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Separation Process II Laboratory
SKKK 3761
Experiment 1: SIEVING
Date of Experiment: 13rdNovember 2014
Date of Submission: 20thNovember 2014
Section: 02
Group 6
Leturer: Dr Nadia !drus
Name atric No!
!miruddin "ohd #a$udin !11%%0036
Sa&r !bdu'ra(eeb !bdu''ah !')"urais* !11%%4006
+an Nuru' Di*ana ,am'i !11%%0141
-uaida' "amat !11%%00.3
"#S$%"&$
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Sievin/ is a separation of a mixture of parti'es that have different in sies b*
usin/ sieves eah ith a uniform sied openin/ #his experiment as arried out to determinethe parti'e distribution b* usin/ sievin/ method #he experiment as onduted usin/ 200/
of samp'e that separate usin/ sieves that have different openin/ sie and put on the e'etri
sha(er !fter ertain period of time the resu't is o''eted #he experimenta' resu'ts then are
ompared ith the theoretia' and it does not deviate from theor* #he parti'e sie
distribution of samp'es used as identified and p'otted a/ainst the umu'ative perenta/e of
parti'e sie or overa'' it an be on'ude that sievin/ method is an important tehni&ue in
the ana'*sis of parti'e sie in the samp'es
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$"#LE '( &'N$EN$
!5S#,!# ii
10 7N#,8D9#78N 1
11 8b$etives of the Experiment 2
12 Sopes of Experiment 2
20 L7#E,!#9,E ,E7E+ 3
30 "E#;8D8L8G< .
40 ,ES9L#S !ND D7S9SS78N =
41 ,esu't of the Experiment =
>0 D7S9SS78N 10
>1 rations p3of the samp'es in eah 'ass of parti'e sie 10
>2 "ean mode and median 12
>3 Graph of umu'ative perenta/e of parti'e sie that 'ess than mean parti'e sie Dpi
for eah mesh openin/ of the sieve 13
>4 a'u'ation of parti'e sie distribution 16
60 8NL9S78N 1?
,EE,ENES 1=
!ppendix 1=
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1!0 IN$%')*&$I'N
Sieving refers to the separation of a mixture of particles of dierent
sizes using sieves each with a uniform sized opening. Standard sieves of
specied opening sizes are used. Sieves are stacked with the sieve with
the largest opening on the top and the material is separated into fractions
by shaking. he material between two sieves is smaller than the upper
sieve opening but larger than the smaller sieve opening.
!any natural and manufactured materials occurs in a disperse form"
which means that it consist of dierently shaped and sized particles. he
particle size distribution" i.e. the number of particles of dierent size" is
responsible for the determination of important physical and chemical
properties such as#
!echanical bulk behavior Surface reaction
aste
!iscibility
$iltration properties
%onductivity
his list could be continued at great length. he examples clearly
show how important it is to have knowledge of the particle distribution"
particularly within the context of &uality assurance in the production of
bulk goods. 'f the particle distribution changes during the manufacturing
process then the &uality of the nished product will also change. (nly a
continuous monitoring of the particle size distribution can guarantee a
constant product &uality.
)
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1.1 Objectives of the Experiment
he ob*ective of the experiment is to determine the particle
distribution using sieving method. o achieve the ob*ective" a sieving
experiment is conducted by using sieve shaker with designated
dimensions to determine the particle distribution.
