On the Mobility of Halogens in Polyhalogenated Organic Compounds

I. I. Molodykh.
Submitted 1936 | SovietRxiv: ru-193601.07693 | Translated from Russian

Abstract Generated abstract

This study tests theoretical propositions concerning the dependence of halogen mobility in organic compounds on molecular structure by measuring halogen elimination rates in a series of polyhalogenated methane, ethane, and propane derivatives. Reactions were followed at room temperature with alcoholic potassium hydroxide, sodium isobutylate, silver nitrate, and sodium iodide in acetone or isobutyl alcohol, and rate constants were calculated from the amounts of halide salts or silver halides formed. The results indicate that accumulation of halogen atoms generally accelerates reactions with alkali and alcoholates, bromine is more mobile than chlorine, longer carbon chains reduce mobility, and solvent choice has a large effect, especially for sodium iodide. Comparisons among ethane and propane derivatives further suggest that neighboring halogen atoms favor reactions with alkali and alcoholates but hinder reactions with sodium iodide and silver nitrate.

Full Text

I. I. Molodykh.

On the Mobility of Halogens in Polyhalogenated Organic Compounds.

Laboratory of Organic Chemistry.

To verify the theoretical propositions set forth in B. V. Tronov’s article “The Mobility of Halogens in Organic Compounds as a Function of the Electrochemical Character of the Radical with Which the Halogens Are Bound,” I carried out observations on the rate of elimination of halogens in a series of compounds: $\mathrm{CH_2Cl_2}$, $\mathrm{CHCl_3}$, $\mathrm{CCl_4}$, $\mathrm{CH_2Br_2}$, $\mathrm{CHBr_3}$, $\mathrm{CH_2Cl.CH_2Cl}$, $\mathrm{CH_2Cl.CH_2Br}$, $\mathrm{CH_2Br.CH_2Br}$, $\mathrm{CH_3.CHBr.CH_2Br}$, $\mathrm{CH_2Br.CH_2.CH_2Cl}$, $\mathrm{CH_2Br.CH_2.CH_2Br}$.

Works of a similar kind (Hecht, Conrad, Brückener, J. Wislicenus, and others) encountered in the literature relate chiefly to compounds containing one halogen atom in their composition.

For the experiments, substances from the firm Kahlbaum were used, thoroughly dried and freshly redistilled.

Measurements of the reaction rate were carried out: with caustic potash in ethyl alcohol*); with sodium isobutylate in isobutyl alcohol; with silver nitrate in ethyl alcohol; and with sodium iodide in acetone and isobutyl alcohol, the reacting components being taken in equivalent amounts, on the assumption that one halogen atom is eliminated.

The titer of the caustic potash and of the sodium isobutylate was established by hydrochloric acid; the silver nitrate and sodium iodide were accurately weighed and dissolved in a definite amount of solvent.

In the interaction of the halogen derivative with each of the above-mentioned reagents, a precipitate of $\mathrm{KX}$, $\mathrm{NaX}$, or $\mathrm{AgX}$ was obtained, where $\mathrm{X}$ is $\mathrm{Cl'}$ or $\mathrm{Br'}$.

The precipitated solid was separated and titrated with a solution of silver nitrate by Volhard’s method, with a correction being made for solubility. This method of work was employed in order to obtain uniform results.

In experiments with silver nitrate, the amount of halogenated silver formed was determined by weight.

All experiments were conducted at room temperature, $16^\circ \mathrm{C}$.

The constants were calculated according to the formula:

\[ AK = \frac{x}{A - x} \cdot \frac{1}{t}, \]

where $x$ denotes the amount of halogen salt of Na, K, or Ag formed during time $t$; $t$ is the time in minutes, and $A$ is the amount of salt that can be formed if the reaction goes to completion.

*) Alcohol of local manufacture.

The results of the observations were expressed by the following tables:

Experiments with caustic potash.

Table 1.

\(\mathrm{CH_2Cl_2 + KOH.}\)  \(A = 0,2230.\)

t X A−X AK Mean AK
15840 0,0154 0,2076 0,000004687 0,000004609
23230 0,0221 0,2009 0,000004730 0,000004609
33200 0,0286 0,1954 0,000004410 0,000004609

Hence \(K = 0,00002066.\)

Table 2.

\(\mathrm{CHCl_3 + KOH.}\)  \(A = 0,2230.\)

t X A−X AK Mean AK
2160 0,0756 0,1474 0,0002373 0,0002336
3320 0,0976 0,1254 0,0002345 0,0002336
5200 0,1203 0,1027 0,0002253 0,0002336
6900 0,1385 0,0845 0,0002374 0,0002336

Hence \(K = 0,001047.\)

Table 3.

