Iodination of Acetone
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1
Iodination of Acetone
Name: Jose Torres
Partners: Jhovalli Castaneda and Jhoselin Gonzalez
Instructor: Hyun Ko
Date: 9/19/23
2
Abstract:
The purpose of this experiment was to determine the rate law and energy of activation of
the reaction between acetone, hydrochloric acid, and iodine. The rate law was determined by
keeping hydrochloric acid constant in mixtures I and II and varying the acetone, keeping the
acetone constant in mixtures III and IV while varying the iodine, and by keeping the acetone
constant in mixtures I and III while varying the hydrochloric acid. The results that the reaction
was second order with respect to acetone, first order with respect to hydrochloric acid, and third
order with respect to iodine. The activation energy was found to be -7.98867318 kj/mol.
Introduction:
The rate law describes the relationship between the rate of the reaction and the
concentration of the reactants. The rate law is expressed as:
rate
=
k
[
A
]
m
[
B
]
n
k is the rate constant, [A] and [B] are the concentrations of the reactants A and B, while m and n
are the reaction orders of A and B.
The activation energy is the energy that is required to initiate the reaction. The activation energy
can be determined by measuring the rate constant of the reaction at different temperatures. Then
using the Arrhenius equation:
k
=
Z e
−
Ea
RT
In the Arrhenius equation k is the rate constant, Z is the collision factor, e is the base of the
natural logarithm, Ea is the activation energy, R is the gas constant, and T is the kelvin
temperature.
In this experiment, we will determine the rate law and activation energy of the reaction between
acetone, hydrochloric acid, and iodine.
Methods:
1.
Determination of Rate Law
We obtained two six-inch test tubes and filled each with distilled water. We viewed both
test tubes against a white background. We then emptied and dried one of the test tubes. We used
the values in Table 1 to create mixture 1 by obtaining 5 mL of acetone, 5 mL of hydrochloric
acid, 5 mL of iodine, and 10 mL of water. We added them to a 125 mL Erlenmeyer flask and
swirled the flask and then transferred the mixture to the six-inch test tube and started the timer.
We then waited for the mixture to become colorless and then we stop the timer, record the time,
and record the temperature of the mixture. Then we repeated these steps for mixtures 2, 3, and 4.
3
2.
Determination of the Temperature Dependence of the Reaction Rate
For the reaction at low temperature, we used the volumes indicated in Table 1. However,
before we mixed the two solutions, we placed them in a test tube and placed them in an ice bath
and measured the temperature of the mixture in the flask. When the temperature stopped
changing, we recorded the temperature and mixed the two solutions. Then we started the timer
and filled the test tube and placed it in the ice bath. We watched for the mixture to become
colorless. Once the mixture became colorless, we stopped the timer, recorded the amount of time,
and the temperature.
For the reaction at high temperature, we followed the same procedure for the low
temperature, but we used a 40 degrees Celsius bath. Since, at high temperatures, acetone and
iodine evaporate quickly we had to keep them in tightly stoppered containers while in the warm
water. This reaction proceeds much faster than the one at room temperature, so we had to make
sure to keep an eye on it.
Results:
1.
Determination of the Rate Law
The following table shows the amount of acetone, hydrochloric acid, iodine, and water added. It
also shows the time for the mixtures to turn colorless and the temperature of the mixtures.
Table 1. Times and Temperatures for Mixtures
The following table shows the concentrations of acetone, hydrochloric acid, and iodine with the
average rate and rate constant.
Table 2. Rate Constant
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4
Using the values in table 1 the rate law was found to be:
I
2
¿
3
(
CH
3
)
2
CO
¿
2
[
HCl
]
¿
k
=
¿
2.
Determination of Activation Energy
The following table shows the average rate constant, the natural log of the rate constant, the
average temperatures in Kelvin, and the inverse of the temperature.
Table 3. Average k values
Figure 1. The natural logarithm of the rate constant vs. the inverse of the temperature
The plot shows a straight line with a slope of 960.87. The activation energy can be calculated by
using:
Ea = -R x slope
R is the gas constant (8.314 J/mol*K) and the activation energy was found to be -7.98867318
kj/mol.
Discussion:
5
The results of this experiment showed that the reaction between acetone, hydrochloric acid, and
iodine were second order with respect to acetone, first order with respect to hydrochloric acid,
and third order with respect to iodine. The rate law can be expressed as:
I
2
¿
3
(
CH
3
)
2
CO
¿
2
[
HCl
]
¿
k
=
¿
The activation energy was found to be -7988.67318 kj/mol. The activation energy does not agree
with the value range given in the lab manual.
There were some sources of error in this experiment that could have affected the results. The
timer could have not been started right away and that the temperature in the ice bath or the hot
water bath could have varied too much which could have affected the rate of the reaction.
Conclusion:
In conclusion, the rate law and activation energy between acetone, hydrochloric acid, and iodine
were determined with the use of iodine. The reaction was found to be second order in respect to
acetone, first order in respect ro hydrochloric acid, and third order in respect to iodine. The
activation energy was -7.98867318 kj/mol. The results were not consistent with the expected
behavior of the reaction.
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