question archive The decomposition of is represented by the equation 2HI <---> H2 + I2 The following experiment was devised to determine the equilibrium constant of the reaction

The decomposition of is represented by the equation 2HI <---> H2 + I2 The following experiment was devised to determine the equilibrium constant of the reaction

Subject:ChemistryPrice:2.85 Bought3

The decomposition of is represented by the equation

2HI <---> H2 + I2


The following experiment was devised to determine the equilibrium constant of the reaction.
HI is introduced into five identical 400-cm3 glass bulbs, and the five bulbs are maintained at 623 K.The amount of produced over time is measured by opening each bulb and titrating the contents with 0.0150 M . The reaction of I2 with the titrant is

I2 + 2Na2S2O3 ---> Na2S4O6 +2NaI

Data for the experiment are provided in this table.
Bulb Initial mass of
() Time
() Volume of titrant
()
1 0.300 2 20.96
2 0.320 4 27.90
3 0.315 12 32.31
4 0.406 20 41.50
5 0.280 40 28.68
Part A
In which bulb would you expect the composition of gases to be closest to equilibrium?

pur-new-sol

Purchase A New Answer

Custom new solution created by our subject matter experts

GET A QUOTE

Answer Preview

Courtesy of M. Scotty

***sorry no subscripts***

Use the equation

K= [I2][H2]
[HI2]

Step 1. Solve for [I2]

--use M=mol from Na2S2O3---à.0150M=mol à4.30x10^-4 mol
L .02868L

--Based of stoic coefficients

4.30x10^-4 mol x 1molI2 = 2.15x10^-4mol I2
2mol Na2S2O3

--- again M=mol M=2.15x10^-4 à[.0075] for I2
L .02868L

Step 2. [h2]


-- [I2] = [H2] based off stoic coefficients.

Step 3. [HI]

Use the .280g sample and divide by MM to get initial moles

.280g/127.90g = .00219mol (initial moles)

*I cannot remember how I solved for final moles sorry but the valueis .00043 mol

.00219 mol - .00043mol = .00176 mol divide this by vol à .00176mol =.0614
.02868L
.0614 is the [HI]

Step 4. Solve for K

K= [I2][H2] K=[.0075][.0075] à5.63x10^-5 = 1.50x10^-2
[HI2] [.0614]^2 3.77x10^-3