Berichte der Bunsengesellschaft fur physikalische Chemie (friiher Zeitschrift fiir Elektrochemie)
Band 67, Heft 4, 1963 (Seite 402-406)
Kinetics and Mechanism of Copper Dissolution
in Aqueous Ammonia
By Fat hi Hahashi
Verlag Chemie, GmbH., Weinheim/Bergstr.
402
F. Habashi: Kinetics and Mechanism of Copper Dissolution in Aqueous Ammonia
Berichte der
Bunsengesellschaf
Kinetics and Mechanism of Copper Dissolution in Aqueous Ammonia
By FATHI HABASHI
NRC Research Fellow, Department of Mines and Technical Surveys, Extraction Metallurgy Division,
Ottawa, Canada
(Eingegangen am 26. September 1962)
The dissolution of copper in aqueous solutions of ammonia is a corrosion process in which the cathodic
reaction is the reduction of oxygen at the surface of the metal according to:
V8Oa + H20 + 2e~ -* 20FT
and the anodic reaction is the oxidation of copper according to:
Cu + 4NH3 Cu(NHs)f + 2 e~.
Superimposed with these reactions is the cuprous-cupric equilibrium:
Cu(NH.,)f+ + Cu ^ 2 Cu(NH,)+
Cu(NH3)+ + 2NH3 -> Cu(NH3)f+ + e".
A theoretical derivation of the velocity equation of the dissolution process has been obtained, which describes
quantitatively the experimental facts. The equation is as follows:
where klt k2, ks and/ are constants, A is the surface area of the metal in contact with the aqueous phase
and [Os], [NH3] and [Cu2+] are oxygen, ammonia and cupric ion concentrations respectively.
Die Auflosung von Kupfer in waBriger Ammoniaklosung ist ein KorrosionsprozeB, bei dem als kathodische
Reaktion die Reduktion von Sauerstoff an der Metalloberflache gemaB:
V202 + H.,0 + 2e" -+ 20H"
auftritt, wahrend die anodische Reaktion in der Oxydation des Kupfers besteht:
Cu + 4NH3 Cu(NH3)f + 2e".
Diesen Reaktionen ist das Gleichgewicht zwischen Cu(II)/Cu(I)-Ionen iiberlagert:
Cu(NHx)- + + Cu ^ 2 Cu(NH3)+
Cu(NH3)+ + 2NH3 Cu(NH3)f + e".
Es wird eine theoretische Ableitung einer Geschwindigkeitsgleichung fiir die Kupferauf losung gegeben, die
quantitativ die experimentellen Erfahrungen wiedergibt. Die Gleichung lautet:
Geschwindigkeit = + M[CW' — ./([NH,]).
Es bedeuten: kl3 fe2, fe3 und/Konstanten, A die Metalloberflache in Kontakt mit der waBrigen Phase sowie
[Oa], [NH3] und [Cu2+] die Konzentrationen der betreffenden Stoife.
Introduction to purify the synthesis gas from carbon monoxide,
The solubility of metallic copper in aqueous ammonia which otherwise would poison the catalyst,
solutions was known since 1858 by Peligot1). The The actlon of aqueous ammonia on metallic copper
blue solution obtained from this reaction was used also received attention in extractive metallurgy, and it
extensively to dissolve cellulose to manufacture the was suggested as a possible process for recovering copper
cuprammonium rayon, Schweizer"). In the ammonia from ores> Benedict*). In the USA this process was
synthesis industry, this blue solution is used universally aPPlled successfully to leach native copper from tailings
_ too low in copper (0.4% Cu as metal) to be effectively
!) E. Peligot, C.R. hebd. Seances Acad. Sci.47,1034 (1858).
