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Solution molarity, calculating

Figure 7.9(b) shows a graph of values of qL obtained from the series of dilutions of the starting solution as calculated from equation (7.81). Also shown in Figure 7.9(b) are values for L and Lj. These relative partial molar enthalpies can be obtained from 4>L. To find the relationship, we start with the equation... [Pg.360]

To use the molarity of a solution to calculate the amount of solute in a given volume of solution, we use Eq. 1 rearranged into... [Pg.80]

L.ll A sample of barium hydroxide of mass 9.670 g was dissolved and diluted to the mark in a 250.0-mL volumetric flask. It was found that 11.56 mL of this solution was needed to reach the stoichiometric point in a titration of 25.0 ml. of a nitric acid solution, (a) Calculate the molarity of the HN03 solution. [Pg.115]

To determine the mass of NiCl2 6 H2 O required to prepare the solution, first calculate the number of moles of the salt required, and then use the molar mass to determine the mass in grams ... [Pg.171]

C03-0093. A student prepares a solution by dissolving 4.75 g of solid KOH in enough water to make 275 mL of solution, (a) Calculate the molarities of the major ionic species present, (b) Calculate the molarities of the major ionic species present if 25.00 mL of this solution is added to a 100-mL volumetric flask, and water is added to the mark, (c) Draw molecular pictures of portions of the solutions in (a) and (b), showing how they differ. [Pg.191]

For any aqueous strong base, the hydroxide ion concentration can be calculated directly from the overall solution molarity. As is the case for aqueous strong acids, the hydronium and hydroxide ion concentrations are linked through the water equilibrium, as shown by Example. ... [Pg.1212]

The starting pH of the solution is calculated using i and the initial molarity of the diprotic acid. We use the standard approach to a weak acid equilibrium ... [Pg.1304]

Upon meltdown a purple solution was obtained. After addition of nitrogen the solution was allowed to warm for another 0.5 hr to room temperature. The solution was syphoned out under N into Schlenk ware. Based on Au evaporated and acetone inlet the solution molarity could be calculated. [Pg.260]

Step 3 Titrate the KHP sample with the NaOH solution and calculate the molarity of the NaOH solution using the fact that KHP and NaOH react in a 1 1 stoichiometric ratio. [Pg.162]

Now we can employ equation 19.4 to calculate the molar solubility of Mg(OH)2 in the buffer solution Molar Solubility Mg(OH)2 = [Mg2+]equii... [Pg.455]

The pipeted volume is converted to moles by multiplying the liters of solution by its molarity. The moles of titrant are determined using the mole ratio in the balanced chemical equation for the acid—base reaction. The molarity of the solution is calculated by dividing the moles of titrant by the liters of titrant used. [Pg.287]

Using the molar mass, calculate the moles of all weighed samples. The moles of substances are converted to molarities by dividing by the volume (in liters) of the solution. Molarities may also be determined from pipet or buret readings using the dilution equation. (If a buret is used, one of the volumes is calculated from the difference between the initial and final readings.) The dilution equation may be needed to calculate the concentration of each reactant immediately after all the solutions are mixed. [Pg.291]

In this protocol, commercially purchased isoflavone standards (Table II. 6.3) are dissolved in a suitable solvent to prepare solutions in a series of decreasing concentrations. The absorbances are then measured using a UV spectrophotometer set at the isoflavone s maximum wavelength ( max), and the concentrations of isoflavone standard solutions are calculated using published molar extinction coefficients. The spectrum is also scanned in order to evaluate the fine structure (see Background Information, Spectral fine structure). [Pg.1291]

I Step 2 From the molarity, calculate the mass of solute in 1 L of solution. [Pg.100]

STRATEGY Once we know the mole fraction of the solvent (water) in the solution, the calculation is a straightforward application of Raoult s law. To calculate the mole fractions, convert masses to moles by using the molar masses of sucrose and water, then divide each value by the total number of moles. To use Raoult s law, we need the vapor pressure of the pure solvent, Table 8.2 or 8.3. Expect a lower vapor pressure when the solute is present. [Pg.521]

Concentrations of Reactants in Solution Molarity Avogadro s Number A Ballpark Calculation... [Pg.75]

The number of moles of solute is calculated by multiplying the molarity of the solution by its volume. [Pg.92]

As indicated by the flow diagram in Figure 3.5, using molarity is critical for carrying out stoichiometry calculations on substances in solution. Molarity makes it possible to calculate the volume of one solution needed to react with a given volume of another solution. This sort of calculation is particularly important in acid-base chemistry, as shown in Worked Example 3.14. [Pg.94]

When a solution is diluted, it is useful to know the resulting concentration of the diluted solution in moles per liter, molarity (M). When a solution is diluted, the moles of solute remain constant. Therefore, the volume (V) in liters times the concentration (M) of the original solution (o) equals the volume (V) times the concentration (M) of the final solution (f). In equation form, M0 V0 = Mf Vf. Take 10.0mlofa0.10M copper sulfate solution. Add 2.0 ml of water to the original solution and calculate the molarity of this new solution. Continue to add 2.0 ml of water to each subsequent solution until no color is visible. Calculate the molarity of the final solution. Explain how colored particles can be present in a colorless solution. [Pg.63]

Application of the Stokes-Einstein equation requires a value for the solute radius. A simple approach is to assume the molecule to be spherical and to calculate the solute radius from the molar volume of the chemical groups making up the molecule. Using values for the solute radius calculated this way along with measured and known diffusion coefficients of solutes in water, Edward [26]... [Pg.51]

A 25-mL sample of hydrochloric acid that is to be used in treated swimming pools requires 44.2 mL of 6 M NaOH for complete neutralization, (a) What is the molarity of the HC1 solution (b) Calculate the weight/weight percentage of HC1 the mass of the sample is 25.00 g. [Pg.217]

