دورة التكييف مهمة جداً
DESCRIPTION
دورة التكييف مهمة جداًTRANSCRIPT
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Egyptian Engineering Syndicate
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:
. /
. .
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: / : / 12342324848/ 51221244448/
etacidnyS gnireenignE naitpygE
) sdaoL gnilooC(
) sdaol elbisneS ( -1
43 44
.
) sdaol tnetaL ( -2
.
:
) sdaol lanretxE ( -1
:
swodniw ssalG) sdaol raloS ( -
) noitcudnoC ( -
)1 giF (
gniliec lanretxE
sllaw lanretxE
swodniW
1 giF
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/ : / :
etacidnyS gnireenignE naitpygE 12342324848 / 51221244448 /
) sdaol lanretnI ( -2
:
). elpoeP ( -
). gnithgil ( -
). tnempiuqE ( -
) noitalitneV ( -3
ria hserf
.
:
: -
. -1
.
. -2
) noitcudnoC(
.) noititraP (
) sllaW dedahS ( -
. ) noitcudnoC (
-
.44421) RT ( ) rh/utB (
. UHA
.
UHA mooR A M A S
A R
hxE A F
2 giF
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/ : / :
etacidnyS gnireenignE naitpygE 12342324848 / 51221244448 /
) sdaol lanretxE : (
) swodniW ssalG ( -1
) ralos ot oud ( -
) f, ( ) X (
, ) A, () 61 (
) 2,1 elpmaxE () 51 ( ) GHS( niag taeh elbisneS
. ""
) noitcudnoc ot oud ( -
R/1=U taeh llarevo ecafrus eht fo tneiciffeoc refsnart) U (
) )latot A
. ) T , (
) sllaw lanretxE ( -2
) ralos ot oud ( -
ecnereffid erutarepmet daol gnilooc) DTLC (
. ( 23 (
:
) , U= ( 33.0 : 3.0
) 7-2, 6-2, 5-2, 4-2 ( R R/1=U
.( 43 ( ) 11 (
) ot oudnoitcudnoc ( -
). noitcudnoC (
f XA GHS = XQ
T latot A U = Q
rroc DTLC XA U = XQ
T A U = Q
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/ : / :
etacidnyS gnireenignE naitpygE 12342324848 / 51221244448 /
) gnilieC lanretxE ( -3
) ralos ot oud ( -
ecnereffid erutarepmet daol gnilooc) DTLC (
. ) 43 (
) noitcudnoc ot oud ( -
). noitcudnoC (
:
) . . noitcudnoC(
. )xe( latot Q
) sdaol lanretnI( :
) elpoeP ( -1
) elbisneS ( -
) tnetaL ( -
) L) , ( S) , ( N (
) L & S . (
. : ) 84 ( ) 12-2 (
rroc DTLC A U = Q
T A U = Q
sof 1.1 latot Q= )xe( ngised Q
S N = SQ
L N = LQ
LQ + SQ = elpoep Q
-
/ : / :
etacidnyS gnireenignE naitpygE 12342324848 / 51221244448 /
) gnithgiL( -4
) N(
) 94( ) 72-2 (
) tnempiuqE lacirtcelE( -3
(
) 25, 15, 45 ( ) 52-2, 42-2, 32-2, 22-4
.
. )ni( latot Q
) sdaol noitalitneV ( :
. ) nosrep/s/L(
) 54 ( ) 2m/s/L(
) 8-2 (
) ria hserf(
). tnetaL( ) elbisneS(
) daoL elbisneS noitalitneV( :
Q S m =ria Cp T tub m ria = ria Vria
, Cp ria 500.1 =K.gk/Jk 3
dna ria ~ m/gk 2.1
N 1.4 )ttaw( rewoP = Q
rh/utB
N nosrep / mfc
A 2m / mfc = latot MFC
) rh / utB ( T MFC 80.1 = SQ
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/ : / :
etacidnyS gnireenignE naitpygE 12342324848 / 51221244448 /
) daoL tnetaL noitalitneV( :
m = L Q o tnetaL v
m = tuB om / v
o ria
:
3 dnAmria = ria Vria , ria ~ m/gk 2.1
.