2) E. Schweizer, J. prakt. Chem. 76, 344 (1859). 3) C. H. Benedict, U. S. Patent 1,131,986 (1915)
Bd. 67, Nr. 4
1963
F. Habashi: Kinetics and Mechanism of Copper Dissolution in Aqueous Ammonia
403
recovered by any other process, Benedict and
Kenny4). Similar processes were also applied to recover
nickel INCO staff5) and cobalt Car on6) from ores after
a simple reduction treatment to the metallic state.
A knowledge of the mechanism of these leaching
processes is therefore of interest to the chemical as well
as the metallurgical industries. In this paper, the mecha-
nisms previously suggested are criticized and a new
mechanism is discussed which overcomes their draw-
backs. The similarity between this reaction and the
cyanidation of gold and silver is noted.
Chemistry of Dissolution
It was realised since the discovery of this reaction that
no dissolution takes place in the absence of air, Schwei-
zer2). The reaction was formulated as follows:
Cu + 4NH3 + VsOj + H20 Cu(NH3)f + 2 OFT. (1)
There is evidence that some nitrite is formed during
the dissolution; copper acting as a catalyst for the
oxidation of ammonia, Schonbein7):
2NH3(aq) + 3°2 + 20H" - 2N°7 + 4H20. (2)
No other oxidation-reduction products such as H2Oa
or cuprous ions were detected in solution, Halpern8).
Ammonium ion alone does not dissolve copper; but
when added to NH3 solutions it increases the rate,
Schweizer2). This was confirmed by Fisher and
Halpern9), who found further that beyond a certain
NH4/nh3 ratio further addition of NHJ has no effect;
apparently due to a buffering action. Halpern et al.10)
found further that when NaOH is added to the solution,
the rate decreases. This leads us to attribute the accel-
erating effect of NHJ to be two-fold; first increasing the
concentration of free ammonia, and secondly decreasing
the OH" concentration as given by the following two
reactions:
NHa + HzO <=> NH+ + OH', (3)
NHJ + H20 <=>NHS + HaO+. (4)
A thermodynamical study of the reaction was pres-
ented by Halpern11).
Mechanisms suggested
1. The auto-catalytic mechanism
The dissolution was assumed to take place in three steps
a) Formation of cuprous-ammine complex
2 Cu + 4 NH, + VtO, + H20 ->• 2 Cu(NH3)+ + 2 OFT . (5)
4) C. H. Benedict and C. H. Kenny, Trans. Amer. Inst.
Mining Metallurg. Engr. 70, 595 (1924).
5) The International Nickel Company Staff. Canad. Mining
Metallurg. Bull. 59, 201 (1956).
*) M. H. Caron, Trans. Amer. Inst. Mining Metallurg.
Engr. 188, 67 (1950).
') C. F. Schonbein, Ber. Akad. 580 (1856) and later
papers.
8) J. Halpern, J. electrochem. Soc. 100, 421 (1953).
9) J. I. Fischer and J. Halpern, J. electrochem. Soc. 103,
282 (1956).
10) J. Halpern, H. Milants and D. R. Wiles, J. electro-
chem. Soc. 106, 647 (1959).
") J. Halpern, J. Metals 9, 280 (1957).
b) Oxidation of the cuprous-ammine to cupric-
ammine by oxygen:
Cu(NH3)+ + 2NH3 + VjOjj + H20 -» Cu(NH8)f + 2 OH".
(6)
c) The reduction of the cupric-ammine to cuprous by
copper:
Cu(NHs)f + Cu *=fc 2 Cu(NH8)+. (7)
It is apparent from this mechanism that the cuprous
+± cupric equilibrium plays the role of a catalyst.
Supporters of this mechanism were: Yamasaki12),
Zeretskii and Akimov13), and Lu and Graydon14).