1.2 Scopes of Experiment
#he sopes of the experiment is to ondut sievin/ experiment usin/ sieve sha(er
ith desi/nated dimension @ith mesh openin/s that revea' parti'e distribution at ritia'
sieA for the /iven samp'e of partiu'ate so'id 7f the parti'e ran/e of materia' representin/
feed to a sreen or produt from a rusher is ide a 'ar/e samp'e @from >00 to 1000 /ramsA is
used 7f the materia' is fine'* /round a sma''er samp'e of 2> to 100 /rams is used #he
parti'e distribution shou'd be determine from this experiment and repeated at 'east three time
to /et more aurate resu't
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2!0 LI$E%"$*%E %EVIE+
7n most so'id s*stem so'id parti'es are made up of various sies and in a ertain sie
ran/e Shapes of the parti'es a'so are varied and not uniform #he sie distribution is often of
ritia' importane to te a* the materia' performs in use ! sieve ana'*sis an be performed
on an* t*pe of non)or/ani or or/ani /ranu'ar materia's in'udin/ sands rushed ro( 'a*s
/ranite fe'dspars oa' and soi' a ide ran/e of manufatured poders /rain and seeds
don to a minimum sie dependin/ on the exat method 5ein/ suh a simp'e tehni&ue of
parti'e siin/ it is probab'* the most ommon #he non)homo/eneous so'id parti'es are
studied b* sievin/ in a ertain sie ran/e based on the sie of the sieve used Genera''* there
are to (inds of basi methods of parti'e sie ana'*sis and it is ommon'* used for sievin/
data prourement are @Gean(op'is2003A :
aA umu'ative urve !na'*sis
#his method produes a brea(don of the parti'es that are 'ar/er or sma''er than aertain sie 7t invo'ves summation ei/ht perent /radua''* to inrease the parti'e
sie Graphs obtained are a ontinuous urve as shon in i/ure 21 be'o:
+
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(i,-re 2!1:#he umu'ative urve
@Gean(op'is2003A
bA B'ot re&uen* throu/h Differentiation !na'*sis
rationa' parti'e urvature is p'otted a/ainst the parti'e sie #his /raph
shos the inrease or redution of parti'e)parti'e frations in the ran/e of a
partiu'ar sie b* the inreasin/ the sievin/ sie 9sua''* this /raph is shon as a
histo/ram form shon in i/ure 22 be'o
,
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(i,-re 2!2:#he differentia' urve @Gean(op'is 2003A
7n the sievin/ method the prinip'e invo'ved is based on parti'es of fine parti'es
throu/h the sreen ire fabri C ie e'etro ith a uniform pore sie oarse parti'es i''
remain on the sieve #hese parti'es an be passed in the dr* or et dependin/ on the nature
of the materia' or the samp'e "ixture of parti'es ith different sies and densities ere
initia''* separated into frations in sievin/ @sievin/ or sreenin/A respetive'* Eah fration
an be ei/hed to obtain the ei/ht #his information an then be used to /ive additiona'
ei/ht fration in eah sie 'ass #o methods desribed above differ on'* in the ontext of
data ana'*e
Speifia''* for this experiment the umu'ative urve approah as used to a'u'ate
the avera/e parti'e sie speifi surfae area or parti'e popu'ations @" abeet a' 200>A
umu'ative method is more aurate hen ompared ith the method of differentia' ana'*sis
#his is due to the umu'ative method does not re&uire the assumption of a ertain fration of
the parti'es in the same sie ith an avera/e 'ass sie
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7n the proess of sievin/ sieve series are sha(en in a period of time suffiient to 'ast
fration 'eft as the 'ar/est perenta/e Next the samp'e sie distribution an be determined b*
determinin/ the ei/ht of parti'es trapped on eah sieve #hus the umu'ative perenta/e
an be a'u'ated and umu'ative perenta/e /raphs an be p'otted a/ainst parti'e sie
5ased on the umu'ative /raph the sie of parti'es on the umu'ative perenta/e ?4 >0
and 16 an be determined Next the sie of the standard deviation the mean or avera/e
sie distribution of the samp'e an be obtained from the fo''oin/ re'ationship @" abeet
a' 200>A:
#he sie of the standard deviation Dp@?4A C Dp@>0A
"ean or avera/e 'n Dp 'n Dp@>0A F 0>'n2
#he sie distribution Dp@?4A F Dp@>0A H C 2
+here
Dp Sreen openin/ @mmA
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3!0 E$.')'L'G/
he particle size distribution analysis after collecting" preparing and
size the sample is done. he test sieves with mesh openings that reveal
particle distribution is selected at critical sizes. he analysis is done by
doing the following#
Start/up
). Stack the sieves on top of each other with the coarsest 0largest
opening1 on the top of the stack.2. ut the bottom pan under the nest 0smallest1 opening sieve. his
pan collects ne4 material that passes through the last one.3. 5se a laboratory scale 0accurate to .) gram1 to weigh an empty
container 0such as an extra empty bottom pan1 and establish the
tare weight.
