralization reactions (1) strong acid-strong base, (2) weak acid-strong base, (3) strong acid-weak base, and (4) weak acid-weak base. [Pg.664]

PROBLEM 16.2 Write a balanced net ionic equation for the neutralization of the following acids and bases, calculate the value of Kn for each neutralization reaction, and arrange the reactions in order of increasing tendency to proceed to completion. Values of Ka and Kb are listed in Appendix C. [Pg.667]

P yUse the following approach / V I for any neutralization reaction (1) Determine the moles (or concentration) of each species before reaction. (2) Allow the reaction to go to completion, and determine the moles of each species "after reaction." (3) Allow the system to equilibrate, and calculate the concentration of each species at equilibrium. [Pg.672]

Now let s consider what happens when we add H30+ or OH- to a buffer solution. First, suppose that we add 0.01 mol of solid NaOH to 1.00 L of the 0.10 M acetic acid-0.10 M sodium acetate solution. Because neutralization reactions involving strong acids or strong bases go essentially 100% to completion (Section 16.1), we must take account of neutralization before calculating [P130+]. Initially, we have (1.00 L)(0.10 mol/L) = 0.10 mol of acetic acid and an equal amount of acetate ion. When we add 0.01 mol of NaOH, the neutralization reaction will alter the numbers of moles ... [Pg.672]

Before the Equivalence Point Let s calculate the pH after addition of 10.0 mL of 0.100 M NaOH. The added OH- ions will decrease [H30+] because of the neutralization reaction... [Pg.679]

Phenol (CgHsOH, Ka = 1.3 X 10-10) is a weak acid used in mouthwashes, and pyridine (C5H5N, Kh = 1.8 X 10-9) is a weak base used as a solvent. Calculate the value of Kn for neutralization of phenol by pyridine. Does the neutralization reaction proceed very far toward completion ... [Pg.712]

An especially important result from these studies is that a,j is remarkably independent of the complexity of the reacting ions (in marked contrast to electron dissociative recombination), only varying over the limited range (4-10) x 10 8 cm3 s-1 at 300 K, even for ions as different as those involved in reactions (67) and (71). This coupled with the relatively weak temperature dependence of ari in practice allows a single value for ari ( 6 x 10-8 cm3 s 1) to be used for all mutual neutralization reactions in ionospheric de-ionization calculations without introducing serious errors. This value is in close accordance with estimates of ionic recombination coefficients obtained by Ulwick211 from observations of ionization production and loss rates in the atmosphere in the altitude region 50-75 km. [Pg.33]

Hydrolyser 4 is filled with a calculated amount of water, the agitator is switched on, and methylphenyldichlorosilane is sent from batch box 2 under the water layer at such speed that the temperature in the apparatus does not exceed 80 °C. After the methylphenyldichlorosilane has been loaded, the mixture is agitated for 1 hour. To improve the splitting of the reactive mixture, the apparatus is filled with toluene from batch box 3. The mixture is agitated for 1 more hour after that the bottom layer (hydrochloric acid) is poured into collector 5, and the toluene solution of the products of hydrolytic condensation is flushed with water at high temperature (70-90 °C) until it gives a neutral reaction. [Pg.196]

The hydrolysate is filtered from sulfuric acid in nutsch filter 8 with glass cloth. It is collected in collector 9 and is pumped as needed into batch box 7. The solid hydrolysed mixture remaining in the filter is repeatedly flushed with water until the flush waters give a neutral reaction. The acidic flush waters are poured into neutraliser 10 pre-filled with a 40% alkali solution the amount of the solution is calculated by the acid content in the flush waters. [Pg.243]


See other pages where Neutralization reaction calculations is mentioned: [Pg.12]    [Pg.29]    [Pg.41]    [Pg.244]    [Pg.259]    [Pg.264]    [Pg.108]    [Pg.21]    [Pg.245]    [Pg.260]    [Pg.515]    [Pg.327]    [Pg.188]    [Pg.196]    [Pg.661]    [Pg.32]    [Pg.60]    [Pg.228]    [Pg.274]    [Pg.49]    [Pg.394]    [Pg.396]    [Pg.62]   
See also in sourсe #XX -- [ Pg.396 ]




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