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Islamic University of Gaza  ‐Environmental Engineering Department
Water TreatmentWater Treatment
EENV 4331
Lecture 7:   Disinfection
Dr.   Fahid Rabah
1
7. Disinfection in water Treatment
f f f7.1    Definition of Disinfection :
Disinfection is the destruction of pathogenic microorganisms.Disinfection is the destruction of pathogenic microorganisms.
7.2   Disinfection methods :
A. Chemical disinfection:
 Chlorination Chlorination
 Ozonation
B. Non chemical disinfection:
 Heat
 Ultra  Violet radiation  (UV)
2
( )
7. Disinfection in water Treatment
7.3    Definition Microorganisms of concern include:g
Microorganisms of concern include:
Type                                                       Size, μm
Viruses                                                        0.01 to 0.1 
Bacteria                                                      0.1 to 5 
Cryptosporidium oocysts 3 to 5 
Giardia cysts                                              6 to 10 
Protozoan                                                  10 to 25 
 Indicator organisms are often used to assess the presence or absence of               
pathogens 
 Common indicator organisms are coliforms‐E‐coli
3
7.4 Disinfection by chlorinationy
7.4.1    Introduction on Chlorination:
Chlorine is the most widely used disinfectant because it is effective at low 
concentrations, cheap and forms residual if applied in sufficient dosage.
The principal chlorine compounds used in water treatment are:The principal chlorine compounds used in water treatment are:
*Chlorine (Cl2), 
*Sodium hypochlorite (NaOCl), 
*C l i h hl it [C (OCl) ] d*Calcium hypochlorite [Ca(OCl)2], and 
*chlorine dioxide (ClO2).
‐Chlorine (Cl2) can be used in gas or liquid form.( 2) g q
‐The Cl2 gas is liquefied  by high pressure (5‐10 atm) to the liquid form.
4
7.4 Disinfection by chlorinationy
7.4.2    Chemistry of Chlorine in water:
Chlorine gas reacts readily with water to form hypochlorous acid andChlorine gas reacts readily with water to form hypochlorous acid and 
hydrochloric acid:
Cl2+H2O    →  HOCl + HCl
Th d d h hl id h di i i ld h hl i iThe produced hypochlorous acid then dissociates to yield hypochlorite ion:
HOCl →  H+  +  OCl‐
The relative distribution of  HOCl and OCl‐ is a function of pH and temperature
see (Fig 7.1). Both HOCl and OCl‐ are excellent disinfectants but HOCl is 
more effective.
Both HOCl & OCl‐ react with ammonia if exists in water to produce chloramines:p
NH3 + HOCl → NH2Cl + H2O       (monochloramine)
NH2Cl + 2HOCl → NHCl2 + H2O  (dichloramine)
NHCl2 + 3HOCl → NCl3 + H2O (Trichloramine)NHCl2 + 3HOCl → NCl3 + H2O     (Trichloramine)
Note: Chloramines are good disinfectants
Both HOCl & OCl‐ react with reducing compounds such as Fe+2, Mn+2, NO‐2 , 
and the chlorine will be reduced to the non effective chlorid ion Cl‐
5
and the chlorine will be reduced to the  non effective chlorid ion Cl .
6
Relative amount of HOCl and OCl‐ as a function of pH at 0o and 20o.Figure 7.1
Both HOCl & OCl‐ react with reducing natural organic maters producing
trihalomethanes (THMs) including:
*Chloroform (CHCl3) , 
*Bromoform (CHBr3),
* bromodichloromethane (CHCl2Br), b o od c o o e a e ( 2 ),
*dibromochloromethane (CHClBr2). 
The THMs are carcinogenic compounds andThe THMs are carcinogenic compounds and 
their total concentration in drinking water should not be more than 0.1 mg/l.
THMs are one of the disinfection by products DBPs that should be minimized orTHMs are one of the disinfection by products DBPs that should be minimized or
removed  before supplying the water to the consumers.
Another dangerous DBPs is the halogenated acetic acids HAAs as it may cause
cancer.
THMs and HAAs can be minimized by removing the organic matter before 
disinfection. THMs and HAAs can be removed from water by GAC. 
7
7.4 Disinfection by chlorinationy
7.4.3    Break point chlorination :
‐As illustrated in the previous section, chlorine reacts with the substances existing
in water. Figure 7.2 shows the stages of these reactions.
‐On Fig 7.2, The chlorine dosage is presented on the x‐axis and the residualO g , e c o e dosage s p ese ed o e a s a d e es dua
chlorine is presented on the y‐axis.
‐When chlorine is added it reacts first with the reducing compounds such as 
Fe+2 Mn+2 NO‐2 and the chlorine will be reduced to the none effectiveFe , Mn , NO , and the chlorine will be reduced to the  none effective 
chloride ion Cl‐ (from zero to point A on the figure).
‐ When adding more chlorine it will react with NH3 to form chloramines as shown
in the chlorine chemistry ( from point A to B)in the chlorine chemistry ( from point A to B).
‐When adding more chlorine some chloramines are oxidized to nitrogen gas and 
the chlorine is reduced to the none effective Cl‐ ion.( from point B to C).
d dd f hl ll d d f l bl hl ( )‐Continued  addition of chlorine will produced free available chlorine (at point C). 
point C is called the break point.
8
7.4 Disinfection by chlorinationy
9
Break‐point chlorinationFigure 8.2
7.4 Disinfection by chlorinationy
‐The chlorine added is called the dosage.
The amount used to oxidize the materials existing in water is called the demand‐ The amount used to oxidize the materials existing in water is called the demand.
‐ The Free residual = dosage – demand
‐The residual between points A to C is called combined residual because the 
hl i i i h f f hl i d hl ichlorine is in the form of chloramines and chloro‐organics. 
‐From point C and up a free residual chlorine start to appear.
in water in addition to the combined residual. 
‐The free Chlorine residual is composed of un‐reacted forms of 
chlorine HOCl and OCl‐.
‐The total residual after the break point =  free + combined. p
‐Since the free residual is much more effective in disinfection, all the regulations
require a free residual of at least  0.20 mg/l at the farthest tap in the system. The 
residual chlorine in the produced water is typically 2 – 5 mg/l just at the outletresidual chlorine in the produced water is typically 2  5 mg/l just at the outlet 
of the treatment .
‐ since free residual appears only after the breakpoint, so we need to decide the 
breakpoint dosage Thus the required dosage = breakpoint dosage + free residual
10
breakpoint dosage. Thus the required dosage = breakpoint dosage + free residual
Example 7.1:
Referring to the Figure, if a dosage of 1.8 mg/L is applied, determine:
(1 ) The amount free chlorine residual (2 )The amount of combined residual(1. ) The amount free chlorine residual (2. )The amount of combined residual,
(3. )The amount of total residual, (4.) What is the chlorine demand?
Destruction of Chloramines and Presence of
0.5
chlorine residual
by reducing
compounds
Chloramines and
chloro-organic
compounds
Presence of
chloro-organic
compounds not
destroyed
0.4
g/L)
Formation of chloro-organic
0.3
sidual(mg
compounds and chloramines free residual
0.2
hlorineres
Breakpoint
Combined residual
0.1
0
C
Combined residual
0 0.8 1.0 1.2 1.4 1.6 1.8 2.00.60.40.2
Chlorine added (mg/L)
From the figure:
1. The of free chlorine residual at a dosage of 1.80 mg/L= 0.40 mg/L.
2. The combined residual at the breakpoint = 0.21 mg/L.
3. The Total residual = 0.40 + 0.21 mg/L = 0.61 mg/L.g g
4. Chlorine demand = 1.40 mg/L
7.4 Disinfection by chlorinationy
7.4.4    CT   concept :
 h hl ff d d h lThe chlorination efficiency is determined using the CT value.
 C  =  Free residual chlorine concentration in the chlorination tank, mg/L
T = contact time in the storage tank, min. 
 The chlorination efficiency is determined according to the value C*T
See the USEPA  Table  for the required values of CT to achieve certain 
value of microorganisms inactivation.g
 for example,  a CT value of  67  (min*mg/L)  is needed at  20 oC and a pH  
of 7.5  and a residual chlorine  of  1 mg/L  to achieve  3 log inactivation of 
Giardia cysts In this case T = (67/1) = 67 minGiardia cysts.  In this case  T   (67/1)   67 min. 
The disinfection is achieved inside the chlorination tank. To increase the 
contact time or (the detention time) in the tank, baffle walls are usually 
used This will increase the CT value available in the tank and achieve theused. This will increase the CT value available in the tank and achieve the 
design CT value. 
13
illustration of the inactivation units
10 n log inactivation  =   N0/Nr
Or  →     n Log  Inactivation =  log N0 ‐ Log Nr
Where, 
n = number of log inactivationn = number of log inactivation
N0 = initial concentration of microorganism in water, Cells/100ml (before 
treatment)
Nr = Remaining concentration of microorganism in water, Cells/100ml (A after 
treatment)
Example 7.2 
The  Initial number  of  Gardia cycts in water is = 106 Cell/100 ml.  Calculate 
the nlog inactivation for the given  remaining  concentration  at each 
inactivation logs.
A ) N = 104A )   Nr = 10
n Log  Inactivation =  log N0 – Log Nr 
= log106 – log 104
= 6‐4 = 2  log inactivation
B )   Nr = 2.3 X 103
L I i i l N L NnLog Inactivation =  log N0 – Log Nr 
= log106 – log (2.3X103 ) 
= 6‐3.362 = 2.638 log inactivation 6 3.362   2.638  log inactivation
7.4 Disinfection by chlorinationy
7.4.5    Predicting  chlorination efficiency:
N
The efficiency of chlorination can be predicted using Chick’s  Watson formula: 
tCk'
0
t
n
e
N
N 

