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Find the activity (not the activity coefficient) of the (C3H7)4N+(tetra propylammonium) ion in a solution containing(C3H7)4N+Br-plus0.0050M(CH3)4N+CI-

Short Answer

Expert verified

The activity ofC3H74โ€‰N+ ion is 0.0046.

Step by step solution

01

Define the formula for activity species.

Any species' activity value is calculated by multiplying its concentration by its activity coefficient.

For a species C, the activity is given by

Ac=[C]ฮณc

where,

A - Activity

[c] - Concentration

- Activity coefficient.

02

Calculate the activity species.

Given

0.0050MC3H7N+Br-plus0.0050MCH34N+CI-

The ionic strength of this solution isฮผ=0.010M

The size of the ion isC3H74โ€‰N+is 800pm

ฮผ=0.010M,

Atฮณ=0.912 for an ion of charge1-+ withฮฑ=800pm

The activity ofrole="math" localid="1654762931695" C3H74N- by using activity coefficient and concentration values

AC3H74N+=C3H74N+ฮณC3H74N-=0.00500.912=0.0046

The activity of C3H74N+ion is 0.0046.

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Most popular questions from this chapter

Write the charge balance for an aqueous solution of arsenic acid, H3AsO4, in which the acid can disassociate to role="math" localid="1654936423245" H3AsO-4,HAsO42-,andAsO43-. Look up the structure of arsenic acid in Appendix G and write the structure ofHAsO2-4

Calculate the activity coefficient of Zn2+when ฮผ=0.083Mby using (a) Equation 8-6; linear interpolation in Table 8-1.

Sodium acetate hydrolysis treated by Solver with activity coefficients.

(a) Following the NH3 example in Section 8-5, write the equilibria and charge and mass balances needed to find the composition of 0.01 M sodium acetate (Na+A-). Include activity coefficients where appropriate. The two reactions are hydrolysis (pKb = 9.244) and ionization of H2O.

(b) Including activity coefficients, set up a spreadsheet analogous to Figure 8-12 to find the concentrations of all species. Assign an initial value of ionic strength = 0.01. After the rest of the spreadsheet is set up, change the ionic strength from the numerical value 0.01 to the correct formula for ionic strength. This two-step process of beginning with a numerical value and then going to a formula is necessary because of circular references between ionic strength and concentrations that depend on ionic strength. There are four unknowns and two equilibria, so use Solver to find 4 - 2 = 2 concentrations (pC values). Solver does not find both pC values at the same time well in this problem. Execute one pass to find both pC values by varying pA and pOH to minimizeฮฃbi2 . Then vary only pA to minimizeฮฃbi2 . Then vary only pOH to minimize ฮฃbi2. Continue alternating to solve for one value at a time as long as ฮฃbi2 continues to decrease. Find [A-], [OH-], [HA], and [H+]. Find the ionic strength, pH =-log([H+] ฮณ+) and the fraction of hydrolysis = [HA]/F.

Ammonia equilibrium solved with Goal Seek. Modify Figure 8-7to find the concentration of species in 0.05MNH3. The only change required is the value of F . How do the pH and fraction of ammonia hydrolysis role="math" localid="1654938461639" (=[NH+4][NH+4]+[NH3])change when the formal concentration of NH3 increases from 0.01 to 0.05 M?

Assuming complete dissociation of the salts, calculate the ionic strength of

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