2. The copper-oxide-film mechanism
In this mechanism the dissolution of copper was
believed to follow the following steps:
a) Adsorption of dissolved oxygen onto the copper
surface
fast
Cu + V.O, —*■ Cu-O. (8)
b) Reaction of an NH3 molecule with the copper-
oxygen complex
Cu ... O + NH
slow
fCu<
XT
fast
Cu(NH,)2+ + 2 OH"
Cu(NH3)2+ + 3NH3 -> Cu(NH3)f
(9)
This mechanism was originally suggested by Lane
and McDonald15)16) who thought that CuO was
formed, and later modified by Halpern8) who stressed
that oxygen was only adsorbed on the copper surface.
This view was maintained by Fisher and Halpern9),
Halpern et al.10), and Sircar and Wiles17). The last
two studies were concerned with complexing agents
other than ammonia.
The first mechanism was criticized by Halpern8) on
the following grounds:
1) No cuprous ions were detected in solution.
2) The addition of cupric ion did not affect the rate.
The first point is not strong enough, because if the
rate of oxidation of Cu+ to Cu2+ is faster than its rate
of formation, as would be expected since it is a homo-
geneous reaction, then no Cu+ would be detected. The
answer to the second point was clarified by Lu and
Graydon14), who found that in order to observe
catalytic action, the cupric ion must be added in large
amounts; (they did not however mention how large),
and the oxygen concentration should be low as compared
with the ammonia concentration.
12) E. Yamasaki, Sci. Rep. Tohoku Imp. Univ. Ser. 1,9,
169 (1920).
13) E. Zeretskii and G. Akimov, Zhur. prikl. Khimii //,
1161 (1938).
14) B. C. Y. Lu and W. F. Graydon, J. Amer. chem. Soc.
77, 6136 (1955).
15) R.W.Lane and H. J. Mc Donald, Corrosion &
Material Protection 2 (5), 17 (1945); 2 (6), 15 (1945).
16) R.W.Lane and H. J. Mc Donald, J. Amer. chem.
Soc. 68, 1699 (1946).
17) S. C. Sircar and D. R. Wiles, J. electrochem. Soc,
107, 164 (1960).
404
F. Habashi: Kinetics and Mechanism of Copper Dissolution in Aqueous Ammonia
Berichte der
Bunsengesellschaft
The second mechanism in our opinion, is not likely
to take place because one would expect that cupric oxide
would dissolve more rapidly than copper, which is not
the case. If copper is covered by any form of oxide or
adsorbed oxygen, dissolution will be inhibited, Schwei-
zer2), Yamasaki12). In this paper a new mechanism
is discussed which overcomes all these difficulties and
at the same time is in complete agreement with the
experimental data.
The Electrochemical Nature of Dissolution
The generally accepted theory of corrosion of a metal,
Evans18), is that when a metal comes into contact with
an aqueous salt solution to which oxygen is accessible,
oxygen takes up electrons at one part of the surface (the
cathodic zone) while the metal gives them up at another
(the anodic zone). In this way the attack of metal
proceeds at an appreciable rate at room temperature.
These principles are well established and they were
successfully demonstrated in many cases, e.g. the
dissolution of zinc in sodium chloride solution in
contact with air, or gold in cyanide solution saturated
with air, Thompson19).
The same mechanism is supposed to take place during
the dissolution of copper in ammonia solutions saturated
with air. Two simultaneous reactions are believed to
take place, (Fig. 1):
Fig.l
Schematic representation of the electrochemical dissolution
process of copper in ammonia solution
1) The cathodic reduction of oxygen at the surface of
copper:
VaOj + H20 + le — 2 OH". (10)
2) The anodic dissolution of copper in the presence
of the complexing agent:
Cu + 4NH3 -> Cu(NH?)|+ -f 2e . (11)
The overall reaction will be equation (1).
1S) U. R. Evans, The Corrosion and Oxidation of Metals.
Arnold, London (1960).
19) P. F. Thompson, Trans, electrochem. Soc. 91, 41
(1947).
