chapter 4 materials and methods -...
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CHAPTER 4
MATERIALS AND METHODS
4.1 GENERAL
Our earth has almost three-fourth of its surface covered by water.
Water pumped is being used for various purposes. For the past twenty years,
many industries and factories are set up due to the dynamic growth of
globalization and strong financial support of the government. When water
gets mingled with the garbage and effluents through industries, it loses its
originality. Water which gets contaminated due to the threat of environments
is cause for spread of epidemic diseases. The polluted water affects health of
all beings. It is felt that water analysis has to be carried out for critical water
quality parameters.
Regarding the water quality monitoring, scientists and technical
experts do their research. Investigations go on to identify the polluted areas.
Therefore, necessity of monitoring on the water quality has arisen. This
chapter deals with materials used and methods adopted to probe quality of
water. Water springs from natural sources and so it is duty of everyone to
keep water from deterioration. The study area gives a clear picture about
impure water quality which is available on account of effluents treated by
traditional sectors of industry such as textiles, chemical industries and
engineering goods. To be free from hazardous health, water quality is to be
analyzed. The flow chart for detailed methodology is illustrated in
Figure 4.1.
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4.2 WATER QUALITY
Water quality refers to the chemical, physical and biological
characteristics of water. Water quality readings for rural areas which are in
and around SIPCOT industrial zone, Perundurai, Erode district were recorded.
The selected water quality parameters were (1) Turbidity (2) EC (3) TDS (4)
pH (5) P.Alk (6) T.Alk (7) TH (8) Ca2+ (9) Mg2+ (10) Na+ (11) K+ (12) Fe3+
(13) Mn2+ (14) NH3+ (15) NO2ˉ (16) NO3ˉ (17) Cl¯ (18) F¯
(19) SO42ˉ (20) PO4
3ˉ (21) O2ˉ absorbed (Tidy’s 4 hrs test) and (22) FC.
Sampling and water analysis were carried out as per APHA (1995), TWAD –
Lab manual (2000) and Trivedy and Goel (1986). The accuracy of the
chemical analysis was verified by calculating ion-balance errors which might
be around 10%. All the water quality parameters are expressed in mg/L,
except, pH, Turbidity (NTU), EC (S/cm) and FC (colonies/100 ml). These
parameters were specifically recorded to identify possible differences in the
water quality of this region.
4.3 SAMPLING PLACES
There is data for 21 water quality monitoring sites which are
situated in and around SIPCOT industrial zone, Perundurai, Erode district
having 22 water quality parameters over a period of 3 years (6 seasons – Jan
2006, July 2006, Jan 2007, July 2007, Jan 2008 and July 2008) were studied.
The details of sampling places are shown in Figure 4.2 and Table 4.1.
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Figure 4.2 Details of Sampling Places
Table 4.1 Details of Sampling Places
Zone
Radial distance
from centre in Km
Sampling Code
Sample taken from
Depth (m)
Name of the
Village
I 1 D1 Dug Well 30.50 Elithingalpatti B1 Bore Well 106.70 Kuttam Palayam D2 Dug Well 18.30 Vettukattu Valasu
II 1.5 B2 Bore Well 91.50 Palaiya Kattur D3 Dug Well 27.50 Kuttap Palayam B3 Bore Well 122.00 Sengulam
III 2 B4 Bore Well 73.15 Kasilingam Palayam B5 Bore Well 183.00 Komara Palayam D4 Dug Well 24.40 Nelli Valasu
IV 3
B6 Bore Well 112.80 Kadappamadi B7 Bore Well 137.16 Saralai D5 Dug Well 21.34 Kambaliyam Patti D6 Dug Well 13.72 Varap Palayam S1 Surface Water - Odai Kattur S2 Surface Water - Ottandinayakkanpudur B8 Bore Well 183.00 Ingur
V Above 3
D7 Dug Well 25.90 Palap Palayam B9 Bore Well 76.20 Velliyam Palayam
B10 Bore Well 91.44 Koorai Palayam B11 Bore Well 21.34 Periyavettu Palayam S3 Surface Water - Palatholuvu
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4.4 METHODS ADOPTED FOR WATER ANALYSIS
As the collected water samples are analyzed to determine the
concentrations of various water quality parameters, the adopted methods are
listed out in Table 4.2.
