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IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308
__________________________________________________________________________________________
Volume: 03 Issue: 02 | Feb-2014, Available @ http://www.ijret.org 312
ULTRASONIC STUDY OF SOME AMINO ACIDS IN AQUEOUS SALT
SOLUTION OF KNO3 AT 303.15K
M.Sathish1
, G.Meenakshi2
1
Research Scholar, Dept. of Physics, Manonmaniam Sundaranar University, Tirunelveli, Tamil Nadu, India
2
Associate Professor, Dept. of Physics, KanchiMamunivar Centre for Post Graduate Studies, Lawspet, Puducherry, India.
Abstract
Apparent molar compressibilities (φk) and apparent molar volume (φv) of L-valine, L-leucine andL-phenylalanine in aqueous solution
of KNO3 at different concentrations have been determined at the temperature 303.15K using a standard ultrasonic frequency of 2
MHz. The above parameters can be evaluated from precise density, ultrasonic velocity and time flow measurements using a specific
gravity bottle, ultrasonic single frequency interferometer and Ostwald type capillary viscometer respectively. With the help of these
results various ultrasonic derived parameters such as limiting apparent molar compressibilities (φk
o
), limiting apparent molar
volumes (φv
o
), and their constants (Sk, Sv), viscosity A & B-coefficients and the corresponding transfer parameters (Δφk
o
, Δφv
o
and ΔB),
have been evaluated. The results have been interpreted in the light of intermolecular interactions between solute and solvent.
Keywords: Amino acid, apparent molar compressibility, apparent molar volume, transfer parameter, viscosity B-
coefficients.
-----------------------------------------------------------------------***----------------------------------------------------------------------
1. INTRODUCTION
Interaction of proteins with their surrounding environment
plays an important role in their conformational characteristics.
These interactions are mainly those between the protein
molecules and the solvent ions. Most of these interactions,
such as hydrogen bonding and electrostatic interactions, have
non-covalent nature. The study of these interactions provides
important insight into the conformational stability and folding
/ unfolding behavior of globular proteins [1].To get a better
understanding of these interactions, various low molecular
weight model compounds, such as amino acids and peptides,
have been studied because of the complexities of proteins and
infeasibility of direct thermodynamic studies.
Amino acids are among the simplest biomolecules that contain
intramolecular hydrogen bonds. They serve as building blocks
on more complex peptides and proteins. In aqueous medium
amino acids exist as dipolar ions manifesting a unique
hydration behaviour which is linked to the vital biological
phenomenon. Due to this linkage, the study of amino acids is
considerably important in unfolding the role of dipolar ions in
the biological system[2-3]. Amino acids also play a significant
role in metabolism and in many neurochemical response
mechanism such as, memory, appetite control, and pain
transmission. They are also used as food additives and have
many applications in the pharmaceutical industries. Studies of
the effect of concentration of salt and temperature on the
thermodynamical properties of the aqueous amino acids
solutions have been proven to be very useful in elucidating the
various interactions that occur in these solutions. The
volumetric and compressibility studies of amino acids in
aqueous salt solution have been employed to understand the
nature of interactions operative in solution[4-6]. It has been
established that metal ions play crucial role in various
biological processes. They are generally involved in enzyme
regulation, stabilization of structure of reactive molecules,
transportations to transmembrane channels and so forth[7].
Potassium nitrate is used as a diuretic in medicine. It also
include as an ingredient in tooth paste. It makes the teeth less
sensitive to pain, by interfering with the transmission of pain
signalsinthe nerves of teeth. It is also added to drugs for back
pain and joint pain. Potassium nitrate affects nuclei acid
synthesis is in the greening cucumber cotyledons[8] and the
stability of tropomyosin[9]. Phenylalanine is found naturally
in the breast milk of mammals. It is used in the manufacture of
food and drink products and sold as a nutritional supplement
for its reputed analgesic and antidepressant effects. Valine is
an essential amino acid, hence it must be ingested, usually as a
component of proteins. It is synthesized in plants via several
steps starting from pyruvic acid. Leucine is the only dietary
amino acid that has the capacity to stimulate muscle protein
synthesis. As a dietary supplement, leucine has been found to
slow the degradation of muscle tissue by increasing the
synthesis of muscle proteins in aged rats[10].
This study mainly focuses on the measurement of density,
viscosity, and ultrasonic velocity values of some amino acids
such as L-valine, L-leucine and L-phenylalanine in aqueous
KNO3 solutions as functions of molar concentration at
303.15K. The measured density and ultrasonic velocity data
IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308
__________________________________________________________________________________________
Volume: 03 Issue: 02 | Feb-2014, Available @ http://www.ijret.org 313
have been used to compute the apparent molar compressibility
(φk), limiting apparent molar compressibility (φo
k), apparent
molar volume (φv),limiting apparent molar volume (φo
v),
transfer adiabatic compressibility (Δφo
k) and transfer volume
(Δφo
v) values with the view to understand the zwitterion-ion,
zwitterion-water dipole, ion-ion, and ion-water diploe
interactions operative in the solutions.
2. MATERIALS AND METHODS
The amino acids L-valine, L-leucine and L-phenylalanine and
the salt potassium nitrate of high purity has been used in the
present studies, are purchased from E-Merck and SD fine
chemicals (India). These chemicals were dried in a vacuum
desiccator over P2O5 for 72 h before use. The triplicate
distilled water (with specific conductivity of 1.29 X 10-6 Ω-1
cm-1
) was used for preparing all the amino acids and the stock
solutions. All the solutions were stored in special airtight
bottles to avoid exposure of solutions to air and evaporation.
Densities of the mixed solvent (salt + water) and amino acids
solutions were measured using a specific gravity bottle by
relative measurement method with an accuracy of ± 0.01kgm-
3
. The specific gravity bottle was kept for about 30 minutes in
a thermo – stated water bath for minimizing the thermal
fluctuation in density. The ultrasonic velocities in mixed
solvent and amino acids solutions were measured by using a
single-crystal variable-path multi-frequency ultrasonic
interferometer (Model: M-84, Mittal Enterprises, Delhi, India)
with stainless steel sample cell operating at 2 MHz with an
accuracy of ± 0.01 has been used for velocity measurements.