:
: taeH elbisneS dnarG
: taeH tnetaL dnarG
: taeH dnarG latoT
0052
m = L Qom = tnetaL v
o tnetaL ria
MFC
MFC 86.0 = LQ
v SQ + )ni , xe( SQ = S Q
v LQ + )ni , xe( LQ = L Q
rh/utB L Q + S Q = latot Q
: " "RT 00021
3 giF
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/ : / :
etacidnyS gnireenignE naitpygE 12342324848 / 51221244448 /
:
) : rotcaF ytisreviD(
445 4441
445 4441
) daoL xaM( 4451
) daoL dnameD (
( )
4441
) rotcaF ytisreviD(
) . 9.0, = 57.0( = ( )
rotcaF ytisrevid daoL xaM = daoL dnameD
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: / : / / 84444212215 / 84842324321
Egyptian Engineering Syndicate
External Loads
Direction SHG (Carrier Tables) Area = l * h (m2) Qsensable Qtotal = Num * Q
Glass
Solar
N Qsensible(N) = SHG(N) * A(N) * f(N)
S Qsensible(S) = SHG(S) * A(S) * f(S)
E Qsensible(E) = SHG(E) * A(E) * f(E)
W Qsensible(W) = SHG(W) * A(W) * f(W)
Conduction ____ _________ Qsensible = Ug * Ag (total) * T
Direction CLTD (Ashrae Tables) Area = l * h (m2) Qsensable Qtotal = Num * Q
Wall
Solar
N Qsensible(N) = U(N) * CLTD(N) * A(N)
S Qsensible(S) = U(S) * CLTD(S) * A(S)
E Qsensible(E) = U(E) * CLTD(E) * A(E)
W Qsensible(W) = U(W) * CLTD(W) * A(W)
Conduction ____ _________ Qsensible = Uw * Aw (total) * T
Direction CLTD (Ashrae Tables) Area = l * h (m2) Qsensable
Roof
Solar ____ Qsensible = CLTD * A
Conduction ____ _________ Qsensible = U * A * T
Direction CLTD (Ashrae Tables) Area = l * h (m2) Qsensable
Floor
Solar ____ _________ __________
Conduction ____ _________ Qsensible = U * A * T
(Sum Ex) * 1.1
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: / : / / 84444212215 / 84842324321
Egyptian Engineering Syndicate
Internal Loads
Item Num S (Egy Code) L (Egy Code) Qs = Num * S Ql = Num * L Qtotal = Qs + Ql
People
Light _____
Electrical equipment _____
Kitchen machines
Sum In
Ventilation (fresh air >>> S & L)
CFM / Person Num of Persons Total CFM Qs = 1.08 * CFM * T Ql =0.68 * Qtotal = Qs + Ql
CFM / m2 A (m2) Toal CFM Qs = 1.08 * CFM * T Ql =0.68 * Qtotal = Qs + Ql
Total SUM
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: / : / 12342324848/ 51221244448/
etacidnyS gnireenignE naitpygE
) MFC(
) ria hserF ( -4
.) ria hserF% ( 884
) ria nruteR ( -4
. ) ria hserF (
:
) ria hserF ( -4
) ria dexiM( ) ria nruteR(
) UHA(
4 giF
) ria nruteR ) ( ria hserF ( -4
) UHA (
) PDA (
riA nruteR %
4 giF
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: / : / 12342324848/ 51221244448/
etacidnyS gnireenignE naitpygE
tnioP oeD sutarappA) PDA (
.
) lioc gnilooC( ) lioc retaeheR(
5 giF) UHA (
) ria hserF ( -3
) noitacifidimuheD (..
) ssap yB (
1.0 : 51.0 ) fpb ( rotcaf ssap yB
) riA tuOelbisneS taeH- HSAO (
) taeH tnetaL riA tuO- HLAO (
.
, ) taeH elbisneS mooR HSR( .
: ) tnetaL mooR taeH HLR(
: taeh elbisneS evitceffE
: taeh tnetaL evitceffE
5 giF
ria hserF% 001
) HSAO fpb ( + HSR = HSE
) HLAO fpb (+ HLR = HLE
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: / : / 12342324848/ 51221244448/
etacidnyS gnireenignE naitpygE
-4
( )
) : rotcaF taeH elbisneS mooR evitceffE- FHSRE(
: rotcaF taeH elbisneS
T Q / S Q = FHS
:
:
enil detarutaS 27.0 FHSRE
) PDA (
.