4.5 DATA ANALYSIS USING GIS
It may be advisable if one wants to map the water quality
parameters, the decision support like GIS can be used. GIS is an information
system which is generally designed for handling spatial data particularly.
Unlike manual cartographic analysis, GIS has advantage of handling attribute
data in conjunction with spatial features. To develop the study area map using
GIS, Survey of India topo-sheets (58 E/11 and 58 E/12) were used. Spatial
variation and zonation maps of various water quality parameters have been
developed by means of using GIS Package of Geomedia Professional 6.0.
They focus the pollution level of the study area related with water.
4.6 WATER QUALITY ASSESSMENT USING MULTIVARIATE
STATISTICAL METHODS
The water quality is mostly characterized by many variables
(parameters) which represent a water composition in specific localities and
time. Real hydrological data are mostly noisy. They are not normally
distributed, often co-linear or autocorrelated, containing outliers or errors etc.
These data sets create an n-dimensional space from which information about
the water composition has to be extracted. For this purpose, Multivariate
Methods such as FA and DA are used.
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Table 4.2 Methods adopted for Water Analysis
Sl. No. Water
Quality Parameter
Methods Reference Number
1 Turbidity Nephelometric Method APHA/ 2130/ B 2 EC Laboratory Method APHA/ 2510/ B 3 TDS TDS at 180ºC APHA/ 2540/ C 4 pH Electrometric Method APHA/ 4500/ H+/ B 5 P. Alk Titration Method APHA/ 2320/ B 6 T.Alk Titration Method APHA/ 2320/ B 7 TH EDTA Titrimetric
Method APHA/ 2340/ C
8 Ca2+ EDTA Titrimetric Method
APHA/ 3500/ Ca/ D
9 Mg2+ Calculation Method APHA/ 3500/ Mg/ E 10 Na+ Flame Emission
Photometric Method APHA/ 3500/ Na/ D
11 K+ Flame Photometric Method
APHA/ 3500/ K/ D
12 Fe3+ Phenanthroline Method APHA/ 3500/ Fe/ D 13 Mn2+ Persulfate Method APHA/ 3500/ Mn/ D 14 NH3
+ Colorimetric Method TWAD Lab Manual/ 24 15 NO2ˉ Colorimetric Method APHA/ 4500/ NO2/ B 16 NO3ˉ UV Spectrophotometric
Screening Method APHA/ 4500/ NO3/ B
17 Cl¯ Argentometric Method APHA/ 4500/ Cl¯/ B 18 F¯ SPADNS Method APHA/ 4500/ F¯/ D 19 SO4
2ˉ Turbidimetric Method APHA/ 4500/ SO42-/ E
20 PO43ˉ Stannous Chloride
Method APHA/ 4500/ P/ D
21 O2ˉ absorbed
Titration Method (Tidy’s 4 hrs test)
TWAD Lab Manual/ 33
22 FC Membarine Filter Technique
APHA/ 9222/ D
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In the present study, large data sets, which were obtained during a
three-year (2006–2008) monitoring programme, were subjected to FA and
DA to identify water quality variables responsible for temporal and spatial
variations in water quality.
The objective of the study is to extract information about:
The similarities or dissimilarities between the monitoring
periods and monitoring sites
Significant parameters responsible for temporal and spatial
variations in river water quality
The influence of the possible sources (natural and
anthropogenic) on the water quality parameters
Source identification for estimation of possible sources on the
determined water quality parameters of the Study area. The
final results can provide a valuable tool in developing
assessment strategies for effective water quality management
as well as rapid solutions on pollution problems (Morales
et al 1999, Simeonov et al 2003).
4.6.1 Factor Analysis
The application of FA for data classification and modelling would
be the best approach to avoid misinterpretation of environmental monitoring
data. On the other hand, one can take advantages of the method to visualize a
large amount of raw analytical measurements and extraction of additional
information about possible sources of pollution (Simeonov et al 2002). FA
attempts to explain the correlations between the observations in terms of the
underlying factors, which are not directly observable (Yu et al 2003).