The temperature of test solution during the measurement was
maintained to an accuracy of ± 0.02K in an electrically
controlled thermostatic water bath obtained from Raaga
Industries. Viscosities were measured by Ostwald type
capillary Viscometer, which was placed in a water thermostat
having temperature stability. Flow time measurements were
performed using digital chronometer within± 0.01s (Model:
CASIO HS -10W).The average of at least six readings was
used as the final efflux time. The measured viscosity values
have an uncertainty of ± 0.001m.Pa.s.
3. RESULTS AND DISCUSSION
The experimentally calculated values of density (ρ), viscosity
(η), ultrasonic velocity (U), adiabatic compressibility (β),
apparent molar compressibility (φk), apparent molar volume
(φv), limiting apparent molar compressibility (φk
ₒ
), limiting
apparent molar volume (φv
ₒ
), transfer adiabatic compressibility
(∆φk
ₒ
), transfer volume (∆φv
ₒ
), and viscosity coefficient of
Jones-Dole equation for different molar concentration of the
three amino acids such as L-leucine, L-valine and L-
phenylalanine in aqueous potassium nitrate solutions are given
in Tables 1, 2 and 3 Further, the Figs.1 & 2 show the variation
of transfer adiabatic compressibility and transfer volume at
303.15 K.
Adiabatic compressibility
β =
1
U2ρ
(1)
The apparent molar compressibility has been calculated from
relation,
φk =
1000
Mρ0
(ρo β - ρβo ) +
βoMw
ρo
(2)
Where, β, ρ and βo, ρo
are the adiabatic compressibility and
density of solution and solvent respectively, Mis the molar
concentration of the solute and Mw the molecular weight of the
solute. φk is the function of Mas obtained by Gucker
(1993)[11] from Debye Huckel[12] and is given by
φk = φo
k + Sk M 1/2
(3)
Where, φo
k is the limiting apparent molar compressibility at
infinite dilution and Sk is a constant. φo
kand Sk of equation 3
have been evaluated by least square method.
The apparent molar volume φv has been calculated using the
relation:
φv =
Mw
ρ
-
1000(ρ−ρ0
Mρρ0
(4)
The apparent molar volume φv has been found to differ with
concentration according to empirical relation as:
φv =φo
v + Sv M 1/2
(5)
Where, φo
vis the limiting apparent molar volume at infinite
dilution and Sv is a constant and these values were determined
by least square method.
The viscosity A and B coefficients for the amino acids in
aqueous cadmium chloride solutions were calculated from the
Jones - Dole equation[13].
η
η0
= 1+ AM 1/2
+BM (6)
Where, η and ηo are the viscosities of the solution and solvent
respectively and M are the molar concentration of the solute.
A is determined by the ionic attraction theory of Falkenhagen
– Vernon[14] and therefore also called Falkenhagen
coefficient B or Jones-Dole coefficient is an empirical
constant determined by ion - solvent interactions.
Transfer adiabatic compressibility (Δφo
k) and transfer volume
(Δφo
v) of each amino acid from water to aqueous cadmium
chloride solutions have been calculated as:
IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308
__________________________________________________________________________________________
Volume: 03 Issue: 02 | Feb-2014, Available @ http://www.ijret.org 314
Δφo
y = φo
y (in aqueous cadmium chloride solution) - φo
y(in
water) (7)
Where, φo
y denotes limiting apparent molar compressibility
φo
k, limiting apparent molar volume φo
v and viscosity
coefficient B.
The values of density, viscosity and ultrasonic velocity are
found to increase with increase in molar concentration of
amino acids as well as potassium nitrate (KNO3) content
(Table 1). This increasing trend suggests a moderate strong
electrolytic nature in which the solutes (amino acids) tend to
attract the solvent (aqueous potassium nitrate) molecules.
Thus molecular interaction is responsible for the observed
increase in density, viscosity and ultrasonic velocity in these
mixtures. The factors apparently responsible for such behavior
may be due to the presence of interactions caused by the
proton transfer reactions of amino acids in aqueous potassium
nitrate mixtures. The increasing trend of viscosity indicates the
existence of ion-solvent interaction occurring in these systems.
The increase in the ultrasonic velocity may be attributed to the
cohesion brought about by the ionic hydration[15].
Table - 1: Values of density (ρ), viscosity (η) and ultrasonic velocity (U) of amino acids in aqueous potassium
nitrate solutions at 303.15K
M/(mol.dm-
3
)
ρ / ( kgm-3
) η / (x 10-3
Nsm-2
) U / (m.s-1
)
Water + potassium nitrate (KNO3)
0.0 M 0.5M 1.0 M 0.0M 0.5M 1.0M 0.0M 0.5M 1.0M
water + potassium nitrate + L-valine
0.00 994.8 1011.7 1027.6 0.7210 0.7468 0.7723 1516.2 1520.9 1524.1
0.02 997.1 1016.2 1031.7 0.7319 0.7636 0.7898 1517.4 1522.6 1525.9
0.04 999.6 1020.6 1035.6 0.7428 0.7789 0.8013 1518.5 1524.3 1527.7
0.06 1002.3 1025.4 1039.5 0.7546 0.7914 0.8175 1519.6 1526.1 1529.5
0.08 1004.9 1030.2 1043.4 0.7661 0.8065 0.8351 1520.9 1527.4 1531.3
0.10 1007.6 1034.9 1047.5 0.7773 0.8231 0.8496 1522.2 1529.1 1533.1
Water + potassium nitrate + L-leucine
0.00 994.5 1011.7 1027.6 0.7210 0.7468 0.7723 1516.2 1520.9 1524.1
0.02 998.1 1017.6 1033.1 0.7388 0.7712 0.7978 1512.6 1524.1 1527.3
0.04 1001.3 1021.3 1037.2 0.7516 0.7916 0.8213 1522.4 1527.3 1530.3
0.06 1004.1 1026.7 1040.9 0.7674 0.8161 0.8437 1524.9 1530.4 1533.6
0.08 1006.9 1031.5 1044.8 0.7832 0.8388 0.8632 1527.1 1533.3 1536.5
0.10 1009.8 1036.1 1049.1 0.8012 0.8611 0.8867 1530.4 1533.7 1539.3
Water + potassium nitrate + L-phenylalanine
0.00 994.5 1011.7 1027.6 0.7210 0.7468 0.7723 1516.2 1520.9 1524.1
0.02 998.9 1019.1 1032.4 0.7423 0.7816 0.8086 1520.9 1526.3 1529.1
0.04 1002.7 1022.9 1038.7 0.7615 0.8154 0.8436 1525.1 1529.1 1532.4
0.06 1006.5 1028.1 1042.1 0.7807 0.8463 0.8759 1528.7 1532.1 1535.3
0.08 1009.3 1032.9 1045.9 0.7989 0.8776 0.9088 1531.1 1535.6 1538.1
0.10 1012.6 1037.6 1050.7 0.8181 0.9084 0.9416 1533.6 1537.6 1514.6
The values of adiabatic compressibility from Table-2
decreases with increase in concentration of solute (amino
acids) as well as increase in concentration of aqueous KNO3.