\(\mathrm{CCl_4 + KOH.}\)  \(A = 0,2230.\)

t X A−X AK Mean AK
15820 0,0287 0,1943 0,000009342 0,000009316
24900 0,0423 0,1807 0,000009408 0,000009316
38000 0,0578 0,1652 0,000009198 0,000009316

Hence \(K = 0,0000418.\)

Table 4.

\(\mathrm{CH_2Br_2 + KOH.}\)  \(A = 0,3561\)

t X A−X AK Mean AK
12800 0,0545 0,3016 0,00001413 0,00001433
24300 0,0946 0,2615 0,00001489 0,00001433
40370 0,1283 0,2278 0,00001396 0,00001433

Hence \(K = 0,00004024.\)

Table 5.

\(\mathrm{CHBr_3 + KOH.}\)  \(A = 0,3561.\)

t X A−X AK Mean AK
125 0,1931 0,1630 0,009475 0,009228
190 0,2274 0,1287 0,009317 0,009228
400 0,2708 0,0853 0,008882 0,009228

Hence \(K = 0,02590.\)

Table 6.

\(\mathrm{C_2H_4Cl_2 + KOH.}\)  \(A = 0,2636.\)

t X A−X AK Mean AK
1340 0,0178 0,2458 0,00005413 0,00005476
3000 0,0378 0,2258 0,00005581 0,00005476
6170 0,0674 0,1962 0,00005584 0,00005476
11400 0,0996 0,1640 0,00005328 0,00005476

Hence \(K = 0,0002079.\)

Table 7.

\(\mathrm{C_2H_5Br + KOH.}\)  \(A = 0,3561.\)

t X A−X AK Mean AK
220 0,0589 0,2972 0,0009005 0,0008565
525 0,1057 0,2504 0,0008041 0,0008565
610 0,1231 0,2330 0,0008650 0,0008565

Hence \(K = 0,00241.\)

Table 8.

\(\mathrm{C_2H_4ClBr + KOH.}\)  \(A = 0,4210.\)

t X A−X AK Mean AK
240 0,1742 0,2468 0,002943 0,002975
780 0,2900 0,1310 0,002839 0,002975
1740 0,3551 0,0659 0,003097 0,002975
2660 0,3744 0,0466 0,003021 0,002975

Hence \(K = 0,00707.\)

Table 9.

\(\mathrm{C_2H_4Br_2 + KOH.}\)  \(A = 0,4210.\)

t X A−X AK Mean AK
180 0,2774 0,1436 0,01074 0,01298
360 0,3358 0,0852 0,01379 0,01298
1080 0,3938 0,0272 0,01341 0,01298
2300 0,4083 0,0127 0,01388 0,01298

Hence \(K = 0,0308.\)

Table 10.

\(\mathrm{CH_3.CHBr.CH_2Br + KOH.}\) \(A = 0,4143.\)

t X A−X AK Mean AK
180 0,2121 0,2022 0,005828 0,005795
360 0,2805 0,1338 0,005821 0,005795
1320 0,3659 0,0484 0,005728 0,005795
1520 0,3721 0,0422 0,005802 0,005795

Hence \(K = 0,0140.\)

Table 11.

\(\mathrm{CH_2Cl.CH_2.CH_2Br + KOH.}\)
\(A = 0,4143.\)

t X A−X AK Mean AK
480 0,0922 0,3221 0,0005964 0,0005815
1920 0,2177 0,1966 0,0005766 0,0005815
3240 0,2805 0,1338 0,0006471 0,0005815
6330 0,3263 0,0880 0,0005859 0,0005815

Hence \(K = 0,00140.\)

Table 12.

\(\mathrm{CH_2Br.CH_2.CH_2Br + KOH.}\)
\(A = 0,4143.\)

t X A−X AK Mean AK
180 0,1525 0,2618 0,003236 0,003296
430 0,2422 0,1721 0,003273 0,003296
1330 0,3383 0,0760 0,003371 0,003296
2880 0,3749 0,0394 0,003304 0,003296

Hence \(K = 0,00796.\)

Experiments with sodium isobutylate.

Table 13.