Observations which are highly correlated (either positively or negatively) are
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influenced by the same factors, while those which are relatively uncorrelated,
are influenced by different factors. Environmetric methods including FA have
been used successfully in hydrochemistry for many years. If these techniques
are handled, it will be better to produce good result regarding surface water,
groundwater water quality assessment and environmental research. They
allow deriving hidden information from the data set about the possible
influences of the environment on water quality and offer greater possibilities
to managers in terms of aiding the decision making process (Lopez et al 2004,
Kotti et al 2005). The main objective of the method tells about determining:
The number of common factors influencing a set of
observations.
The strength of the relationship between each factor and each
observation (DeCoster 1998).
There are three stages in FA (Gupta et al 2005):
For all the variables, a correlation matrix is generated.
Initial set of factors are extracted. The factors are extracted
based on the fundamental theorem of FA, which says, that
every observed value can be written as a linear combination of
hypothetical factors. There are a number of different
extraction methods, including centroid, maximum likelihood,
principal component and principal axis extraction.
To maximize the relationship between some of the factors and
variables, the factors are rotated. By rotating, it is attempted to
find a factor solution that is equal to that obtained in the initial
extraction. Anyhow it has the simplest interpretation. The best
rotation method is widely believed to be Varimax. After a
Varimax rotation, each original variable tends to be associated
with one (or a small number) of factors and each factor
represents only a small number of variables.
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4.6.1.1 Spatial Variations in Water Quality using FA
The whole study area has been split into five zones, Zone I, II, III,
IV and V. The details of zone separation as illustrated in Table 4.1 and
Figure 4.2. The FA is performed in all the above mentioned zones.
4.6.1.2 Temporal Variations in Water Quality using FA
This multivariate statistical method is executed to analyze the water
quality dataset including 15 important parameters at 21 sites from the rural
areas which are in and around the SIPCOT industrial estate, Perundurai,
Tamilnadu from 2006–2008 (6 Seasons / 3150 observations) to obtain
temporal variations. For temporal variations, three periods are taken into
consideration,
First period – year 2006 (Mean of Jan 2006 and July 2006)
Second period – year 2007 (Mean of Jan 2007 and July 2007)
Third period – year 2008 (Mean of Jan 2008 and July 2008)
4.6.2 Discriminant Analysis
Of late, an ever wider use has been made in the analysis of
environmental data of multivariate statistical methods known as chemometric
techniques. FA and DA help for the interpretation and evaluation of
multivariate data sets which arise from environmental monitoring. In DA, a
multivariate statistical technique, all variables are considered simultaneously
in the differentiation of populations. This approach results in a more powerful
comparison of populations than that can be achieved with univariate analysis
provided the variables are correlated. DA can be separated among-population
effects within population effects by maximizing discrimination among
populations when tested against the variation within populations (Riggs
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1973). Chemometric techniques are said to be useful to characterize the
quality of water and its “temporal and spatial variability caused by natural and
manmade factors” (Singh et al 2004). There are several methods available to
measure variations. With univariate analyses, each variable is analyzed
individually allowing for substantial overlapping of results to occur. DA was
applied to the raw dataset by using the standard and stepwise modes to
construct DFs to evaluate spatial and temporal variations in water quality. The
site (spatial) and season (temporal) were classified into the grouping
(dependent) variables, while the measured parameters constituted the
independent variables.
4.6.2.1 Spatial Variations in Water Quality using DA
For spatial analysis, there are two groups: (1) observations with low
TDS (Group I) and (2) observations with high TDS (Group II) were
categorized for Zone I, II, III, IV and V. The details of grouping for DA are
shown in Table 4.3. The selected parameters for the estimation of water
quality characteristics were: pH, T.Alk, TH, Ca2+, Mg2+, Na+, K+, Fe3+, NO3ˉ,
Cl¯, F¯, SO42ˉ, O2ˉ absorbed and FC.
4.6.2.2 Temporal Variations in Water Quality using DA
For temporal analysis, there are two groups: (1) observations with
low TDS (Group I) and (2) observations with high TDS (Group II) were
categorized for period I, II and III. The details of grouping for DA are shown
in Table 4.4. The selected parameters for the estimation of water quality
characteristics were: pH, total alkalinity, total hardness, calcium, magnesium,
sodium, potassium, iron, nitrate, chloride, fluoride, sulphate, oxygen absorbed
and faecal coliforms.