The decrease in adiabatic compressibility is attributed to the
influence of the electrostatic field of ions (NH3
+
and COO-
) on
the surrounding solvent molecules (K+
, NO3
-
) called
electrostriction. The magnitudes of β values are larger in L-
valine than in other two amino acids. The larger β value shows
molecular interactions are greater in L- valine than the other
two amino acids. Amino acids molecules in the neutral
solution exist in the dipolar form and thus have stronger
interaction with the surrounding water molecules. The
increasing electrostrictive compression of water around the
molecules results in a large decrease in the compressibility of
the solutions.
The sensitive tool for understanding the molecular interactions
in solution is the volumetric properties such as apparent molar
compressibility (φk) and apparent molar volume (φv).
IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308
__________________________________________________________________________________________
Volume: 03 Issue: 02 | Feb-2014, Available @ http://www.ijret.org 315
Table - 2 : Values of adiabatic compressibility ( β ), apparent molar compressibility ( φk ) and apparent molar
volume ( φv) of amino acids in aqueous potassium nitrate solutions at 303.15 K.
M/
(mol.dm-3
)
β / ( x 10-10
m2
N-1
) -φk / (x 10-7
m2
N-1
) - φv / ( x 10-3
m3
mol-1
)
Water + potassium nitrate
0.0M 0.5M 1.0M 0.0M 0.5M 1.0M 0.0M 0.5M 1.0M
Water + potassium nitrate + L-valine
0.00 4.3727 4.2731 4.1894 -- -- -- -- -- --
0.02 4.3557 4.2447 4.1629 1.4577 2.0626 2.3423 127.57 215.36 184.08
0.04 4.3385 4.2170 4.1374 1.4375 2.0883 2.3703 126.17 218.73 185.55
0.06 4.3206 4.1874 4.1122 1.4178 2.0952 2.3805 125.24 219.98 187.81
0.08 4.3021 4.1608 4.0872 1.3825 2.1154 2.3839 120.55 221.75 189.75
0.10 4.2832 4.1327 4.0617 1.3555 2.1608 2.3927 115.81 224.46 193.24
Water + potassium nitrate + L-leucine
0.00 4.3727 4.2731 4.1894 -- -- -- -- -- --
0.02 4.3388 4.2305 4.1496 2.0899 2.5415 2.8365 166.03 286.41 258.87
0.04 4.3094 4.1976 4.1170 2.1043 2.5665 2.8986 160.50 240.47 224.97
0.06 4.2829 4.1586 4.0848 2.1780 2.6470 2.9140 155.03 236.97 207.07
0.08 4.2587 4.1236 4.0542 2.2858 2.7884 2.9625 150.85 232.20 200.07
0.10 4.2282 4.0925 4.0229 2.4203 3.111 3.3759 149.19 230.57 199.27
Water + potassium nitrate + L-phenylalanine
0.00 4.3727 4.2731 4.1894 -- -- -- -- -- --
0.02 4.3279 4.2121 4.1427 3.1410 4.0814 4.6127 206.03 358.63 259.74
0.04 4.2878 4.1811 4.0998 2.9905 3.4826 4.0713 197.73 270.33 226.04
0.06 4.2515 4.1437 4.0710 2.8771 3.3111 3.9585 194.53 262.53 225.44
0.08 4.2264 4.1057 4.0415 2.6254 3.2117 3.4813 180.33 253.34 213.74
0.10 4.1989 4.0765 4.0048 2.5204 3.1134 3.1877 176.70 246.54 212.64
The following observations have been made on φk and φvfrom
Table-2 of the three amino acids in aqueous potassium nitrate
solutions at 303.15 K.
(i) The values of φk and φv are negative over the entire range
of the molarity.
(ii) The negative values of φk and φv increase with the
increase in concentration of amino acids, but it is
(iii) Found to decrease with increasing the contents of KNO3.
(iv) The magnitude of φk is in the order: L-valine > L-
leucine > L-phenylalanine.
The negative values of φk and φv in all systems indicate the
presence of ion-solvent interactions. Since more number of
water molecules is available at lower concentration of
potassium nitrate, the chances for the penetration of solute
molecules into the solvent molecules are highly favored. The
decrease in φv may be due to strong ion-ion interaction and
vice-versa. The negative values of φv indicate electrostrictive
solvation of ions [16]. From the magnitude of φk, it can be
concluded that stronger molecular association is found in L-
valine than in other two amino acids. Hence L- valine can be
considered as an effective structure making in compared to the
other two amino acids.
The limiting apparent molar compressibility φk
ₒ
provides
information regarding ion-solvent interaction and Sk to that of
ion-ion interactions in the solution. From Table-3 it is
observed that φk
ₒ
values are negative and they increase with
increasing the concentration of potassium nitrate in all systems
studied. The negative values of φk
ₒ
(loss of compressibility of
the medium) indicate that the water molecules surrounding the
amino acids molecules present a greater resistance to
compression that the bulk [17]. The values of Sk exhibit
positive value and they decrease with increasing the
concentration of potassium nitrate in all the three amino acids.
This behavior indicates the existence of ion-ion interaction
with increase in potassium nitrate content. It is well known
fact that solutes causing electrostriction lead to decrease in the
compressibility of the solution. This is reflected by the
negative values of φk of the amino acids.
IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308
__________________________________________________________________________________________
Volume: 03 Issue: 02 | Feb-2014, Available @ http://www.ijret.org 316
Table - 3: Values of limiting apparent molar compressibility (φo
k), limiting apparent molar volume (φo
v) and their
constants Sk and Sv, transfer adiabatic compressibility (Δφo
k), transfer volumes (Δφo
v) , and A and B co- efficient of
Jones-Dole equation of amino acids in aqueous potassium nitrate solution at 303.15 K.