\(\mathrm{CH_2Cl_2 + iC_4H_9ONa.}\)  \(A = 0.1749.\)

t X A−X AK Mean AK
15840 0.0142 0.1607 0.000005590 0.000005542
19100 0.0156 0.1593 0.000005142 0.000005542
22980 0.0209 0.1540 0.000005895 0.000005542

Hence \(K = 0.0000317.\)

Table 14.

\(\mathrm{CHCl_3 + iC_4H_9ONa.}\)  \(A = 0.1749.\)

t X A−X AK Mean AK
2820 0.0868 0.0881 0.0003492 0.0003415
5700 0.1163 0.0586 0.0003484 0.0003415
6900 0.1212 0.0537 0.0003269 0.0003415

Hence \(K = 0.00195.\)

Table 15.

\(\mathrm{CCl_4 + iC_4H_9ONa.}\)  \(A = 0.1749.\)

t X A−X AK Mean AK
15620 0.0351 0.1398 0.00001608 0.00001647
27000 0.0559 0.1190 0.00001741 0.00001647
32400 0.0595 0.1154 0.00001592 0.00001647

Hence \(K = 0.0000941.\)

Table 16.

\(\mathrm{CH_2Br_2 + iC_4H_9ONa.}\)  \(A = 0.3079.\)

t X A−X AK Mean AK
15720 0.0346 0.2733 0.000008060 0.000007929
21400 0.0447 0.2632 0.000007927 0.000007929
25400 0.0509 0.2570 0.000007800 0.000007929

Hence \(K = 0.0000258.\)

Table 17.

\(\mathrm{CHBr_3 + iC_4H_9ONa.}\)  \(A = 0.3079.\)

t X A−X AK Mean AK
180 0.1269 0.1810 0.003893 0.003763
480 0.1957 0.1122 0.003634 0.003763
910 0.2374 0.0705 0.003702 0.003763

Hence \(K = 0.0122.\)

Table 18.

\(\mathrm{C_2H_4Cl_2 + iC_4H_9ONa.}\)  \(A = 0.2067.\)

t X A−X AK Mean AK
1320 0.0249 0.1818 0.0001038 0.0001167
2880 0.0519 0.1548 0.0001165 0.0001167
5910 0.0889 0.1178 0.0001276 0.0001167
8790 0.1057 0.1010 0.0001191 0.0001167

Hence \(K = 0.000565.\)

Table 19.

\(\mathrm{C_2H_5Br + iC_4H_9ONa.}\)  \(A = 0.3079.\)

t X A−X AK Mean AK
180 0.0238 0.2841 0.0004650 0.0004493
380 0.0435 0.2644 0.0004502 0.0004493
610 0.0663 0.2416 0.0004329 0.0004493

Hence \(K = 0.00146.\)

Table 20

\(\mathrm{C_2H_4ClBr + iC_4H_9ONa.}\)  \(A = 0.3641.\)

t X A−X AK Mean AK
260 0.1585 0.2086 0.002922 0.002862
740 0.2437 0.1204 0.002736 0.002862
1780 0.3063 0.0578 0.002972 0.002862
2630 0.3208 0.0433 0.002817 0.002862

Hence \(K = 0.00787.\)

Table 21.

\(\mathrm{C_2H_4Br_2 + iC_4H_9ONa.}\)

\(A = 0.3641.\)

t X A−X AK Mean AK
180 0.2431 0.1210 0.01116 0.01125
360 0.2897 0.0744 0.01081 0.01125
540 0.3146 0.0495 0.01182 0.01125
720 0.3240 0.0401 0.01122 0.01125

Hence \(K = 0.0309.\)

Table 22.

\(\mathrm{CH_3.CHBr.CH_2Br + iC_4H_9ONa.}\)

\(A = 0.3583.\)

t X A−X AK Mean AK
180 0.1802 0.1781 0.005622 0.005367
360 0.2352 0.1231 0.005307 0.005367
540 0.2659 0.0924 0.005195 0.005367
1030 0.3047 0.0564 0.005211 0.005367
1520 0.3207 0.0376 0.005501 0.005367

Hence \(K = 0.0150.\)

Table 23.

\(\mathrm{CH_2Cl.CH_2.CH_2Br + iC_4H_9ONa.}\)

\(A = 0.3583.\)

t X A−X AK Mean AK
450 0.0747 0.2836 0.0005853 0.0005796
1920 0.1790 0.1793 0.0005834 0.0005796
3210 0.2292 0.1291 0.0005707 0.0005796
6330 0.2667 0.0916 0.0005790 0.0005796

Hence \(K = 0.00162.\)

Table 24.

