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Equation half-, balancing

There are three different ways to represent the enthalpy change of an exothermic reaction. The simplest way is to use a thermochemical equation a balanced chemical equation that indicates the amount of heat that is absorbed or released by the reaction it represents. For example, consider the exothermic reaction of one mole of hydrogen gas with half a mole of oxygen gas to produce liquid water. For each mole of hydrogen gas that reacts, 285.8 kj of heat is produced. Notice that the heat term is included with the products because heat is produced. [Pg.223]

If you look again at each half-reaction above, you will notice that the atoms and the charges are balanced. Like other types of balanced equations, half-reactions are balanced using the smallest possible whole-number coefficients. In the following equation, the atoms and charges are balanced, but the coefficients can all be divided by 2 to give the usual form of the half-reaction. [Pg.467]

Predict whether each of the following single displacement reactions will occur. If so, write a balanced chemical equation, a balanced net ionic equation, and two balanced half-reactions. Include the physical states of the reactants and products in each case. [Pg.472]

Step 3. Combine the two half-reactions in such a way as to balance the electrons lost and gained. The oxidation half-reaction lost three electrons the reduction half-reaction gained two electrons. Therefore, to balance electrons lost and gained, multiply the oxidation half-reaction by 2 and the reduction half-reaction by 3. Add the resulting half-reactions to get the final balanced equation for the formation of FeCl3. Note that, in doing so, the electrons cancel (as they should if the final equation is balanced). [Pg.61]

Ni +(aq) + 2Ag(s) B. Because electrons must be in every half-reaction equation, there must be at least one ionic species included in every equation to balance the charge. [Pg.476]

Balance the following redox chemical equation. Rewrite the equation in full ionic form, then derive the net ionic equation and balance by the half-reaction method. Give the final answer as it is shown below but with the balancing coefficients. [Pg.659]

The next step is to balance each of the half-reactions in order to match the charge on each side. The equations are balanced in terms of electrons ... [Pg.154]

Copper When solid copper pieces are put into a solution of silver nitrate, as shown in Figure 19.12. silver metal appears and blue copper(ll) nitrate forms. Write the corresponding chemical equation without balancing it. Next, determine the oxidation state of each element in the equation. Write the two half-reactions, labehng which is oxidation and which is reduction. Finally, write a balanced equation for the reaction. [Pg.701]

Half equations must balance for atoms and for charge. [Pg.21]

Reduction half-reaction we add one H2O to the right-hand side of the equation to balance the O atoms. H2O2 2H2O... [Pg.563]

The chemical changes that occur at each electrode are written as chemical equations including electrons the corresponding chemical reaction is termed a half reaction and the equation a half equation. Summing up the two chemical half equations and balancing so that the electrons cancel out, one gets a total equation, which represents the overall reaction that has occurred in the electrolysis. With the electrolysis of molten NaCl as an example, we have ... [Pg.261]

Now write two new equations (half-reactions), using only the elements that change in oxidation number. Then add electrons to bring the equations into electrical balance. One equation represents the oxidation step the other represents the reduction step. Remember Oxidation produces electrons reduction uses electrons. [Pg.417]

Note that the equation is balanced in Fe as it stands (Step 3a). Steps 3b and 3c require that the half-reaction be balanced in O and H. However, since these atoms do not appear in the half-reaction, we can ignore those steps. Then (Step 3d) you need to... [Pg.804]

You can obtain the oxidation half-reaction for water in a similar way. It involves the oxidation of H2O to O2. You need to put a hydrogen-containing species on the right side of the equation to balance it. The only species in which there is no change in oxidation state is H. The balanced half-reaction is... [Pg.836]

Equations for simple redox reactions can be balanced by inspection. Most redox equations, however, require more systematic methods. The equation-balancing process requires the use of oxidation numbers. In a balanced equation, both charge and mass are conserved. Although oxidation and reduction half-reactions occur together, their reaction equations are balanced separately and then combined to give the baianced redox-reaction equation. [Pg.601]

The half-reaction method, or ion-electron method, for balancing redox equations consists of seven steps. Oxidation numbers are assigned to all atoms and polyatomic ions to determine which species are part of the redox process. The oxidation and reduction equations are balanced separately for mass and charge. They are then added together to produce a complete balanced equation. These seven steps are applied to balance the reaction of hydrogen sulfide and nitric acid. Sulfuric acid, nitrogen dioxide, and water are the products of the reaction. [Pg.601]

In the half-reaction method for balancing equations, the atoms and charge of oxidation and reduction equations are balanced separately. Then, they are combined to give a complete balanced equation. [Pg.611]

The way that the half-equation is balanced makes no difference to the value of E. The equation does not affect the tendency for the element to gain electrons. [Pg.289]

The other atoms (S and Mn) are already balanced in the half-equations. To balance O atoms, we add one H2O molecule to the left side of the first half-equation and four to the right side of the second. [Pg.173]

Lastly, Table 6 describes the assignment of rows to processors for some typical cases, and the load in each case (indicating the number of force interactions computed by each processors in the corresponding case). These are based on equations in Section 3. Several important points can be noted from the results shown in the table. Firstly, it can be observed that in the 4 processor case, processor P3 computes half the maximum number of rows in the force matrix which leads to a load balanced assignment. This would not be the case if processors were assigned equal number of rows. Moreover, when the number of processors is increased from 4 to 16, the load on each processor reduces by a factor of 4, but is still equal on every processor. [Pg.490]

When these half-reactions are summed, there is no net reaction. Thus the material balance of the cell is not altered by overcharge. At open circuit, equation 19 at the negative electrode is the sum of a two-step process, represented by equation 15 and... [Pg.575]

Using simulation software (essentially solving the mass balance equation in the transitory regime), one can show that the internal profiles of the products in the system are given by the profiles presented in Figure 10.6. Samples were taken between columns at half periods. [Pg.272]

Before you can balance an overall redox equation, you have to be able to balance two halfequations, one for oxidation (electron loss) and one for reduction (electron gain). Sometimes that s easy. Given the oxidation half-equation... [Pg.88]

Throughout this discussion we will show balanced oxidation half-equations in yellow, balanced reduction half-equations in green.)... [Pg.89]

Sometimes, though, it is by no means obvious how a given half-equation is to be balanced. This commonly happens when elements other than those being oxidized or reduced take part in the reaction. Most often, these elements are oxygen (oxid. no. = — 2) and hydrogen (oxid. no. = +1). Consider, for example, the half-equation for the reduction of the permanganate ion,... [Pg.89]

To balance half-equations such as these, proceed as follows ... [Pg.89]

Example 4.9 shows how these rules are applied to balance half-equations. [Pg.89]


See other pages where Equation half-, balancing is mentioned: [Pg.138]    [Pg.621]    [Pg.395]    [Pg.109]    [Pg.109]    [Pg.110]    [Pg.162]    [Pg.1041]    [Pg.328]    [Pg.88]    [Pg.89]    [Pg.89]    [Pg.89]    [Pg.89]    [Pg.89]    [Pg.90]   
See also in sourсe #XX -- [ Pg.107 , Pg.108 ]




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