There is no doubt that superimposed, with these
reactions is the cupric-cuprous equilibrium which causes
more copper to dissolve:
Cu + Cu(NH„)f <=± 2 Cu(NrL,)+, (7)
Cu(NH3)+ + 2NH3 -> Cu(NH3)f + e". (12)
It is apparent that these last two reactions are of
importance only at high cupric ion concentration.
Let us consider the simple case when the concen-
tration of Cu2+ is negligible. We make two assumptions,
whose validity will be proved later. These assumptions
are:
1) The cathodic reaction is a diffusion-controlled
process.
2) The anodic reaction is a chemically-controlled
process.
From the first assumption it follows that the rate of
oxygen diffusion through the Nernst boundary layer
will be given by:
d (02) DQ
-If = -f ^iltOJ - [OJJ (13)*)
where
Doi = the diffusion coefficient of dissolved oxygen
d = the thickness of the boundary layer
A1 = the surface area at which the cathodic reaction takes
place
[02] = oxygen concentration in the bulk of the solution
[02]s = oxygen concentration at the surface of the metal
Since diffusion is the controlling factor, then the rate
of oxygen reduction at the surface is very rapid as
compared with the rate at which it diffuses, i.e. oxygen
is consumed as soon as it reaches the surface, or
[OJs = 0. Therefore,
d (02) D0
-j^-- f^tP,]. (14)
From equation (1), two equivalents of copper are
dissolved when one mole of oxygen is consumed,
therefore,
Rate of copper dissolution = 2
= 2fe1^[02] (15)
where
Do
fex=-p. (16)
From the second assumption it follows that the rate
of chemical reaction between ammonia and copper is
much slower than the rate at which NH3 diffuses to
the surface of the metal through the boundary layer,
since the chemical reaction in this case is rate-controlling.
This can be expressed approximately**) as follows:
Rate of copper dissolution = fe2-42[NH3] (17)
*) The curved brackets ( ) represent moles, while [ ] re-
present moles/liter.
**) The dependence of the rate of dissolution on ammonia
concentration is not exactly linear, due to a side reaction,
namely, the oxidation of ammonia by oxygen leading to nitrite
formation.
Bd. 67, Nr. 4
1963
F. Habashi: Kinetics and Mechanism of Copper Dissolution in Aqueous Ammonia
405
where
fe2 = velocity constant of the chemical reaction (expected
to be much lower than the diffusional velocity
constant)
A2 = the surface area at which the anodic reaction takes
place
[NHS] = the concentration of free ammonia
At the steady state, the rate of cathodic reaction
(diffusion of oxygen) = the rate of anodic reaction
(chemical attack by ammonia) i. e.
2fe1i41[02] = fej-duPSTHa]. (18)
But since
A = A1 + A1 (19)
where A is the total surface area of the metal in contact
with the solution, therefore
Rate of copper dissolution =
2m2^[02HNH,]
(20)
+ fe2[NH3]
From equation (20) it is seen that at low oxygen
concentration and high ammonia concentration, the
term 2 kx [Oz] can be neglected in the denominator, and
the velocity equation becomes:
Rate = 2fe1^4[Os] (21)
(i.e.) the rate of copper dissolution under these con-
ditions depends only on the oxygen partial pressure.
2 4 6 8
02 PRESSURE- ATM.
Fig. 2 *
Effect of oxygen pressure and ammonia concentration on the
rate of dissolution of copper in ammonia solution, Halpern8)
Table 1
Effect of Speed of Stirring and Temperature (Activation
Energy) on the Rate of Dissolution of Copper in 0.5 mol/1
NHa, Halpern8)
Speed of stirring rpm PQi = 1.4 atm*) P0a= 7.8 atm**)
Rate mg • cm-2]!!-1 AE Kcal Rate mg • cm-'hr1 AE Kcal
470 15.0 30.0
545 17.6 29.0
660 19.3 1.33 30.0 5.54
820 21.6 31.9
*) Region of low oxygen pressure and high ammonia con-
centration; rate dependent only on oxygen partial pressure.