\(\mathrm{CH_2Br.CH_2.CH_2Br + iC_4H_9ONa.}\)

\(A = 0.3583.\)

t X A−X AK Mean AK
180 0.1322 0.2261 0.003248 0.003298
480 0.2164 0.1419 0.003179 0.003298
1500 0.3000 0.0583 0.003439 0.003298
2670 0.3222 0.0361 0.003325 0.003298

Hence \(K = 0.00920.\)

Experiments with sodium iodide in acetone.

Table 25.

\(\mathrm{CH_2Cl.CH_2Cl + NaJ.}\) \(\quad A = 0.1654.\)

\(t\) \(X\) \(A-X\) \(AK\) Mean \(AK\)
6000 0.0097 0.1557 0.00001040 0.00001220
10720 0.0198 0.1457 0.00001260 0.00001220
28900 0.0450 0.1204 0.00001294 0.00001220
42000 0.0581 0.1073 0.00001285 0.00001220

Hence \(K = 0.0000738.\)

Table 26.

\(\mathrm{CH_2Cl.CH_2Br + NaJ.}\) \(\quad A = 0.2912,\)

\(t\) \(X\) \(A-X\) \(AK\) Mean \(AK\)
240 0.1085 0.1827 0.002475 0.002596
660 0.1878 0.1034 0.002752 0.002596
1380 0.2295 0.0617 0.002696 0.002596
2640 0.2524 0.0388 0.002460 0.002596

Hence \(K = 0.008915.\)

Table 27.

\(\mathrm{CH_2Br.CH_2Br + NaJ.}\) \(\quad A = 0.2912.\)

\(t\) \(X\) \(A-X\) \(AK\) Mean \(AK\)
120 0.1252 0.1660 0.006285 0.005880
195 0.1586 0.1326 0.006124 0.005880
240 0.1669 0.1244 0.005514 0.005880
300 0.1815 0.1097 0.005597 0.005880

Hence \(K = 0.0202.\)

Table 28.

\(\mathrm{CH_3.CHBr.CH_2Br + NaJ.}\)

\(A = 0.2912.\)

\(t\) \(X\) \(A-X\) \(AK\) Mean \(AK\)
3030 0.0989 0.1923 0.0001612 0.0001573
4470 0.1210 0.1702 0.0001591 0.0001573
9990 0.1753 0.1159 0.0001515 0.0001573

Hence \(K = 0.000540.\)

Table 29.

\(\mathrm{CH_2Cl.CH_2.CH_2Br + NaJ.}\)

\(A = 2912.\)

\(t\) \(X\) \(A-X\) \(AK\) Mean \(AK\)
40 0.1523 0.1389 0.02740 0.03095
420 0.2712 0.0200 0.03228 0.03095
1140 0.2837 0.0075 0.03318 0.03095

Hence \(K = 0.106.\)

Table 30.

\(\mathrm{CH_2Br.CH_2.CH_2Br + NaJ.}\)

\(A = 0.2912.\)

\(t\) \(X\) \(A-X\) \(AK\) Mean \(AK\)
25 0.1669 0.1243 0.05498 0.05220
70 0.2270 0.0642 0.05060 0.05220
120 0.2503 0.0409 0.05101 0.05220

Hence \(K = 0.179.\)

Experiments with sodium iodide in isobutyl alcohol.

Table 31.

\(\mathrm{CH_2Cl.CH_2Br + NaJ.}\) \(\quad A = 2927.\)

\(t\) \(X\) \(A-K\) \(AK\) Mean \(AK\)
24960 0.0989 0.1938 0.00002044 0.00002133
44640 0.1481 0.1446 0.00002295 0.00002133
100000 0.1961 0.0966 0.00002030 0.00002133

Hence \(K = 0.0000725.\)

Table 32.

\(\mathrm{CH_2Br.CH_2Br + NaJ.}\) \(\quad A = 2927.\)

\(t\) \(X\) \(A-X\) \(AK\) Mean \(AK\)
15200 0.1254 0.1673 0.00004932 0.00004730
24800 0.1586 0.1341 0.00004767 0.00004730
36000 0.1845 0.1082 0.00004736 0.00004730
39900 0.1878 0.1049 0.00004486 0.00004730

Hence \(K = 0.000162.\)

Table 33.

\(\mathrm{CH_3.CHBr.CH_2Br + NaJ.}\) \(A = 0.2927.\)

\(t\) \(X\) \(A-X\) \(AK\) Mean \(AK\)
129600 0.0438 0.2489 0.000001358 0.000001358
194000 0.0588 0.2338 0.000001298 0.000001358
347300 0.0965 0.1962 0.000001417 0.000001358

Hence \(K = 0.00000464.\)

Table 34.

