At 500 K in the presence of a copper surface, ethanol decomposes according to the equation C 2 H 5 OH ( g ) → CH 3 CHO ( g ) + H 2 ( g ) The pressure of C 2 H 5 OH was measured as a function of time and the following data were obtained: Time(s) P C 2 H 5 OH ( torr ) 0 250. 100. 237 200. 224 300. 211 400. 198 500. 185 Since the pressure of a gas is directly proportional to the concentration of gas, we can express the rate law for a gaseous reaction in terms of partial pressures. Using the above data, deduce the rate law, the integrated rate law, and the value of the rate constant, all in terms of pressure units in atm and time in seconds. Predict the pressure of C 2 H 5 OH after 900. s from the start of the reaction. ( Hint: To determine the order of the reaction with respect to C 2 H 5 OH, compare how the pressure of C 2 H 5 OH decreases with each time listing.)
At 500 K in the presence of a copper surface, ethanol decomposes according to the equation C 2 H 5 OH ( g ) → CH 3 CHO ( g ) + H 2 ( g ) The pressure of C 2 H 5 OH was measured as a function of time and the following data were obtained: Time(s) P C 2 H 5 OH ( torr ) 0 250. 100. 237 200. 224 300. 211 400. 198 500. 185 Since the pressure of a gas is directly proportional to the concentration of gas, we can express the rate law for a gaseous reaction in terms of partial pressures. Using the above data, deduce the rate law, the integrated rate law, and the value of the rate constant, all in terms of pressure units in atm and time in seconds. Predict the pressure of C 2 H 5 OH after 900. s from the start of the reaction. ( Hint: To determine the order of the reaction with respect to C 2 H 5 OH, compare how the pressure of C 2 H 5 OH decreases with each time listing.)
Solution Summary: The author explains how the differential rate law provides the rate of a reaction at specific reaction concentrations.
At 500 K in the presence of a copper surface, ethanol decomposes according to the equation
C
2
H
5
OH
(
g
)
→
CH
3
CHO
(
g
)
+
H
2
(
g
)
The pressure of C2H5OH was measured as a function of time and the following data were obtained:
Time(s)
P
C
2
H
5
OH
(
torr
)
0
250.
100.
237
200.
224
300.
211
400.
198
500.
185
Since the pressure of a gas is directly proportional to the concentration of gas, we can express the rate law for a gaseous reaction in terms of partial pressures. Using the above data, deduce the rate law, the integrated rate law, and the value of the rate constant, all in terms of pressure units in atm and time in seconds. Predict the pressure of C2H5OH after 900. s from the start of the reaction. (Hint: To determine the order of the reaction with respect to C2H5OH, compare how the pressure of C2H5OH decreases with each time listing.)
Draw the major substitution products you would expect for the reaction shown below. If substitution would not occur at a significant
rate under these conditions, check the box underneath the drawing area instead.
Be sure you use wedge and dash bonds where necessary, for example to distinguish between major products.
Note for advanced students: you can assume that the reaction mixture is heated mildly, somewhat above room temperature, but
strong heat or reflux is not used.
Cl
Substitution will not occur at a significant rate.
Explanation
Check
:☐
O-CH
+
Х
Click and drag to start
drawing a structure.
Draw the major substitution products you would expect for the reaction shown below. If substitution would not occur at a significant
rate under these conditions, check the box underneath the drawing area instead.
Be sure you use wedge and dash bonds where necessary, for example to distinguish between major products.
Note for advanced students: you can assume that the reaction mixture is heated mildly, somewhat above room temperature, but
strong heat or reflux is not used.
Cl
C
O Substitution will not occur at a significant rate.
Explanation
Check
+
O-CH3
Х
Click and drag to start
drawing a structure.
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