+. 6eigh the sample material.,. 7mpty the sample into the top of the stack. !ake sure you do not
overload the surface as this causes blinding4 or blocking of the
openings.-. ut the stack into the sieve shaker.. lace a cover on the top of the stack. 0'f do not have the cover" you
need to determine the sieving loss18. !ake sure the stack is securely in place.9. Set the proper length of time to agitate the material.):. urn on the shaker and run the test.
;fter run the experiment
)). ;fter the shaker stops" empty the material from the coarsest
sieve into the empty container that you weighed in step 031. 5se a
soft bristle brush to gently brush the underside of the sieve to
remove all of the particles.
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)2. ap the side of the frame with the handle of the brush to clean
the remaining material from the sieve.)3. 6eigh the contents in the part to the nearest )ivide the weight obtained from each sieve by the weight of
the original sample. =ecord the percentage for each sieve.)8. %alculate and record the cumulative percentages as re&uired.)9. =epeat all the steps above for 3 times.
Diagram 3.0: Sieve shaker
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):
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!0 %ES*L$S "N) )IS&*SSI'N
4.1 Res!t of the Experiment
$abe !1:umu'ative !na'*sis for 3 set of ana'*sis
,un"esh 8penin/s
@mmA
"ean Barti'e
Sie Dpi @mmA
Sievin/
Loss @/A
"ass ration
p3@A
umu'ative frations for
parti'e sie I Dpi@A
1
0>00 ) 2066 13? ?620300 04 ?40 >6 ?06
02>0 02.> .32 4= .>.
012> 01?.> 3116 20? >4=
00.> 01 3=?0 26> 2?4
Ban 00.> 413> 2?4 00
2
0>00 ) 242? 1?2 ?1?
0300 04 ?.= >= .>=
02>0 02.> 04? 03 .>6
012> 01?.> 1=2? 12= 62.
00.> 01 4=03 32. 300Ban 00.> 434> 300 00
3
0>00 ) 3233 216 .?4
0300 04 13?0 =2 6=2
02>0 02.> >21 3? 6>4
012> 01?.> 3041 203 4>1
00.> 01 30?6 206 24>
Ban 00.> 36.2 24> 00
))
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!0 )IS&*SSI'N
".1 #ractions$ p3of the samp!es in each c!ass of partic!e si%e.
:,
):),2:2,3:
28.+ 2-.,2:.8
+.9 ,.-
)3.8
?istogram for ;nalysis =un )
mesh opening 0mm1
mass fraction 0@1
(i,-re !1a: "ass fration p3in eah mesh openin/ for ,un 1
:,
):),2:2,3:3,
?istogram for ;nalysis =un 2
mesh opening 0mm1
mesh fraction 0@1
(i,-re !1b: "ass fration p3in eah mesh openin/ for ,un 2
)2
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:,
):),2:
2,3:
?istogram for ;nalysis =un 3
mesh opening 0mm1
mass fraction 0@1
(i,-re !1c: "ass fration p3in eah mesh openin/ for ,un 3
)3
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".2 &ean$ mo'e an' me'ian
"ode J #he most fre&uent sie ate/or* hih an be obtained from the histo/ram
"edian J >0 above and be'o of the ate/or* invo'ved
#he median for a'' ana'*sis runs an be obtained from i/ure 44 4> and 46
"ean J #he avera/e sie ate/or*
P
16+P
50+P
84
3
"ean for ,un 1:
0.036+0.124+0.360
3
01.3
#he va'ues of mean mode and median for a'' ana'*sis run an be obtained from #ab'e 42
$abe !2:"ode mean and median for a'' ana'*sis runs
"naysis
o4e ean e4ian
,un 1 0 01.3 0124
,un 2 00.> 004. 013
,un 3 0 006. 016
#he histo/ram /raph indiates in perenta/e the amounts of parti'es existin/ in
respetive parti'e sie interva's after the ran/e of tar/et parti'e sies as divided into
separate interva's
)+
&-m-ati5e
Percenta,e
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),
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".3 (raph of cm!ative percentage of partic!e si%e that !ess
than mean partic!e si%e$ Dpifor each mesh opening of the sieve.