\(\mathrm{CH_2Cl.CH_2.CH_2Br + NaJ.}\) \(A = 0.2927.\)

\(t\) \(X\) \(A-X\) \(AK\) Mean \(AK\)
9960 0.2086 0.0841 0.0002549 0.0002522
14100 0.2253 0.0674 0.0002426 0.0002522
15960 0.2358 0.0569 0.0002590 0.0002522

Hence \(K = 0.000862.\)

Table 35.

\(\mathrm{CH_2Br.CH_2.CH_2Br + NaJ.}\) \(A = 0.2927.\)

\(t\) \(X\) \(A-X\) \(AK\) Mean \(AK\)
1620 0.1878 0.1049 0.001105 0.001152
5715 0.2525 0.0402 0.001099 0.001152
11535 0.2737 0.0190 0.001252 0.001152

Hence \(K = 0.003935.\)

In the experiments with sodium iodide, a considerable difficulty was presented by the circumstance that, in all cases where two halide atoms stood at adjacent units, \(J_2\) was liberated.

Experiments with silver nitrate.

Table 36.

\[ \mathrm{CH_2Cl.CH_2Br + AgNO_3.}\qquad A=0.5527. \]

\(t\) \(X\) \(A-X\) \(AK\) Mean \(AK\)
1200 0.0074 0.5453 0.00001131 0.00001136
21720 0.1089 0.4438 0.00001130 0.00001136
44000 0.1799 0.3728 0.00001097 0.00001136
67800 0.2435 0.3092 0.00001186 0.00001136

Hence \(K=0.00002055\).

Table 37

\[ \mathrm{CH_2Br.CH_2Br + AgNO_3.}\qquad A=0.3309. \]

\(t\) \(X\) \(A-X\) \(AK\) Mean \(AK\)
1500 0.0158 0.3151 0.00003344 0.00003615
4560 0.0500 0.2809 0.00003899 0.00003615
6000 0.0595 0.2714 0.00003654 0.00003615
16020 0.1204 0.2105 0.00003563 0.00003615

Hence \(K=0.000192\).

Table 38.

\[ \mathrm{CH_3.CHBr.CH_2Br + AgNO_3.} \]
\[ A=0.3309. \]

\(t\) \(X\) \(A-X\) \(AK\) Mean \(AK\)
5760 0.1658 0.1651 0.0002200 0.0002289
12900 0.2430 0.0879 0.0002143 0.0002289
16280 0.2661 0.0648 0.0002523 0.0002289

Hence \(K=0.000692\).

Table 39.

\[ \mathrm{CH_2Cl.CH_2.CH_2Br + AgNO_3.} \]
\[ A=0.3309. \]

\(t\) \(X\) \(A-X\) \(AK\) Mean \(AK\)
3000 0.1435 0.1874 0.0002553 0.0002587
10500 0.2441 0.0868 0.0002679 0.0002587
15300 0.2632 0.0677 0.0002541 0.0002587

Hence \(K=0.000782\).

Table 40.

\[ \mathrm{CH_2Br.CH_2.CH_2Br + AgNO_3.}\qquad A=0.3309. \]

\(t\) \(X\) \(A-X\) \(AK\) Mean \(AK\)
450 0.0882 0.2427 0.0008078 0.0008197
1760 0.1931 0.1378 0.0008147 0.0008197
3000 0.2366 0.0943 0.0008356 0.0008197

Hence \(K=0.00248\).

Summary table of constants.

Formula of compound NaJ in acetone NaJ in isobutyl alcohol AgNO₃ in ethyl alcohol \(i\mathrm{C_4H_9ONa}\) in isobutyl alcohol KOH in ethyl alcohol
CH₂Cl₂ — — — 0.0₄317 0.0₂066
CHCl₃ — — — 0.0₂195 0.0₂1047
CCl₄ — — — 0.0₄941 0.0₄18
CH₂Br₂ — — — 0.0₄258 0.0₄03
CHBr₃ — — — 0.0122 0.0259
CH₂Cl.CH₂Cl 0.0₄738 — — 0.0₃565 0.0₃208
CH₃.CH₂Br — — — 0.0₂146 0.0₂241
CH₂Br.CH₂Cl 0.0₃8915 0.0₄725 0.0₄2055 0.0₂787 0.0₂707
CH₂Br.CH₂Br 0.0202 0.0₃162 0.0₃192 0.0309 0.0308
CH₃.CHBr.CH₂Br 0.0₃540 0.0₄64 0.0₃692 0.0150 0.0140
CH₂Cl.CH₂.CH₂Br 0.106 0.0₃862 0.0₃782 0.0₂162 0.0₂140
CH₂Br.CH₂.CH₂Br 0.179 0.0₂3935 0.0₂248 0.0₂290 0.0₂796

If, for comparison of the constants of the halogen compounds studied, we take the smallest of them as unity, the following is obtained:

1.