. ) lioc gnilooC( ) retaeheR(
:
) tnetaL) ( elbisneS(
) FHSRE) ( tnetaL (
:
27.0 ) FHSRE ) ( tnetaL ( -1
. 6 giF ) tnetaL ( ) PDA (
) . PDA) ( elbisneS ( -2
R
R
PDA
S
= FHSRE ) HSAO fpb (+ HSR
)) HLAO + HSAO ( fpb + ) HLR+ HSR
6 giF
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: / : / 12342324848/ 51221244448/
etacidnyS gnireenignE naitpygE
27.0) FHSRE (
: CR ) retaeheR (
) elpmaxe rof ( 7.0 = FHSRE
37.0. 27.0
: erehw )CR + Y( / )CR + X( = FHSRE
) HSAO fpb ( + HSR = X
)HLAO + HSAO ( fpb + ) HLR+ HSR = Y
)ttaw k( = 0043 rh / UTB = CR : oS
) ria V ria = ria m) ( T PC m = elbisnes Q (
) * etuniM reP teeF cibuC MFC(
.
hserf MFC ( (
) noitalitneV (
) : nruteR MFC (
= MFC ) HSAO fpb ( + HSR
) PDAT -- bdT ( 80.1 ) fpb -- 1(
nruteR MFC + hserf MFC = MFC
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/ : / : 12342324848 / 51221244448 /
etacidnyS gnireenignE naitpygE
) stcuD riA (
:
. ) tcuD niaM ( -1
. ) sehcnarB ( -2
. resuffiD -3
. llirG
.DV & DF, T , ) sgnitteF ( -4
7 giF
:
.
) ngiseD tcuD riA (
:
) edohteM noitcirF lauqE (
) : wolF lanretnI : (
) . V) , ( A (
) V (
1 1 1
2
3
4
V A =oQ
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/ : / : 12342324848 / 51221244448 /
etacidnyS gnireenignE naitpygE
) mpf 0052 : 0031 (
) . mpf 008 : 007(
) . V (
) edohteM noitcirF lauqE (
) "mfc" Q ( -1 :
) . "mpf" V ( -2
) 8 giF( ) L/P(
. ) tw tcuD( ) rotaltcuD( ,
) . L/P : (
) L / P ( -1
). "mfc" Q ( -2
) 8 giF (
) 9 giF (
.) tw tcuD) ( rotaltcuD (
8 giF
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/ : / : 12342324848 / 51221244448 /
etacidnyS gnireenignE naitpygE
:
*44(42 ) (42*81( )81 )41* (81)01*
:
) 8 giF (
) 9 giF (
) aerA tcuD riA (
) oitaR tcepsA ( -1
( ). .
) . 4 : 1 (
RA
mc 8 mc4
mc2 mc4
tsoC
9 giF
m 612
2m 61
1 = 4/4 = RA 4 = 2/8 = RA
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/ : / : 12342324848 / 51221244448 /
etacidnyS gnireenignE naitpygE
.
-2
) refsnarT taeH (
: ) ecafrus A(
) . 1 = RA(
-
) 7:1 ( xam epolS :
) 4:1 ( nim epolS
) tcuD niaM) ( hcnarB ( -
" 1 "
) . & resuffiD llirG (
" 4"
) hcnarB ( ) repmuD emuloV DV ( -
) tcuD niaM(
.
) resuffiD ylppuS ( -
) repmuD emuloV(
) . artsigeR(
T ecafrus A U = TH Q
Y
X
01 giF
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/ : / : 12342324848 / 51221244448 /
etacidnyS gnireenignE naitpygE
) eriFrepmuD DF ( -
) tcuD nruteR(
.
) llirG & resuffiD (
: : sresuffiD :
resu ffiD dnuoR -1
X
"6+X
resuffiD erauqS -2
yaw 1 yaw 2 yaw 3 yaw 4
renroC
11 giF
eziS ecaF eziS kceN
21 giF
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/ : / : 12342324848 / 51221244448 /
etacidnyS gnireenignE naitpygE
) eziS ecaF) ( eziS kceN (
.
)resuffid riA (
ylppuS resuffid
resuffid nruteR) 5.3 : 3(
.
