Consider the gas-phase reaction between nitric oxide and bromine
at 273 ?C
2NO(g)+Br2(g)?2NOBr(g).
The following data for the initial rate of appearance of NOBr were
obtained:
Experiment | [NO](M) | [Br2](M) | Initial Rate of Appearance of NOBr(M/s) |
1 | 0.10 | 0.20 | 24 |
2 | 0.25 | 0.20 | 150 |
3 | 0.10 | 0.50 | 60 |
4 | 0.35 | 0.50 | 735 |
rate=k[NO]2[Br2]
Calculate the average value of the rate constant for the appearance of NOBr from the four data sets.
k= _______ M^-2s^-1
What is the rate of disappearance of Br2 when [NO]= 8.1
For the first part what you are going to do is plug in the numbers and solve for k.
Experiment 1: 24M/s=k[0.10M]2[0.20M]
24M/s=k(0.002)M3
k=12000M-2s-1
k is a constant at any given temperature so the value will be the same regardless of the concentration. I will find k for experiment 2 to exemplify this.
Experiment 2: 150M/s=k[0.25M]2[0.20M]
150=k(0.0125)M3
k=12000M-2s-1
Part 2: You are going to plug in the value you figured out previously for k and then plug in the two concentrations and solve for rate.
Rate=k[NO]2[Br]
Rate=12000M-2s-1[8.1*10-2M]2[0.34M]
Rate=26.8M/s
This number (26.8) is the rate of 1 mol of the reaction. So then to solve for the disappearance of Br2 you will:
26.8M/s*(1mol of Br2/1 mol reaction), which will yield the 26.8M/s disappearance rate.
Get Answers For Free
Most questions answered within 1 hours.