**) Region of high oxygen pressure and low ammonia con-
centration; rate dependent only on ammonia concentration.
This is in agreement with experiments as shown in
Fig. 2. Further, the term fex is a diffusion velocity
coefficient which therefore should depend markedly on
the rate of stirring of the solution and only slightly on
the temperature, (i.e. the activation energy is low). This
is in agreement with the experimental results shown in
Table 1, thus verifying the first assumption.
Similarly, at high oxygen pressure and low ammonia
concentration the term k2 [NH3] can be neglected in the
denominator and the velocity equation becomes:
Rate = fe2^4[NH3] (22)
which is also in agreement with Fig. 2. Here, the con-
stant k2 is a true chemical reaction velocity constant,
therefore it should be expected that the rate is in-
dependent of the speed of stirring and the activation
energy should be higher than 4 Kcal. This is in agree-
ment with experimental results shown in Table 1, thus
verifying the second assumption.
On the other hand, when
2fe1[02] = fe2[NH3]
the velocity equation becomes:
Rate,,
V,
(23)
(24)
=lim = l/2feife2^[C2]/UNH3
This represents the critical points shown in Fig. 2
when the curve changes its slope. Under these condi-
tions it is seen that
[NH8]
2fet
constant.
(25)
[o2-
Table 2 gives the values of ammonia and oxygen
concentration at the critical points, from which it is seen
that the ratio [NH3]/[Oa] is actually constant and equals
Table 2
[NHjJ/fOJ Ratio at Limiting Rate of Dissolution of Copper
at Different Ammonia and Oxygen Concentrations. Calculated
from data by Halpern8)
[NH3] Moles/1 PQ2 atm Decreaset) in 02-Solubility % [OJ Moles/1 [NHS] [OJlim
0.26 0.8 9.0 0.9 • 10-3 290
0.52 1.7 19.6 1.7 • 10-3 306
0.74 3.3 25.0 3.1 • 10-3 240
1.00 4.0 33.6 3.5 • 10-3 285
Average ratio 280
t) Estimated from data given in A. Seidell, Solubilities of
Inorganic Compounds, Volume I, p. 1355, Van Nostrand, New
York 1953, for the Solubility of Oxygen in Aqueous NaOH
Solutions.
280*). Thus supporting the mechanism suggested. Since
be
the value of DQ is known (= 2.79 • 10~6 cm2 sec
then the thickness of the boundary layer 6 can
*) Halpern et al. obtained curves similar to those shown
in Fig. 2 for the dissolution of copper in aqueous solutions of
ethylenediamine solutions. From these curves we found also
that there is a constant ratio between the amine and oxygen
concentration at which the limiting velocity occurs:
[Ethylenediamine]
[OJ
15.6.
406
F. Habashi: Kinetics and Mechanism of Copper Dissolution in Aqueous Ammonia
Berichte der
Bunsengesellschaft
calculated from equation (21) (fej = DQJd). Using Hal-
pem's data8), we calculated*) 8 = 1.1 • 10'3 cm, from
which kx = 2.54 ■ 10~2 cm sec~x. Therefore
2fe,
fe.
280
= 1.81 ■ lO-'cmsec"1.
The value of k2 so obtained is much smaller than a
diffusion velocity constant, as already expected.
From equation (10) it follows that the rate of dissolu-
tion should decrease with increasing OH- ions (reaction
product). This was proved by Halpern et al.10), who
found a decrease in rate by adding NaOH. Since NH3
concentration is a function of [OH~], therefore equa-
tion (20) should be empirically corrected as follows:
2k1kiA[Q!S] [NH,
Rate
-/([NH,]).
(26)
2fe1[Oa] + fe2[NH3
When considering now the dissolution of copper in
cupric ammine solution, we make the following assump-
tions :
1) The rate of oxidation of Cu+ to Cu2f is very fast,
([Cu+] in the bulk of solution = 0).