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Table 4.3 Details of Grouping for DA in spatial analysis
S.No Zone Group I (observations with
low TDS)
Group II (observations with
high TDS)
1 I N I = 6 N II = 6
2 II N I = 6 N II = 6
3 III N I = 6 N II = 6
4 IV N I = 14 N II = 14
5 V N I = 10 N II = 10
Table 4.4 Details of Grouping for DA in temporal analysis
S.No
Period
Group I (observations with
low TDS)
Group II (observations with
high TDS)
1 I N I = 7 N II = 7
2 II N I = 7 N II = 7
3 III N I = 7 N II = 7
4.7 WATER QUALITY INDEX
According to saying of Horton (1965), WQI as a reflection of
composite influence of individual quality characteristics on the overall quality
of water. Water quality indices aim at giving a single value to the water
quality of a source on the basis of one or the other system, which translates
the list of constituents and their concentrations present in a sample into a
single value. One can compare different samples for quality on the basis of
the index value of each sample.
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Water Quality Indices can be formulated in two ways: (1) Index
numbers increase with the degree of pollution (increasing scale indices) and
(2) index numbers decrease with the degree of pollution (decreasing scale
indices). One may classify the former as ‘water pollution indices’ and the
latter as ‘water quality indices’. But this difference appears as an essential
cosmetic: water quality is a general term, of which ‘water pollution’ that
indicates ‘undesirable water quality’ is a special case. In this study, water
quality indices with increasing scale indices were considered. Figure 4.3
illustrates how index values are calculated.
Figure 4.3 Process of WQI Calculation
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4.7.1 WQI Values and Water Quality
The several ranges of WQI and the corresponding status of water
quality on the basis of increasing scale indices are given in Table 4.5.
Table 4.5 WQI Values and Water Quality
S.No WQI Status Possible use of water
1 0 – 25 Excellent All purpose like Potable, Industrial and Agricultural
2 26 – 50 Good Domestic and Agricultural
3 51 – 75 Fair Agricultural and Industrial
4 76 – 100 Poor Agriculture
5 101 – 150 Very Poor Not much, possible agriculture
6 151 and above
Worst Can be used only after proper treatment
To calculate WQI, selection of parameters is of great importance.
The importance of various parameters depends on the intended use, eleven
physico – chemical parameters: (1) pH, (2) TDS, (3) T.Alk, (4) TH, (5) Ca2+,
(6) Mg2+, (7) Na+, (8) NO3ˉ, (9) Cl¯, (10) SO42ˉ and (11) O2ˉ absorbed.
4.7.2 WQI Calculation
WQI was carried out through adoption of Horton’s method and
application of modifications proposed by Tiwari and Mishra. The overall
WQI for the samples was calculated by weighted arithmetic index method
(Brown et al 1972).
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4.7.2.1 Calculation of Unit Weight
Unit weight was calculated by a value inversely proportional to the
recommended Sn of the corresponding parameter.
kWnSn
(4.1)
where Wn - Unit weight for the nth parameters
Sn - Standard value of the nth parameter
k - Constant for proportionality
The water quality parameters and their unit weights (Wn) are
depicted in Table 4.6. The value of ‘k’ in each case is ‘0.823586’.
Table 4.6 Water quality parameters, their standard values, ideal
values and unit weights
S.No Parameters Standard
Value (Sn) Sn from
Ideal Value (Vid)
Unit Weight
1 TDS 500 IS 0 0.001647
2 pH 8.5 IS 7 0.096892
3 TAlk 120 ICMR 0 0.006863
4 TH 300 ICMR 0 0.002745
5 Ca2+ 75 IS 0 0.010981
6 Mg2+ 30 IS 0 0.027453
7 Na+ 200 WHO 0 0.004118
8 NO3ˉ 45 IS 0 0.018302
9 Cl¯ 250 ICMR 0 0.003294
10 SO42ˉ 200 IS 0 0.004118
11 O2ˉ
absorbed 1 IS 0 0.823586
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4.7.2.2 Calculation of Quality Rating (qn)
Let there be n water quality parameters and qn corresponding to the
nth parameter is a number reflecting the relative value of this parameter in the
polluted water with respect to its standard permissible value. The qn is
calculated using the following expression.