Amino
acids
Molarity
(M)
(mol.dm–3
)
-φo
k
(×10–7
m2
N–1
)
-φo
v
(×10-3
m3
mol–1
)
Sk (×10–
7
N–1
m–1
mol-1
)
Sv (×10–3
m3
L½
mol-3/2
)
Δφo
k
(×10–7
m2
N–1
)
Δφo
v
(×10-3
m3
mol–1
)
A
(dm3/2
mol-1/2
)
B
(dm3
mol-1
)
L-valine
0.0
0.5
1.0
2.32
2.21
1.97
106.82
213.36
158.93
0.5885
0.1298
0.4333
168.52
149.97
125.71
--
0.11
0.35
--
54.43
106.54
0.0075
0.0302
0.0158
0.8053
0.9052
0.9382
L-leucine
0.0
0.5
1.0
3.62
3.50
3.08
180.11
306.48
264.93
1.9629
2.6054
3.2523
344.83
256.33
172.49
--
0.12
0.42
--
43.55
126.36
0.0209
0.0180
0.0529
1.0141
1.4674
1.3062
L-
phenylalani
ne
0.0
0.5
1.0
4.67
4.24
3.99
231.95
417.52
297.93
3.6471
3.9291
3.7398
587.39
149.39
272.49
--
0.43
0.68
--
119.59
185.57
0.0343
0.0508
0.0467
1.2357
2.0099
2.0471
The volume behavior of a solute at infinite dilution is
satisfactorily represented by φv
ₒ
which is independent of the
ion-ion interactions and provides information concerning ion-
solvent interactions. Similarly it is also observed from the
Table-3 that the values of φv
ₒ
are negative in all the three
amino acids. The values of φv
ₒ
increase with the addition of
potassium nitrate contents in all the systems The increase in
φv
ₒ
may be attributed to the increased hydrophilicity / polar
character of the side chain of the amino acids. It is evident
from the Table 3 that Sv is positive in all the three systems
suggesting the presence of strong ion-ion interactions.
The values of transfer adiabatic compressibility ∆φk
ₒ
and
transfer volume ∆φv
ₒ
(Table 3) are positive and they increase
with increase in the concentration ofpotassium nitrate in all the
three amino acid systems which suggest the existence of
strong ion-solvent interactions in the mixtures.
Generally, the interaction between amino acids and potassium
nitrate can be classified as:
(i) ion-ion interaction among the K+
, and NO3
-
ions and (COO-
, NH3
+
) Zwitter ionic end groups,
(ii) ion-hydrophilic interactions between ions and hydrophilic
groups (-CONH2,-CONH) of amino acids,
(iii) ion-nonpolar group interaction occurring between ions
and the nonpolar groups (-CH2 / -CH3) of amino acids.
The Δφk
ₒ
and Δφv
ₒ
values can also be explained on the basis of
co-sphere overlap model [18] in terms of solute-co-solute
interactions. According to this model, ion-ion and ion-
hydrophilic group interactions contribute positively, whereas
ion-non-polar group interactions contribute negatively to the
Δφk
ₒ
and Δφv
ₒ
values.
Therefore, from Figs.1-2, the positive Δφk
ₒ
and Δφv
ₒ
values
observed in all the three amino acids suggest that the
interaction contribution of type (i) and (ii) is much stronger
than that of type (iii). The magnitude of Δφv
ₒ
is in order: L-
valine < L-valine < L-phenylalanine.
From the Table.3 it is observed that the values of A-coefficient
are positive for all the systems indicating the presence of ion-
ion interactions [19]. Further, the values of the B-coefficient
are positive in all systems. B-coefficient is also known as
measure of order and disorder introduced by the solute into the
solvent. It is also a measure of ion-solvent interaction and
relative size of the ion and solvent molecules. The behavior of
B-coefficient in all the three systems suggests the existence of
strong ion-solvent interaction. The magnitude of B values is in
the order L-valine > L-leucine >L-phenylalanine. This
conclusion is in excellent agreement with that drawn from φk
and Δφv
ₒ
.
IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308
__________________________________________________________________________________________
Volume: 03 Issue: 02 | Feb-2014, Available @ http://www.ijret.org 317
Fig.1 Variation of transfer adiabatic compressibility(Δφo
k) of
some amino acids with molarity ofaqueous potassium nitrate
solutions at 303.15 K
Fig.2 Variation of transfer volume (Δφo
v) of some amino acids
with molarity of aqueous potassium nitrate solutions at
303.15K
4. CONCLUSIONS
In the present work volumetric, compressibility and transport
parameters of L-valine, L-leucine and L-phenylalanine in
aqueous potassium nitrate solutions at 303.15 K has been
obtained using density, viscosity and ultrasonic velocity data
and the results have been used to study the existence of ion-
solvent interactions. From the magnitude of φk, Δφv
ₒ
and the
values of B-coefficient, it can be concluded that L-valine
possesses strong ion-solvent interaction than the other two
amino acids. The transfer adiabatic compressibility Δφk
ₒ
and
transfer volume Δφv
ₒ
data suggest that ion-ion and ion-
hydrophilic group interactions are dominating over the ion-
non polar group interactions.
ACKNOWLEDGEMENTS
One of the author wish to thank the HOD of Physics, St.
Joseph’s College of Arts and Science, Cuddalore for providing
the necessary experimental facilities for compilation of the
research work
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[17] Gurney, R.W.; Ionic process in solutions, 3, McGraw-
Hill, Newyork-I 1953.