: :.) :.2 :.3 :.+ :., :.-
:
):
2:
3:
+:
,:
-:
:
8:
9:
)::
%umulative ;nalysis =un )
mesh opening 0mm1
cumulative 0@1
(i,-re !3a: umu'ative !na'*sis ,un 1
)-
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: :.) :.2 :.3 :.+ :., :.-:
):
2:
3:
+:
,:
-:
:
8:
9:
%umulative ;nalysis =un 2
mesh opening 0mm1
cumulative 0@1
(i,-re !3b:umu'ative !na'*sis ,un 2
: :.) :.2 :.3 :.+ :., :.-:
):
2:
3:
+:
,:
-:
:8:
9:
%umulative ;nalysis =un 3
mesh opening 0mm1
cumulative 0@1
(i,-re !3c:umu'ative !na'*sis ,un 3
)
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rom the /raph obtained above the parti'e sie at the umu'ative perenta/e of 16 >0
and ?4 are shon in #ab'e 43
$abe !3:#he parti'e sie @mmA at different umu'ative perenta/e
"naysis
16 0
,un 1 0034 0124 036
,un 2 0034 013 )
,un 3 004 016 )
)8
&-m-ati5e
Percenta,e
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".4 )a!c!ation of partic!e si%e 'istribtion
#he formu'a invo'ved:
P84
P16
2
or !na'*sis ,un 1
Barti'e sie distribution 0.360.034
2
0163 mm
#he parti'e sie distribution of a'' run an be seen in #ab'e 44 be'o
$abe !a:Barti'e sie distribution for different ana'*sis run
"naysisPartice Si8e )istrib-tion
9mm
,un 1 0163
,un 2 )001.,un 3 )002
rom the #ab'e 43 it an be seen that the parti'e sie of distribution for ,un 2 and 3
ere in ne/ative va'ue #hese va'ues ere not re'evant #hus there must be some error
ourred hi'e ondutin/ the experiment #he errors ere:
i +ei/hin/ s*stem had ero error hih annot ei/h the parti'es aurate'*ii +ind* ondition hih aused the fine parti'es to be b'on durin/ the ei/hin/
proess
iii #he duration for sha(in/ of the parti'es as too short for the ertain parti'es to be
sieved
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5esides there as a'so some 'oss of parti'es durin/ ondutin/ the experiment 7t
as beause the mass of parti'es after sievin/ as 'ess than the ori/ina' mass #he
a'u'ation of the perenta/e 'oss of parti'es for ,un 1 an be seen be'o:
8ri/ina' mass 1>0 /
"ass after sievin/ 2066 F ?40 F .32 F 3116 F 3=?0 F 413>
14?6= /
Berenta/e error (150148.69)
150 100
0?.
#he summar* of perenta/e 'oss for a'' ,un 1 2 and 3 is shon in #ab'e 44 #his
happened due to some reasons hih ere:
i #he ind* ondition at the area of experiment hih aused the fine parti'es to be
easi'* b'on
ii #he over as not p'aed ti/ht'* on the top of the sta( durin/ the runnin/ of the
sha(er
$abe !b:Berenta/e 'oss of parti'es for different ana'*sis
"naysisPercenta,e Loss o; Partices
9
,un 1 0?.
,un 2 313
,un 3 04>
2:
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6!0 &'N&L*SI'N
!'thou/h there some error in determinin/ the parti'e sie distribution the experiment
is ahieved the ob$etive #hrou/hout first run the parti'e sie distribution of the samp'e is
0163mm and have 0?. 'oss of parti'es ;oever throu/h ,un 2 and ,un 3 the parti'e
sie distribution reorded unaeptab'e va'ue as the va'ue parti'e sie @mmA at ?4
umu'ative perenta/e annot be determined #his ma* due to the errors hi'e arried out the
experiment #hus some reommendation suh as arried out the experiment in the 'osed
room so that tin* parti'es not esape hi'e transfer the samp'es into the pan
2)
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%E(E%EN&ES
Gean(op'is hristi - @2003A #ransport Broesses and Separation Broess Brinip'es @4 th
editionA.Brentie ;a'' 7nternationa' Ne -erse*
" abe +L Smith - K ;arriot B @200>A Unit Operation of Chemical Engineering.
7thEdition " Gra);i''
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"ppen4ix