nVn Vidq 100Sn Vid
(4.2)
where qn - Quality rating for the nth water quality parameter
Vn - Estimated value of the nth parameter at a given sampling
station
Sn - Standard permissible value of the nth parameter
Vid - Ideal value of nth parameter in pure water
(i.e. 7.0 for pH and 0 for all other parameters)
4.7.2.3 Calculation of WQI
The overall WQI was calculated by aggregating the qn with the unit
weight linearly.
nq WnWQI
Wn
(4.3)
4.8 WATQUA
In the age of modern technology, technical experts are ambitious of
inventing new things. Computer helps us in many ways to reduce our work-
burden while it gives perfect analysis. Similarly, “Watqua” is a new package
developed for this thesis using Visual Basic. This package about water quality
assessment can be performed at the fastest rate without applying tedious
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calculations and graphical procedures. The inputs of Watqua are Na+, K+,
Ca2+, Mg2+, HCO3ˉ, CO32ˉ, Cl¯, SO4
2ˉ, EC, TH and TDS. As soon as process
is made, 16 outputs can be acquired to assess the water quality prevailing in
the sites taken for research. The various outputs of Watqua are lucidly
discussed in the following topics. The output results of Watqua are shown in
Figure 4.4.
Figure 4.4 A model of output results of ‘Watqua’ package
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4.8.1 First Output
Water quality based on hardness is the first output. Hardness is an
important criterion for determining the usability of water for domestic and
industrial purposes.
Classification of water based on the same is presented in Table 4.7
(Sawyer et al 1967).
Table 4.7 Water Quality based on Hardness
Sl. No TH (mg/L) Water Class
1 0 - 75 Soft
2 76 - 150 Moderately Hard
3 151 - 300 Hard
4 Above 300 Very Hard
4.8.2 Second Output
The Second output is nothing but water quality based on EC. The
total concentration of salts in irrigation water is measured by the electrical
current conducted by the ions in solution. EC is a good measure of salinity
hazard to crops as it reflects the TDS in groundwater. Quality of water based
on EC is given in Table 4.8 (Ragunath 1987).
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Table 4.8 Water Quality based on EC
Sl. No EC (µS/cm) Water Class
1 0 - 250 Excellent
2 251 – 750 Good
3 751 – 2000 Permissible
4 2001 – 3000 Doubtful
5 Above 3000 Unsuitable
4.8.3 Third Output
The third output is salinity hazard. Salinity hazard reflects total
soluble salt content of the water. The most influential water quality guideline
on crop productivity is the salinity hazard measured by EC. The primary
effect of high EC water on crop productivity is inability of the plant to
compete with ions in the soil solution for water (physiological drought). The
higher is the EC, whereas the less water is available to plants even though the
soil appears wet. Because plants usually transpire “pure” water, usable plant
water in the soil solution decreases dramatically as EC increases. The amount
of water transpired through a crop is directly related to yield. Therefore,
irrigation water with high EC reduces yield potential. Quality of water based
on salinity hazard is given in Table 4.9 (U.S. Salinity Laboratory 1954).
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Table 4.9 Water Quality based on Salinity Hazard
Sl. No. Symbol EC (µS/cm) Water Class Usage
1 C1 0 - 250 Low
Can be used for irrigation on most crops in most soils with little likelihood that soil salinity will develop.
2 C2 251 - 750 Medium Can be used if a moderate amount of leaching occurs.
3 C3 751 - 2250 High Cannot be used on soils with restricted drainage.
4 C4 Above 2250 Very High
Not suitable for irrigation under ordinary conditions, but it may be used occasionally under very special circumstances.
4.8.4 Fourth Output
The fourth output is sodium / alkalinity hazard. The sodium hazard
is typically expressed as the SAR. The formula for calculating SAR is shown
in equation (4.4).
SAR =2 2
NaCa Mg
2
(4.4)
where all ionic concentrations are expressed in meq/L.