2) The rate of dissolution is chemically-controlled
and first order with respect to Cu2+ ion concentration,
and the velocity constant = k'3.
When equilibrium is established, then the rate of
chemical attack of copper by Cu(NH3)|+ equals the rate
of diffusion of Cu(NH.,)£ away from the surface, i. e.
Rate of dissolution = fe3 A [Cu2+],
Dr
'Cu+
A [Cu+j
D,
2+1 '/j
= M[Cu2+]
K'>A[CvP]
2+1 '/s
(27)
Where k3 is a constant and K is the equilibrium
constant of the reaction
Cu + Cu(NH3)f 2 Cu(NH,)+ K -
[Cut?
[Cu2+]
(7)
Since the two dissolution processes are superimposed,
then the apparent rate of dissolution will be the sum of
these two velocity terms:
r- - +fe^iCu2+]1/2
It is seen from this overall equation that at high
ammonia and oxygen concentration, the catalytic term
can be neglected. While at high ammonia and low
oxygen concentration the velocity equation becomes:
Rate = 2fej A [O,] +
* ksA[Cu'+]lk
k3A[Cu*+] '« - /([NH,])
(27)**)
which was found experimentally by L u and G r a y d o n14)
under similar conditions.
*) Prof. C. V. King, New York University, New York;
(personal communication).
**) This equation is valid only when the first and third
terms are of equal magnitudes, which implies a certain [02]/
[NH3] ratio.
Conclusions
The dissolution of copper in aqueous ammonia
solutions can be represented by the following elementary
reactions:
VjOjj + H20 + 2e" -> 20H",
Cu —>■ Cu+ + e~
Cu+ -» Cu2+ + e"
Cu+ + 2NH3 — Cu(NH,)+
Cu5* + 4NH, -» Cu(NH,)f
Cu(NH,)+ + 2NH3 Cu(NH,)f + e"
Cu(NH,)|+ + Cu«=±2Cu(NH8)+.
At high oxygen and ammonia concentration the
overall reaction can be expressed as follows:
Cu + 4NH3 + VjOj + H20 = Cu(NH3)f + 2 OH".
The dissolution process is similar to a corrosion pro-
cess in which minute parts of the metal acts as a cathodic
region where oxygen is reduced to OH" ions, and
anodic regions where the liberated Cu+ or Cu2+ ions react
with the complexing agent.
The velocity equation of dissolution was derived on
the basis of this model, as follows:
»- - + ^l'" -*■"*»•
The second term (the autocatalytic term) can be
neglected at high oxygen and ammonia concentrations,
while at high ammonia and very low oxygen concentra-
tion, it becomes predominant.
Maximum rate of dissolution occurs when the ratio
[NH,
= 280.
If
[OJ
[NH,] >280[O2]
the dissolution will be controlled only by the rate at
which dissolved oxygen will diffuse to the surface of the
boundary layer.
If [NH3]« 280[O2]
the dissolution will be controlled by the rate of chemical
interaction of free NH3 molecules with the metal. This
is consistent with kinetic measurements.
There is a close similarity between this velocity
equation and that for the dissolution of gold and silver
in cyanide solution, Habashi20):
2ADCN- D0 [CN-] [OJ
Rate =
-/(log [CM"])
6{DCN- [ON"] +4D0i [O,]}
- k log [OH-]
with the exception that in the case of gold, both the
anodic and cathodic reactions are diffusion-controlled.
It is also possible that the dissolution of nickel and
cobalt in aqueous solution of ammonia follow similar
mechanism.
Acknowlegments
This study was carried out during a Fellowship awarded to
the author by the National Research Council of Canada to
which the author wishes to extend his thanks.
20) F. Habashi, Kinetics and Mechanism of Gold and
Silver Dissolution in Cyanide Solution. Paper presented at the
A.I.M.E. Symposium on Unit Processes in Hydrometallurgy.
Dallas, Texas, USA. February 1963.