$..$ CF$11$

wan lab$$t$$ri filtresh$$n st$$di f$$ k$$m$$t pan k$$nstant r$\backslash$epsi t$.$ Di besik ikwyulet $($Cook$,1984)$ ikwyulet:

t

f

$1999.$

$=[\backslash$Delta P$.)$ we d$$n k$$l

c

$1999.$

WAN

$2.2.$

$/\backslash$mu M

$2.2.$

c$]$x

c

$1999.$

exp$($ax$)$ we d$$n k$$l

c

$1999.$

$+$b$).$

Lel c

$1.1.1.$

$1999.$

$=\backslash$Delta P

c

$1999.$

WAN

$2.2.$

$/\backslash$mu M

$2.2.$

c

t

f

$.$

$1999.$

$=$c

$1.1.1.$

$1999.$

exp$($ax$)$ we d$$n k$$l

c

$1999.$

$+$b$)(1$aks$)$ we d$$n k$$l

c

$1999.$

$).$

t

f

$+$

$1999.$

$=$ac

$1.1.1.$

$1999.$

$(2$aks$)$ we d$$n k$$l

c

$1999.$

$)$ksp$($aks$)$ we d$$n k$$l

c

$1999.$

$+$b$).$

$1999.$

Nyut$$n m$$t$$d de gi x

c

k$+1$

$1999.$

$=$x

c

k

$1999.$

$($i$.)$

f

$.$

$1999.$

$,$l

f

$.$

$1999.$

$)$ usay t

f

$1999.$

$=$ t$\backslash$epsi m f$$ bil op filta kek, min $\backslash$Delta P

c

$1999.$

$=$ pr$$sh$$n dr$$p ak$$s kek, psig $(20)$ A$=$ filtresh$$n eria, ft

$2.2.$

$(250)\backslash$mu $=$ filtrat viskositi, s$$ntip$$yz $(20)$ M$=$ mas fl$$f filtr$$t$,1$b

m

$1999.$

$/$min$(75)$ c$=$ s$$lid k$$ns$$ntresh$$n insay fid f$$ filta, Ib

m

$1999.$

$/$lbwe filt$\backslash$epsi t $(0\mathrm{.}01)$ x

c

$1999.$

$=$ mas fraksh$$n s$$lid d$$n na dray kek a$=$ k$$nstant rilayt kek r$$sist$$ns to s$$lid fraksh$$n $(3\mathrm{.}643)$ h$=$ k$$nstant rilayt kek r$$sist$$ns to s$$lid fraksh$$n $(2\mathrm{.}680)\backslash$beta $=3\mathrm{.}2\backslash$times $10$

$8$

$($lbuift we de na di w$$l

$2.2.$

$).$

$2.2.$

D$$n gi n$$mba valyu f$$ni paramita insay brak$$t$.$ Obtain di maksimal t$\backslash$epsi m f$$ filtr$\backslash$epsi sh$$n as f$$nsh$$n f$$ x

c

$1999.$

bay wan num$$rik yunidim$$nsh$$nal s$$ch$.$