/infectantdofionconcentratC
constantoffdiek' 
Lmges
100/(t)timeatorganismsofnumberN
dilutionoftcoefficienn
/infectant,dofionconcentratC


mlCell
Lmges
itit tt
100/organisms,ofnumberN
100/(t),timeatorganismsofnumberN
0
t


mlCellinitial
mlCell
16
mintime,contactt 
7.4 Disinfection by chlorination
7.4.5 Predicting chlorination efficiency:7.4.5    Predicting  chlorination efficiency:
Example 7.3 :  
The concentration of Giardia cysts in drinking water is 104/ 100 ml.  A free chlorine 
Residual of 1 2 mg/L has been created in the chlorination tank The detention time in theResidual of 1.2 mg/L has been created in the chlorination tank.  The detention time in the
chlorination tank is 57 min. What is the final concentration of Giardia cysts ? What is the 
Inactivation percent and the Log‐ inactivation in this case? . Take n = 1.0 , and k = 0.103.
lC llN
e
100/71010*071*10
10*07.1e
N
N
34
3684.057*2.1*10.0
0
t



N
NN
oninactivatiPercent
mlCellsN
t
t
%9.99999.0
10
7.1010
100/7.1010*07.1*10
4
4
0
34






mlCellNNN
oninactivatiLogoninactivatin
N
100/998971010
97.27.10log10loglog
10
4
4
0


mlCellNN
mlCellNNN
oninactivatinremoved
tremoved
100/9989
10
1
110
10
1
1
100/99897.1010
97.2
4
log0
0














17


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