Question

4. Consider the following reaction:                       NO2(g) à NO(g) + O(g) The concentration of NO2 was monitored...

4. Consider the following reaction:                       NO2(g) à NO(g) + O(g)

The concentration of NO2 was monitored at a fixed temperature as a function of time during the   decomposition reaction and the data is tabulated below:

Time (s)

[NO2] (M)

Time (s)

[NO2] (M)

Time (s)

[NO2] (M)

Time (s)

[NO2] (M)

0

0.0100

250

0.00611

550

0.00416

800

0.00329

50

0.00887

300

0.00567

600

0.00395

850

0.00316

100

0.00797

350

0.00528

650

0.00376

900

0.00303

150

0.00723

400

0.00495

700

0.00359

950

0.00292

200

0.00662

450

0.00466

750

0.00343

1000

0.00282

  1. Using graphical analysis (using EXCEL) determine the overall reaction order. Be sure to attach a copy of the EXCEL graph with your assignment and show appropriate work!
  2. Determine the rate constant.
  3. Determine the [NO2] at 2000 s (Show work!)
  4. Determine the t1/2 at t = 0 s (Show work!)
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Answer #1

Part a.

The plot of ln[NO2] versus time can be drawn as follows.

0.010 0.009 0.000 -0.007 time (s) 0.000 0.005 0.004 0.003 0. 002 100 1000 2 00400 600 [NO2] (M)

Part b.

Equation of the line: ln[NO2] = -0.00121*t + (-4.75302)

Compare the above equation with ln[NO2] = -kt + ln[NO2]0

i.e. The rate constant (k) = 0.00121 s-1 = 1.21*10-3 s-1

Part c.

If t = 2000 s, ln[NO2] = -0.00121*2000 + (-4.75302)

ln[NO2] = -2.42 + (-4.75302) = -7.17302

i.e. [NO2] = 0.000767 M

Part d.

At t = 0, [NO2]0 remains as such.

For a first-order reaction, the half-life period (t1/2) is independent of the initial concentration.

i.e. t1/2 = ln(2)/k = 0.693/0.00121 = 572.85 s ~ 573 s

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