) llirG & resuffiD (
: ) llirG & resuffiD(
. ) MFC( -1
. ) mpf V( -2
resuffiD ) eziS kceN ( . -3
) thgieW tcuD(
( ) ( )
) sgnittiF) ( stcuD (
... T ,
X
X2
X
Y2
Y
Y
31 giF
) snot ( emuloV = m
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/ : / : 12342324848 / 51221244448 /
etacidnyS gnireenignE naitpygE
. emuloV ( , ( ) (
emuloV .
t A = emuloV
L ) h + d ( 2 = A
:
) : oitaR tcepsA(
) MFC (
) V (
.
:
thgieW
gk
thgieW
m/gk2
kcihT
mm
eguaG
))su aerA
m2
htgneL
m L
thgieH
mm h
htdiW
mm d
noitceS
rebmun
1
2
.
. -2 . ) hcnarB ( -1
)t( )X(
mm 6.0 "21
mm 7.0 "03 : "31
mm 8.0 "84 : "13
mm 1 "06 : "94
t
h
d
L
1.1 t L ) h + d ( 2 = m
X
%01 =
L
h
d
d
L h
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/ : / : 12342324848 / 51221244448 /
etacidnyS gnireenignE naitpygE
) hcnarB telnI : (
:
ffO ekaT -
) ffO ekaT (
.) mc 01 ) ( w 4/1(
kcen seohS -
) ffO ekaT (
) . mc 01 ) ( w 4/1(
) senaV ediuG : (
.
) senaV ediuG (
: ) D (
:
) taorhT tuo htiW (
) taorhT lluF(
.
) taorhT lluF ( -1
)D (
enon "01
1 "61 : "21
2 "42 : "61
3 "03 : "42
w
54o
w 4/1
w w 4/1
54o
taorhT
TR suidaR
HR suidaR leeH
seidde
senaV ediuG
D
D
HR
2R
1R
TR
) D ( 4/3 = T R
D + T R = H R
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/ : / : 12342324848 / 51221244448 /
etacidnyS gnireenignE naitpygE
) taorhT tuo htiW ( -2
) TR (
:
) senaV ediuG (
) . ANCAMS (
.
) D (1.0 = T R
D + T R = H R
HR
2R
1R
TR D
)nI( ) TR ( suidaR taorhT
)nI( ) HR ( suidaR leeH
3 fo 1 oN
2 fo 1 oN
3 fo 2 oN
2 fo 2 oN
3 fo 3 oN
1 fo 1 oN
41 giF
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/ : / : 12342324848 / 51221244448 /
etacidnyS gnireenignE naitpygE
:
) stcuD riA ( -1
). 51 giF) ( xelF amrA(
) UHA ( -2
) munelp (
. 88
) elbixelF( -3
) munelp) ( savnaC(
.
) snoisnemid tcuD) ( DF , DV ( -4
) repmuD rettilpS ( -5
) repmuD emuloV(
.
3) tcuD niaM ( -6
) . UHA (
-7
) stcuD riA (
51 giF
mc 08
munelP
savnaC
UHA
savnaC
rettilpS
61 giF
-
/ : / : 12342324848 / 51221244448 /
etacidnyS gnireenignE naitpygE
) tcuD riA ( -8
. outaR tcepsA
) 6 * 01 (
MFC 001
. MFC 003
L/P
MFC) edohteM noitcirF lauqE(
. oitaR tcepsA L/P
-9
. tcuD fo mottoB) DOB (
:
) UHA (
U
.
UHA
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/ : / : 12342324848 / 51221244448 /
etacidnyS gnireenignE naitpygE
) snaF (
:
:
tinU gnildnaH riAUHA -1
) . . metsyS cinordyH lartneC(
.
tinU egakcaP -2
) . metsyS XD) ( pmuP taeH(
.
) . snaF (
) noitacifissalC snaF (
CAVH ni desu snaF
)rewolB( naf lagufirtneC
naf pit -drawroF - 1
naf pit-drawkcaB - 2
naf laixA
naf laixa-enaV-1
naf laixa-ebu -2
rellepmI
telnI
gnisaC
eltuO
t
71 giF
-
/ : / : 12342324848 / 51221244448 /
etacidnyS gnireenignE naitpygE
) snaF lagufirtneC (
) drawroF& drawkcaB(
) ) PS -
) MFC (
.) drawroF(
) drawkcaB ( . ) MFC (
) draw kcaB ( .