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This index quantifies the proportion of Na+ to Ca2+ and Mg2+ ions in
a sample. Ca2+ will flocculate (hold together), while Na+ disperses (pushes
apart) soil particles. This dispersed soil becomes crust and produces water
infiltration and permeability problems. General classifications of irrigation
water based upon SAR values are presented in Table 4.10 (Ragunath 1987).
Table 4.10 Water Quality based on Sodium / Alkalinity Hazard
Sl. No. Symbol SAR Water Class Usage
1 S1 0 - 10 Excellent
Can be used for irrigation on almost all soils with little danger of developing harmful levels of sodium.
2 S2 11 - 18 Good
May cause an alkalinity problem in fine-textured soils under low leaching conditions. It can be used on coarse textured soils with good permeability.
3 S3 19 - 26 Doubtful
May produce an alkalinity problem. This water requires special soil management such as good drainage, heavy leaching, and possibly the use of chemical amendments such as gypsum.
4 S4 Above 26 Unsuitable Usually unsatisfactory for irrigation purposes.
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4.8.5 Fifth Output
The fifth output is USSL classification. In order to study the
suitability of water for irrigational uses, the values of EC and SAR are
compared and plotted on U.S. Salinity Laboratory diagram, which gives direct
indication of the salinity and alkali hazards. Classifications of irrigation water
based upon USSL are presented in Table 4.11 (U.S.Salinity Laboratory 1954).
Table 4.11 USSL Classification
Sl. No USSL Classification Water Class
1
C1 – S1 C2 – S2 C3 – S1 C4 – S1
Good
2
C1 – S2 C2 – S2 C3 – S2 C4 – S2
Moderate
3
C1 – S3 C2 – S3 C3 – S3 C4 – S3
Bad
4
C1 – S4 C2 – S4 C3 – S4 C4 – S4
Bad
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4.8.6 Sixth Output
The sixth output is SSP. Wilcox (1955) has recommended
classification for rating irrigation water on the basis of soluble sodium
percentage. It is expressed in the equation (4.5).
SSP = 2 2
(Na K )Ca Mg Na K
× 100 (4.5)
where all ionic concentrations are expressed in meq/L.
Classifications of irrigation water based upon SSP are presented in
Table 4.12.
Table 4.12 Water Quality based on SSP
Sl. No SSP Water Class
1 0 - 20 Excellent
2 21 - 40 Good
3 41 - 60 Permissible
4 61 - 80 Doubtful
5 Above 80 Unsuitable
4.8.7 Seventh Output
The seventh output is Kelly’s Ratio. The formula used in the
estimation of this ratio is expressed in equation (4.6) (Kelly et al 1940).
Kelly’s Ratio = 2 2
NaCa Mg
(4.6)
where all ionic concentrations are expressed in meq/L.
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Classifications of irrigation water based upon Kelly’s Ratio are
presented in Table 4.13.
Table 4.13 Water Quality based on Kelly’s Ratio
Sl. No Kelly’s Ratio Water Class
1 0 - 1 Suitable
2 1 – 2 Marginal
3 Above 2 Unsuitable
4.8.8 Eighth Output
The eighth output is magnesium hazard. Paliwal (1972) used the
ratio as an index of magnesium hazards for irrigation water. Table 4.14 shows
the range of Mg Hazards in water samples. The formula used in the estimation
of this ratio is expressed in equation (4.7).
Mg Hazards =2
2 2
Mg 100Ca Mg Na K
(4.7)
where all ionic concentrations are expressed in meq/L.
Table 4.14 Water Quality based on Magnesium Hazard
Sl. No Magnesium Hazard (%) Water Class
1 0 - 50 Suitable
2 51 - 65 Marginal
3 Above 65 Unsuitable
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4.8.9 Ninth Output
The ninth output is RSC. The bicarbonate hazard of water may be
expressed as RSC. When the sum of carbonates and bicarbonates is in excess
of calcium and magnesium, there is almost complete precipitation of the later.
It is expressed in the equation (4.8) which is called as RSC. The limits of the
same are tabulated in Table 4.15. These values excess of allowable limits
affects agriculture unfavorably (Eaton 1950).
RSC = (CO32ˉ + HCO3ˉ) – (Ca2+ + Mg2+) (4.8)
where all ionic concentrations are expressed in meq/L.