[18] Jahagirdar, D.V.Arbad, B.R.; Patil C. S.; and
Shakarwar, A. G. Ind. J. Pure and Appl. Phys., 38, 645
(2000)
0
0.2
0.4
0.6
0.8
0 0.5 1
L-valine L-leucine L-phenylalanine
Δφ°k/(x10-7m2
N-1)
( M / mol.dm-3 )
0
40
80
120
160
200
0 0.5 1
L-valine L-leucine L-phenylalanine
( M / mol.dm-3 )
Δφ°v/(x10-3m3mol-
1)

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Ultrasonic study of some amino acids in aqueous salt solution of kno3 at 303.15 k

  • 1. IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308 __________________________________________________________________________________________ Volume: 03 Issue: 02 | Feb-2014, Available @ http://www.ijret.org 312 ULTRASONIC STUDY OF SOME AMINO ACIDS IN AQUEOUS SALT SOLUTION OF KNO3 AT 303.15K M.Sathish1 , G.Meenakshi2 1 Research Scholar, Dept. of Physics, Manonmaniam Sundaranar University, Tirunelveli, Tamil Nadu, India 2 Associate Professor, Dept. of Physics, KanchiMamunivar Centre for Post Graduate Studies, Lawspet, Puducherry, India. Abstract Apparent molar compressibilities (φk) and apparent molar volume (φv) of L-valine, L-leucine andL-phenylalanine in aqueous solution of KNO3 at different concentrations have been determined at the temperature 303.15K using a standard ultrasonic frequency of 2 MHz. The above parameters can be evaluated from precise density, ultrasonic velocity and time flow measurements using a specific gravity bottle, ultrasonic single frequency interferometer and Ostwald type capillary viscometer respectively. With the help of these results various ultrasonic derived parameters such as limiting apparent molar compressibilities (φk o ), limiting apparent molar volumes (φv o ), and their constants (Sk, Sv), viscosity A & B-coefficients and the corresponding transfer parameters (Δφk o , Δφv o and ΔB), have been evaluated. The results have been interpreted in the light of intermolecular interactions between solute and solvent. Keywords: Amino acid, apparent molar compressibility, apparent molar volume, transfer parameter, viscosity B- coefficients. -----------------------------------------------------------------------***---------------------------------------------------------------------- 1. INTRODUCTION Interaction of proteins with their surrounding environment plays an important role in their conformational characteristics. These interactions are mainly those between the protein molecules and the solvent ions. Most of these interactions, such as hydrogen bonding and electrostatic interactions, have non-covalent nature. The study of these interactions provides important insight into the conformational stability and folding / unfolding behavior of globular proteins [1].To get a better understanding of these interactions, various low molecular weight model compounds, such as amino acids and peptides, have been studied because of the complexities of proteins and infeasibility of direct thermodynamic studies. Amino acids are among the simplest biomolecules that contain intramolecular hydrogen bonds. They serve as building blocks on more complex peptides and proteins. In aqueous medium amino acids exist as dipolar ions manifesting a unique hydration behaviour which is linked to the vital biological phenomenon. Due to this linkage, the study of amino acids is considerably important in unfolding the role of dipolar ions in the biological system[2-3]. Amino acids also play a significant role in metabolism and in many neurochemical response mechanism such as, memory, appetite control, and pain transmission. They are also used as food additives and have many applications in the pharmaceutical industries. Studies of the effect of concentration of salt and temperature on the thermodynamical properties of the aqueous amino acids solutions have been proven to be very useful in elucidating the various interactions that occur in these solutions. The volumetric and compressibility studies of amino acids in aqueous salt solution have been employed to understand the nature of interactions operative in solution[4-6]. It has been established that metal ions play crucial role in various biological processes. They are generally involved in enzyme regulation, stabilization of structure of reactive molecules, transportations to transmembrane channels and so forth[7]. Potassium nitrate is used as a diuretic in medicine. It also include as an ingredient in tooth paste. It makes the teeth less sensitive to pain, by interfering with the transmission of pain signalsinthe nerves of teeth. It is also added to drugs for back pain and joint pain. Potassium nitrate affects nuclei acid synthesis is in the greening cucumber cotyledons[8] and the stability of tropomyosin[9]. Phenylalanine is found naturally in the breast milk of mammals. It is used in the manufacture of food and drink products and sold as a nutritional supplement for its reputed analgesic and antidepressant effects. Valine is an essential amino acid, hence it must be ingested, usually as a component of proteins. It is synthesized in plants via several steps starting from pyruvic acid. Leucine is the only dietary amino acid that has the capacity to stimulate muscle protein synthesis. As a dietary supplement, leucine has been found to slow the degradation of muscle tissue by increasing the synthesis of muscle proteins in aged rats[10]. This study mainly focuses on the measurement of density, viscosity, and ultrasonic velocity values of some amino acids such as L-valine, L-leucine and L-phenylalanine in aqueous KNO3 solutions as functions of molar concentration at 303.15K. The measured density and ultrasonic velocity data
  • 2. IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308 __________________________________________________________________________________________ Volume: 03 Issue: 02 | Feb-2014, Available @ http://www.ijret.org 313 have been used to compute the apparent molar compressibility (φk), limiting apparent molar compressibility (φo k), apparent molar volume (φv),limiting apparent molar volume (φo v), transfer adiabatic compressibility (Δφo k) and transfer volume (Δφo v) values with the view to understand the zwitterion-ion, zwitterion-water dipole, ion-ion, and ion-water diploe interactions operative in the solutions. 