Molality and molarity are each very useful concentration units, but it is very unfortunate that they sound so similar, are abbreviated so similarly, and have such a subtle but crucial difference in their definitions. Because solutions in the laboratory are usually measured by volume, molarity is very convenient to employ for stoichiometric calculations. However, since molarity is defined as moles of solute per liter of solution, molarity depends on the temperature of the solution. Most things expand when heated, so molar concentration will decrease as the temperature increases. Molality, on the other hand, finds application in physical chemistry, where it is often necessary to consider the quantities of solute and solvent separately, rather than as a mixture. Also, mass does not depend on temperature, so molality is not temperature dependent. However, molality is much less convenient in analysis, because quantities of a solution measured out by volume or mass in the laboratory include both the solute and the solvent. If you need a certain amount of solute, you measure the amount of solution directly, not the amount of solvent. So, when doing stoichiometry, molality requires an additional calculation to take this into account. [Pg.194]

Notice that the numerator in molality calculations is the same as the numerator in molarity calculations, but that the denominators are different. For molality, the denominator differs in two respects It is in kilograms rather than liters and it involves solvent rather than solution. For the preparation of molal solutions, a volumetric flask is not needed. This is a preparation based only on weight. Molality is expressed in moles/kilo-gram. [Pg.94]

B) 0.100 M. This is a molarity calculation, which, if you recall, requires you to divide the moles of solute by the liters of solution. We already know that we have 50 mL of solution (or 0.050 L solution), so we just need the number of moles of Pb(N03)2 represented by 1.660 g ... [Pg.288]

Rearrange and use the molar concentration equation. Substitute in the amount of solute you calculated in step 1. [Pg.321]

Procedure Measure absorbances of each of the three PNP Standard Solutions to calculate the molar extinction coefficient. Equilibrate the PNPG Solution in a 50° water bath for at least 15 min. For active samples, transfer 2.0 mL of the Sample Solution to a test tube. Loosely stopper, and place the tube in the water bath to equilibrate for 5 min. At zero time, add 2.0 mL of PNPG Solution, and mix at moderate speed on a vortex mixer. Return the mixture to the water bath. Exactly 10.0 min later, add 3.0 mL of the Sodium Carbonate Solution, mix on the vortex, and remove from the water bath. [Pg.907]

Example Radiation of wavelength 250 nm was passed through a cell containing 10 ml of a solution which was 0.05 molar in oxalic acid and 0.01 molar in uranyle sulphate. After absorption of 80 joules of radiation energy, the concentration of oxalic acid was reduced to 0.04 molar. Calculate the quantum yield for the photochemical decomposition of oxalic acid at the given wavelength. [Pg.269]

Smiley191 has measured gas-liquid retention volumes to obtain values for the activity coefficients at infinite dilution for eight different five-carbon hydrocarbons in NMA. The activity coefficients were determined at 40, 70, and 100 °C and, from the temperature dependence, values for the partial molar heats of solution were calculated. Frost and Bittrich192) have reported limiting activity coefficients of benzene and cyclohexane in NMA at 25 and 50 °C. [Pg.76]

For each solution studied, calculate k from Eq. (30) as well as p and X2. Plot k and p versus the mole fraction of solute X2, and draw the best straight lines through your points see Eqs. (18) and (19). Obtain the slopes a and b, the intercepts should agree with the pure solvent results. Using Eq. (20), calculate F2M, the molar polarization at infinite dilution. Estimate from Eq. (21) using the literature value of the refractive index of the solute / 2, and obtain... [Pg.345]

The molarities of individual ions of an ionic solute are calculated using the numbers of moles of the individual ions. [Pg.315]

The concentration of a solute depends on the quantities of both the solute and the solution (or solvent). Molarity is defined as the number of moles of solute per liter of solution. Molarity is calculated by dividing the number of moles of solute by the volume of the solution in liters, or alternatively, by dividing the number of millimoles of solute by the milliliters of solution. Because molarity is a ratio, it can be used as a conversion factor to change the volume of solution into the number of moles of solute, or vice versa. [Pg.321]

If an aqueous solution is diluted with water, the number of moles of solute does not change, but the molarity does. The final concentration of such a solution is calculated by dividing the number of moles of solute by the final volume. (The number of moles might have to be calculated from the initial volume and concentration.) If two solutions of the same solute are mixed, the total number of moles present in the final solution is the sum of the numbers of moles in the two original solutions. The molarities are not added. [Pg.321]

The numbers of moles of solute are the same in the initial and final solutions. Use the known volume and molarity of the final solution to calculate that number of moles, and then use the number of moles to find the volume of the initial solution ... [Pg.649]

An approximately 0.1 molar solution of a silver salt in 1.0 molar ammonia is subjected to electrolysis for analytical purposes it is desired to reduce the concentration of the silver at least to 10 molar. Calculate the approximate initial and final potentials of the silver cathode. The instability constant of the Ag(NHs)J ion may be taken as 7 X 10 and the whole of the ammonia may be assumed to exist in the NH3 state. [Pg.503]

The partial molar expansibility of electrolyte solutions was calculated by Gucker from the formula ... [Pg.57]


See other pages where Solution molarity, calculating is mentioned: [Pg.123]    [Pg.115]    [Pg.196]    [Pg.71]    [Pg.118]    [Pg.259]    [Pg.134]    [Pg.3]    [Pg.198]    [Pg.742]    [Pg.139]    [Pg.674]    [Pg.284]    [Pg.331]    [Pg.102]   
See also in sourсe #XX -- [ Pg.95 ]

See also in sourсe #XX -- [ Pg.95 ]

See also in sourсe #XX -- [ Pg.99 ]




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