Relative magnitude of the constants in experiments with NaJ in acetone.

Formula K
CH₂Cl.CH₂Cl 1
CH₂Cl.CH₂Br 120.8
CH₂Br.CH₂Br 237.7
CH₃.CHBr.CH₂Br 7.32
CH₂Cl.CH₂.CH₂Br 1436
CH₂Br.CH₂.CH₂Br 2425

2.

Relative magnitude of the constants in experiments with NaJ in isobutyl alcohol.

Formula K
CH₂Cl.CH₂Br 15.63
CH₂Br.CH₂Br 34.91
CH₃.CHBr.CH₂Br 1
CH₂Cl.CH₂.CH₂Br 185.8
CH₂Br.CH₂.CH₂Br 848.0

3.

Relative magnitude of the constants in experiments with KOH.

Formula K
CH₂Cl₂ 1
CHCl₃ 50,69
CCl₄ 2,023
CH₂Br₂ 1,95
CHBr₃ 1253
CH₂Cl·CH₂ 10,07
CH₃·CH₂BrCl 116,6
CH₂Cl·CH₂Br 342,2
CH₂Br·CH₂Br 1490
CH₃·CHBr·CH₂Br 677,5
CH₂Cl·CH₂·CH₂Br 67,75
CH₂Br·CH₂·CH₂Br 385,2

4.

Relative magnitude of the constants in experiments with iC₄H₉ONa.

Formula K
CH₂Cl₂ 1,23
CHCl₃ 75,54
CCl₄ 3,65
CH₂Br₂ 1
CHBr₃ 472,8
CH₂Cl·CH₂Cl 21,89
CH₃·CH₂Br 56,57
CH₂Cl·CH₂Br 304,9
CH₂Br·CH₂Br 1198
CH₃·CHBr·CH₂Br 581,2
CH₂Cl·CH₂·CH₂Br 62,76
CH₂Br·CH₂·CH₂Br 356,5

5.

Relative magnitude of the constants in experiments with AgON₃.

Formula K
CH₂Cl·CH₂Br 1
CH₂Br·CH₂Br 7,42
CH₃·CHBr·CH₂Br 32,91
CH₂Cl·CH₂·CH₂Br 38,05
CH₂Br·CH₂·CH₂Br 120,70

Conclusions.

  1. Accumulation of halide atoms accelerates the reaction with caustic alkali and alcoholates. An exception is CHCl₃ (and, probably, CHBr₃), which reacts faster than CCl₄. This can be explained by the presence, at the carbon atom, of a very mobile hydrogen.

  2. Lengthening of the chain decreases the mobility of the halide.

  3. Comparison of the studied halogen derivatives of ethane and propane shows that the closer the halide atoms are to one another, the more readily they react with KOH and iC₄H₉ONa, and the more difficult the reaction with NaJ and AgNO₃ proceeds.

  4. The nature of the solvent strongly affects the rate of the reactions investigated; thus, in reactions with NaJ in acetone, the constant proves to be approximately 120 times greater than for the same reaction in isobutyl alcohol.

  5. Since bromine in organic compounds is always more mobile than chlorine, when both of these halides are present in the molecule, bromine reacts first.

Literature:

  1. Tronov B. V. Zh.R.F.Kh.O., vol. 58, 1276 and vol. 61, 345.
  2. Timofeev. Zh.R.F.Kh.O., vol. 15, 377.
  3. Gustavson. Zh.R.F.Kh.O., vol. 23, 253.
  4. Bryussov. Zh.R.F.Kh.O., vol. 32, 7.
  5. Kruger E. V. Zh.O.Kh., vol. 3, issue 1, 67.
  6. Petrenko-Kritchenko. Zts f. phys. Ch. 116, 313.
  7. Wilderman. Zts f. phys. Ch. 8, 661.
  8. Euler. Zts. f. phys. Ch. 100, 171.

Submission history

On the Mobility of Halogens in Polyhalogenated Organic Compounds