2. MATERIALS AND METHODS The amino acids L-valine, L-leucine and L-phenylalanine and the salt potassium nitrate of high purity has been used in the present studies, are purchased from E-Merck and SD fine chemicals (India). These chemicals were dried in a vacuum desiccator over P2O5 for 72 h before use. The triplicate distilled water (with specific conductivity of 1.29 X 10-6 Ω-1 cm-1 ) was used for preparing all the amino acids and the stock solutions. All the solutions were stored in special airtight bottles to avoid exposure of solutions to air and evaporation. Densities of the mixed solvent (salt + water) and amino acids solutions were measured using a specific gravity bottle by relative measurement method with an accuracy of ± 0.01kgm- 3 . The specific gravity bottle was kept for about 30 minutes in a thermo – stated water bath for minimizing the thermal fluctuation in density. The ultrasonic velocities in mixed solvent and amino acids solutions were measured by using a single-crystal variable-path multi-frequency ultrasonic interferometer (Model: M-84, Mittal Enterprises, Delhi, India) with stainless steel sample cell operating at 2 MHz with an accuracy of ± 0.01 has been used for velocity measurements. The temperature of test solution during the measurement was maintained to an accuracy of ± 0.02K in an electrically controlled thermostatic water bath obtained from Raaga Industries. Viscosities were measured by Ostwald type capillary Viscometer, which was placed in a water thermostat having temperature stability. Flow time measurements were performed using digital chronometer within± 0.01s (Model: CASIO HS -10W).The average of at least six readings was used as the final efflux time. The measured viscosity values have an uncertainty of ± 0.001m.Pa.s. 3. RESULTS AND DISCUSSION The experimentally calculated values of density (ρ), viscosity (η), ultrasonic velocity (U), adiabatic compressibility (β), apparent molar compressibility (φk), apparent molar volume (φv), limiting apparent molar compressibility (φk ₒ ), limiting apparent molar volume (φv ₒ ), transfer adiabatic compressibility (∆φk ₒ ), transfer volume (∆φv ₒ ), and viscosity coefficient of Jones-Dole equation for different molar concentration of the three amino acids such as L-leucine, L-valine and L- phenylalanine in aqueous potassium nitrate solutions are given in Tables 1, 2 and 3 Further, the Figs.1 & 2 show the variation of transfer adiabatic compressibility and transfer volume at 303.15 K. Adiabatic compressibility β = 1 U2ρ (1) The apparent molar compressibility has been calculated from relation, φk = 1000 Mρ0 (ρo β - ρβo ) + βoMw ρo (2) Where, β, ρ and βo, ρo are the adiabatic compressibility and density of solution and solvent respectively, Mis the molar concentration of the solute and Mw the molecular weight of the solute. φk is the function of Mas obtained by Gucker (1993)[11] from Debye Huckel[12] and is given by φk = φo k + Sk M 1/2 (3) Where, φo k is the limiting apparent molar compressibility at infinite dilution and Sk is a constant. φo kand Sk of equation 3 have been evaluated by least square method. The apparent molar volume φv has been calculated using the relation: φv = Mw ρ - 1000(ρ−ρ0 Mρρ0 (4) The apparent molar volume φv has been found to differ with concentration according to empirical relation as: φv =φo v + Sv M 1/2 (5) Where, φo vis the limiting apparent molar volume at infinite dilution and Sv is a constant and these values were determined by least square method. The viscosity A and B coefficients for the amino acids in aqueous cadmium chloride solutions were calculated from the Jones - Dole equation[13]. η η0 = 1+ AM 1/2 +BM (6) Where, η and ηo are the viscosities of the solution and solvent respectively and M are the molar concentration of the solute. A is determined by the ionic attraction theory of Falkenhagen – Vernon[14] and therefore also called Falkenhagen coefficient B or Jones-Dole coefficient is an empirical constant determined by ion - solvent interactions. Transfer adiabatic compressibility (Δφo k) and transfer volume (Δφo v) of each amino acid from water to aqueous cadmium chloride solutions have been calculated as:
  • 3. IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308 __________________________________________________________________________________________ Volume: 03 Issue: 02 | Feb-2014, Available @ http://www.ijret.org 314 Δφo y = φo y (in aqueous cadmium chloride solution) - φo y(in water) (7) Where, φo y denotes limiting apparent molar compressibility φo k, limiting apparent molar volume φo v and viscosity coefficient B. The values of density, viscosity and ultrasonic velocity are found to increase with increase in molar concentration of amino acids as well as potassium nitrate (KNO3) content (Table 1). This increasing trend suggests a moderate strong electrolytic nature in which the solutes (amino acids) tend to attract the solvent (aqueous potassium nitrate) molecules. Thus molecular interaction is responsible for the observed increase in density, viscosity and ultrasonic velocity in these mixtures. The factors apparently responsible for such behavior may be due to the presence of interactions caused by the proton transfer reactions of amino acids in aqueous potassium nitrate mixtures. The increasing trend of viscosity indicates the existence of ion-solvent interaction occurring in these systems. The increase in the ultrasonic velocity may be attributed to the cohesion brought about by the ionic hydration[15]. Table - 1: Values of density (ρ), viscosity (η) and ultrasonic velocity (U) of amino acids in aqueous potassium nitrate solutions at 303.15K M/(mol.dm- 3 ) ρ / ( kgm-3 ) η / (x 10-3 Nsm-2 ) U / (m.s-1 ) Water + potassium nitrate (KNO3) 0.0 M 0.5M 1.0 M 0.0M 0.5M 1.0M 0.0M 0.5M 1.0M water + potassium nitrate + L-valine 0.00 994.8 1011.7 1027.6 0.7210 0.7468 0.7723 1516.2 1520.9 1524.1 0.02 997.1 1016.2 1031.7 0.7319 0.7636 0.7898 1517.4 1522.6 1525.9 0.04 999.6 1020.6 1035.6 0.7428 0.7789 0.8013 1518.5 1524.3 1527.7 0.06 1002.3 1025.4 1039.5 0.7546 0.7914 0.8175 1519.6 1526.1 1529.5 0.08 1004.9 1030.2 1043.4 0.7661 0.8065 0.8351 1520.9 1527.4 1531.3 0.10 1007.6 1034.9 1047.5 0.7773 0.8231 0.8496 1522.2 1529.1 1533.1 Water + potassium nitrate + L-leucine 0.00 994.5 1011.7 1027.6 0.7210 0.7468 0.7723 1516.2 1520.9 1524.1 0.02 998.1 1017.6 1033.1 0.7388 0.7712 0.7978 1512.6 1524.1 1527.3 0.04 1001.3 1021.3 1037.2 0.7516 0.7916 0.8213 1522.4 1527.3 1530.3 0.06 1004.1 1026.7 1040.9 0.7674 0.8161 0.8437 1524.9 1530.4 1533.6 0.08 1006.9 1031.5 1044.8 0.7832 0.8388 0.8632 1527.1 1533.3 1536.5 0.10 1009.8 1036.1 1049.1 0.8012 0.8611 0.8867 1530.4 1533.7 1539.3 Water + potassium nitrate + L-phenylalanine 0.00 994.5 1011.7 1027.6 0.7210 0.7468 0.7723 1516.2 1520.9 1524.1 0.02 998.9 1019.1 1032.4 0.7423 0.7816 0.8086 1520.9 1526.3 1529.1 0.04 1002.7 1022.9 1038.7 0.7615 0.8154 0.8436 1525.1 1529.1 1532.4 0.06 1006.5 1028.1 1042.1 0.7807 0.8463 0.8759 1528.7 1532.1 1535.3 0.08 1009.3 1032.9 1045.9 0.7989 0.8776 0.9088 1531.1 1535.6 1538.1 0.10 1012.6 1037.6 1050.7 0.8181 0.9084 0.9416 1533.6 1537.6 1514.6 The values of adiabatic compressibility from Table-2 decreases with increase in concentration of solute (amino acids) as well as increase in concentration of aqueous KNO3. The decrease in adiabatic compressibility is attributed to the influence of the electrostatic field of ions (NH3 + and COO- ) on the surrounding solvent molecules (K+ , NO3 - ) called electrostriction. The magnitudes of β values are larger in L- valine than in other two amino acids. The larger β value shows molecular interactions are greater in L- valine than the other two amino acids. Amino acids molecules in the neutral solution exist in the dipolar form and thus have stronger interaction with the surrounding water molecules. The increasing electrostrictive compression of water around the molecules results in a large decrease in the compressibility of the solutions. The sensitive tool for understanding the molecular interactions in solution is the volumetric properties such as apparent molar compressibility (φk) and apparent molar volume (φv).