Table 4.15 Water Quality based on RSC
Sl. No RSC Water Class
1 0 - 1 Suitable
2 1 - 2 Marginal
3 Above 2 Unsuitable
4.8.10 Tenth Output
The tenth output is Schoeller’s water type. Schoeller (1962) found
out the water type based on ion concentrations in water in meq/L and the
same is tabulated in Table 4.16.
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Table 4.16 Classification of water based on Schoeller’s Water Type
Sl. No Schoeller’s Water Type (me/ l) Type
1 CO32ˉ > SO4
2ˉ I
2 SO42ˉ > Cl¯ II
3 Cl¯> SO42ˉ > CO3
2ˉ III
4 Cl¯> SO42ˉ > CO3
2ˉ and Na+ > Mg2+ > Ca2+ IV
4.8.11 Eleventh Output
The eleventh output is Stuyfzand’s classification. Stuyfzand (1989)
established the classification of water based on chloride ion concentrations in
water in mg/L and the same is tabulated in Table 4.17.
Table 4.17 Stuyfzand’s Classification of water
Sl. No Stuyfzand’s Classification Code Cl¯ (mg /l)
1 Oligohaline G < 5
2 Fresh F 30 - 150
3 Fresh - Brackish F 150 - 300
4 Brackish B > 300
4.8.12 Twelfth Output
The twelfth output is sum of cations and anions through which one
can get the total value of cations and anions in epm. This gives a clear idea
about total concentration in epm. Also, this total concentration value will be
used in Doneen’s permeability index.
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4.8.13 Thirteenth Output
The thirteenth output is PI. The PI values also indicate that the
groundwater is suitable for irrigation. It is given in the equation (4.9)
(Ragunath 1987). Doneen classified the water with help Doneen chart (PI Vs
total concentration in meq/L) and the classification is reported in Table 4.18.
PI = 3
2 2
Na HCOCa Mg Na
(4.9)
where the concentrations are reported in meq/L.
Table 4.18 Classification of water based on Doneen Chart
Sl. No Classification of water
based on Doneen Chart
Usage
1 Class I Good for Irrigation 2 Class II Good for Irrigation 3 Class III Unsuitable for Irrigation
4.8.14 Fourteenth Output
Next comes to the fourteenth output is NCH. It is called ‘permanent
hardness’ because it is not removed when the water is heated. It is more
expensive to remove non-carbonate hardness than carbonate hardness. It is
expressed in the following equation (4.10) (Ragunath 1987).
NCH in mg/L = [(Ca2++ Mg2+) – (CO32ˉ+ HCO3ˉ )] × 50 (4.10)
where the concentrations are reported in meq/L.
In the above equation, when the differences is negative, NCH=0.
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4.8.15 Fifteenth Output
The fifteenth output is CR. Ryzner (1944) and Badrinath et al
(1994) have used an index to evolve the corrosive tendency of groundwater
pipes. It is expressed in the following equation (4.11). The classification of
water based on CR is reported in Table 4.19.
CR = 2
4
23 3
Cl SOHCO CO
(4.11)
where the concentrations are reported in meq/L.
Table 4.19 Classification of water based on CR
Sl. No Status of CR Water transported in
metallic pipes
1 CR < 1 Safe
2 CR > 1 Unsafe
4.8.16 Sixteenth Output
The sixteenth output is water quality based on TDS. To ascertain
the suitability of groundwater for any purposes, it is essential to classify the
groundwater depending upon their hydro chemical properties based on their
TDS values (Catroll 1962, Freeze and Cherry 1979), which are presented in
Table 4.20.
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Table 4.20 Classification of water based on TDS
Sl. No TDS (mg/L) Nature of water
1 0 - 1000 Fresh Water
2 1001 - 10000 Brackish Water
3 10001 - 100000 Saline Water
4 Above 100000 Brine Water
Through the finding of “Watqua”, the researcher highlights
advantages. And the techniques can ease our work and simulate our thinking
positively to identify the ideal and favourable locations for the benefit of the
society. Unless water quality is maintained, there would be, no doubt, to see
that the earth would be infected with various notorious properties and future
generation would be left in the dangerous position to survive on the earth.