  • 4. IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308 __________________________________________________________________________________________ Volume: 03 Issue: 02 | Feb-2014, Available @ http://www.ijret.org 315 Table - 2 : Values of adiabatic compressibility ( β ), apparent molar compressibility ( φk ) and apparent molar volume ( φv) of amino acids in aqueous potassium nitrate solutions at 303.15 K. M/ (mol.dm-3 ) β / ( x 10-10 m2 N-1 ) -φk / (x 10-7 m2 N-1 ) - φv / ( x 10-3 m3 mol-1 ) Water + potassium nitrate 0.0M 0.5M 1.0M 0.0M 0.5M 1.0M 0.0M 0.5M 1.0M Water + potassium nitrate + L-valine 0.00 4.3727 4.2731 4.1894 -- -- -- -- -- -- 0.02 4.3557 4.2447 4.1629 1.4577 2.0626 2.3423 127.57 215.36 184.08 0.04 4.3385 4.2170 4.1374 1.4375 2.0883 2.3703 126.17 218.73 185.55 0.06 4.3206 4.1874 4.1122 1.4178 2.0952 2.3805 125.24 219.98 187.81 0.08 4.3021 4.1608 4.0872 1.3825 2.1154 2.3839 120.55 221.75 189.75 0.10 4.2832 4.1327 4.0617 1.3555 2.1608 2.3927 115.81 224.46 193.24 Water + potassium nitrate + L-leucine 0.00 4.3727 4.2731 4.1894 -- -- -- -- -- -- 0.02 4.3388 4.2305 4.1496 2.0899 2.5415 2.8365 166.03 286.41 258.87 0.04 4.3094 4.1976 4.1170 2.1043 2.5665 2.8986 160.50 240.47 224.97 0.06 4.2829 4.1586 4.0848 2.1780 2.6470 2.9140 155.03 236.97 207.07 0.08 4.2587 4.1236 4.0542 2.2858 2.7884 2.9625 150.85 232.20 200.07 0.10 4.2282 4.0925 4.0229 2.4203 3.111 3.3759 149.19 230.57 199.27 Water + potassium nitrate + L-phenylalanine 0.00 4.3727 4.2731 4.1894 -- -- -- -- -- -- 0.02 4.3279 4.2121 4.1427 3.1410 4.0814 4.6127 206.03 358.63 259.74 0.04 4.2878 4.1811 4.0998 2.9905 3.4826 4.0713 197.73 270.33 226.04 0.06 4.2515 4.1437 4.0710 2.8771 3.3111 3.9585 194.53 262.53 225.44 0.08 4.2264 4.1057 4.0415 2.6254 3.2117 3.4813 180.33 253.34 213.74 0.10 4.1989 4.0765 4.0048 2.5204 3.1134 3.1877 176.70 246.54 212.64 The following observations have been made on φk and φvfrom Table-2 of the three amino acids in aqueous potassium nitrate solutions at 303.15 K. (i) The values of φk and φv are negative over the entire range of the molarity. (ii) The negative values of φk and φv increase with the increase in concentration of amino acids, but it is (iii) Found to decrease with increasing the contents of KNO3. (iv) The magnitude of φk is in the order: L-valine > L- leucine > L-phenylalanine. The negative values of φk and φv in all systems indicate the presence of ion-solvent interactions. Since more number of water molecules is available at lower concentration of potassium nitrate, the chances for the penetration of solute molecules into the solvent molecules are highly favored. The decrease in φv may be due to strong ion-ion interaction and vice-versa. The negative values of φv indicate electrostrictive solvation of ions [16]. From the magnitude of φk, it can be concluded that stronger molecular association is found in L- valine than in other two amino acids. Hence L- valine can be considered as an effective structure making in compared to the other two amino acids. The limiting apparent molar compressibility φk ₒ provides information regarding ion-solvent interaction and Sk to that of ion-ion interactions in the solution. From Table-3 it is observed that φk ₒ values are negative and they increase with increasing the concentration of potassium nitrate in all systems studied. The negative values of φk ₒ (loss of compressibility of the medium) indicate that the water molecules surrounding the amino acids molecules present a greater resistance to compression that the bulk [17]. The values of Sk exhibit positive value and they decrease with increasing the concentration of potassium nitrate in all the three amino acids. This behavior indicates the existence of ion-ion interaction with increase in potassium nitrate content. It is well known fact that solutes causing electrostriction lead to decrease in the compressibility of the solution. This is reflected by the negative values of φk of the amino acids.
  • 5. IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308 __________________________________________________________________________________________ Volume: 03 Issue: 02 | Feb-2014, Available @ http://www.ijret.org 316 Table - 3: Values of limiting apparent molar compressibility (φo k), limiting apparent molar volume (φo v) and their constants Sk and Sv, transfer adiabatic compressibility (Δφo k), transfer volumes (Δφo v) , and A and B co- efficient of Jones-Dole equation of amino acids in aqueous potassium nitrate solution at 303.15 K. Amino acids Molarity (M) (mol.dm–3 ) -φo k (×10–7 m2 N–1 ) -φo v (×10-3 m3 mol–1 ) Sk (×10– 7 N–1 m–1 mol-1 ) Sv (×10–3 m3 L½ mol-3/2 ) Δφo k (×10–7 m2 N–1 ) Δφo v (×10-3 m3 mol–1 ) A (dm3/2 mol-1/2 ) B (dm3 mol-1 ) L-valine 0.0 0.5 1.0 2.32 2.21 1.97 106.82 213.36 158.93 0.5885 0.1298 0.4333 168.52 149.97 125.71 -- 0.11 0.35 -- 54.43 106.54 0.0075 0.0302 0.0158 0.8053 0.9052 0.9382 L-leucine 0.0 0.5 1.0 3.62 3.50 3.08 180.11 306.48 264.93 1.9629 2.6054 3.2523 344.83 256.33 172.49 -- 0.12 0.42 -- 43.55 126.36 0.0209 0.0180 0.0529 1.0141 1.4674 1.3062 L- phenylalani ne 0.0 0.5 1.0 4.67 4.24 3.99 231.95 417.52 297.93 3.6471 3.9291 3.7398 587.39 149.39 272.49 -- 0.43 0.68 -- 119.59 185.57 0.0343 0.0508 0.0467 1.2357 2.0099 2.0471 The volume behavior of a solute at infinite dilution is satisfactorily represented by φv ₒ which is independent of the ion-ion interactions and provides information concerning ion- solvent interactions. Similarly it is also observed from the Table-3 that the values of φv ₒ are negative in all the three amino acids. The values of φv ₒ increase with the addition of potassium nitrate contents in all the systems The increase in φv ₒ may be attributed to the increased hydrophilicity / polar character of the side chain of the amino acids. It is evident from the Table 3 that Sv is positive in all the three systems suggesting the presence of strong ion-ion interactions. The values of transfer adiabatic compressibility ∆φk ₒ and transfer volume ∆φv ₒ (Table 3) are positive and they increase with increase in the concentration ofpotassium nitrate in all the three amino acid systems which suggest the existence of strong ion-solvent interactions in the mixtures. Generally, the interaction between amino acids and potassium nitrate can be classified as: (i) ion-ion interaction among the K+ , and NO3 - ions and (COO- , NH3 + ) Zwitter ionic end groups, (ii) ion-hydrophilic interactions between ions and hydrophilic groups (-CONH2,-CONH) of amino acids, (iii) ion-nonpolar group interaction occurring between ions and the nonpolar groups (-CH2 / -CH3) of amino acids. The Δφk ₒ and Δφv ₒ values can also be explained on the basis of co-sphere overlap model [18] in terms of solute-co-solute interactions. According to this model, ion-ion and ion- hydrophilic group interactions contribute positively, whereas ion-non-polar group interactions contribute negatively to the Δφk ₒ and Δφv ₒ values. Therefore, from Figs.1-2, the positive Δφk ₒ and Δφv ₒ values observed in all the three amino acids suggest that the interaction contribution of type (i) and (ii) is much stronger than that of type (iii). The magnitude of Δφv ₒ is in order: L- valine < L-valine < L-phenylalanine. From the Table.3 it is observed that the values of A-coefficient are positive for all the systems indicating the presence of ion- ion interactions [19]. Further, the values of the B-coefficient are positive in all systems. B-coefficient is also known as measure of order and disorder introduced by the solute into the solvent. It is also a measure of ion-solvent interaction and relative size of the ion and solvent molecules. The behavior of B-coefficient in all the three systems suggests the existence of strong ion-solvent interaction. The magnitude of B values is in the order L-valine > L-leucine >L-phenylalanine. This conclusion is in excellent agreement with that drawn from φk and Δφv ₒ .
  • 6. IJRET: International Journal of Research in Engineering and Technology eISSN: 2319-1163 | pISSN: 2321-7308 __________________________________________________________________________________________ Volume: 03 Issue: 02 | Feb-2014, Available @ http://www.ijret.org 317 Fig.1 Variation of transfer adiabatic compressibility(Δφo k) of some amino acids with molarity ofaqueous potassium nitrate solutions at 303.15 K Fig.2 Variation of transfer volume (Δφo v) of some amino acids with molarity of aqueous potassium nitrate solutions at 303.15K 4. CONCLUSIONS In the present work volumetric, compressibility and transport parameters of L-valine, L-leucine and L-phenylalanine in aqueous potassium nitrate solutions at 303.15 K has been obtained using density, viscosity and ultrasonic velocity data and the results have been used to study the existence of ion- solvent interactions. From the magnitude of φk, Δφv ₒ and the values of B-coefficient, it can be concluded that L-valine possesses strong ion-solvent interaction than the other two amino acids. The transfer adiabatic compressibility Δφk ₒ and transfer volume Δφv ₒ data suggest that ion-ion and ion- hydrophilic group interactions are dominating over the ion- non polar group interactions. ACKNOWLEDGEMENTS One of the author wish to thank the HOD of Physics, St. Joseph’s College of Arts and Science, Cuddalore for providing the necessary experimental facilities for compilation of the research work REFERENCES [1] Yan, Z, Wang J, Kong W, Lu J, Fluid Phase Equilib., 215, 143-150.(2004) [2] K.D. Umaley and A.S. Aswar, Ind. J. Of Chem. Tech 19, 295-302.(2012) [3] B.Jayaram and D.L. Beveridge, Annu, Phys Biophysical, BiomolStruct, 25, 337 (1996) [4] Riyazuddeen and UmaimaGazal, J. Chem. Eng. data, 57, 7-13,(2012). [5] H. Rodeiquez, A. Soto, A. Arce, J. Solution. Chem., 32, 53-63 (2003) [6] Z. Yan, X. Wang, R. Xing, J.Wang, J. Chem. Eng. Data, , 54, 1787-1792, (2009) [7] N. Deeying, andK. Sagarik, Biophys. Chem., 125, 72- 91,(2009) [8] J.Knypl, S. Chylinksa and M. Krstyna, M. Int. Phys. Cytol., 166, 345-350, (1974). [9] S. Lehrer, A. Yuan, J. Struct. Biol., 122, 176- 179(1998). [10] L.Combaret, L.Nelson.David, J. of Physiology, 569, 489-499 (2008). [11] F.T.Gucker, Chem. Rev. 13, 111(1993) [12] P.Debye, andE.Huckel, Z. Phys. 24, 305, (1923) [13] A.Jones, andM.Dole, J. Am. Chem. Soc. 51, 2950(1929) [14] H.Falkenhagen, andE.L.Vernon, Z. Phys. 33, 140, (1932). [15] Dhanalakshmi and E. Jasmine vasantharani, J. Pure and Appl.Ultrosonic., 21, 79, (1999). [16] Riyazuddeen and UmaimaGazal. J. Chem. Eng. Data., 57, 7 (2012) [17] Gurney, R.W.; Ionic process in solutions, 3, McGraw- Hill, Newyork-I 1953. [18] Jahagirdar, D.V.Arbad, B.R.; Patil C. S.; and Shakarwar, A. G. Ind. J. Pure and Appl. Phys., 38, 645 (2000) 0 0.2 0.4 0.6 0.8 0 0.5 1 L-valine L-leucine L-phenylalanine Δφ°k/(x10-7m2 N-1) ( M / mol.dm-3 ) 0 40 80 120 160 200 0 0.5 1 L-valine L-leucine L-phenylalanine ( M / mol.dm-3 ) Δφ°v/(x10-3m3mol- 1)