) drawroF (
) . tinU lioC naF(
:
). MPR ) ( MFC ( -1
). MPR ( 2) PS ( -2
) ph ( -3 ). MPR( 3
:
) noitceleS naF (
:
) MFC ( -1
) naFerusserP citatS ( -2
etaR wolF emuloV
Po
wre
S at
it c
Per
ssu
er(
SP
)
soc V I = P
P Q = P
1
2 =1
2 =
1
2 =
1
2
3/1 2/1
81 giF
-
/ : / : 12342324848 / 51221244448 /
etacidnyS gnireenignE naitpygE
.
:
) sessoL erusserP (
) : sessoL erusserP (
:
.) llirG & resuffiD ) ( teltuO) ( telnI(
) sessoL rojaM ( :
) , , tcuD riA) ( L/P (
.
) sessoL lacoL : (
) L/P( sgnitteF
.
) sessoL lacoL ) ( sessoL rojaM : (
) . erusserP citatS (
) P (
) DS , DF , DV (
. ) ycneiciffE xaM (
sessoL lacoL
) cte noitcennoc T , woblE ( sgnitteF -1
) DS & DV & DF ( srepmaD -3
cte .. tel tuO & tel nI -4
sessoL rojaM
noitcirf tcuD
+ ) )sgnitteF(qe L + )tcud(qe L ( L/P = PS
llirg P+ ) DS & DF & DV ( P
-
/ : / : 12342324848 / 51221244448 /
etacidnyS gnireenignE naitpygE
:
) : naF lamroN(
) A S) ( 1 ( -
) . erusserP citatS ylppuS(
) A R) ( 2 ( -
) . erusserP citatS nruteR (
) : naF noitalucriceR(
-
. ) tinU lioC naF(
.
) : naF retsooB(
-
) naF retsooB(
) naF retsooB (
) . seireS) ( erusserP citatS(
) lotrnoC MFC (
:
) repmuD emuloV( -1
) naF deepS elbairaV( -2
) leehW tleB( -3
:
:
naF ylppuS
-
/ : / : 12342324848 / 51221244448 /
etacidnyS gnireenignE naitpygE
) MFC( :
.
) PS( :
.
:
:
MFC 012,11) 0(
) . retaw fo nI 3(
:
.
) retaw fo nI 2( ) 1(
MFC 005,21
.
) resuffiD (
.
Sat
it c
Per
ssuer
( I
nw
tare
)
0001 * MFC
91 giF
-
/ : / : 12342324848 / 51221244448 /
etacidnyS gnireenignE naitpygE
) . 0() 1 (
repmaD emuloV
MFC 012,11
.
) 2 ( :
.
MFC 012,11) 0 (
) . retaw fo nI 3(
) retaw fo nI 4( ) 2(
MFC 000,01
.
)0() 2 (
.
.
-
/ : / : 27057375080 / 12772755580 /
etacidnyS gnireenignE naitpygE
) spmuP (
) . metsyS retaW dellihC (
:
) srellihC) ( spmuP ( -1
. mpr 0541) lagufirtneC spmuP(
). MPR ( ) MPG( -2
). MPR ( 2 ) daeH ( -3
) ph( -4 ). MPR( 3
:
) spmuP ( -5
) . noitativaC (
) : noitativaC (
-6
) . xetroV itnA (
: -7
) daeH) : ( seireS ( -
) . Q (
) : lellaraP ( -
) . daeH) ( Q(
1
2 =1
2 =
1
2 =
1
2
=
2H , Q 1H , Q
2H + 1H , Q
H , 1Q
H , 2Q
H , 2Q + 1Q
seireS
lellaraP
V
TS L
mta
-
/ : / : 27057375080 / 12772755580 /
etacidnyS gnireenignE naitpygE
) pU kooH(
evlaV ylfrettuB & etaG -1
) reniartS ( retliF -2
stnioJ elbixelF -3
evlaV nruteR noN -4
seguaG -5
:
) . rellihC( ) ylfrettuB ( -1
) ediS noitcuS ( -2
) EcrecudeR cirtnec(
) noitativaC) ( paG riA(
) ediS yrevileD( ) 51 giF (
.
) noitcnuF pmuP(
:
. pmuP yramirP -1
pmuP yradnoceS -2
. yramirP yramirP
02 giF
12 giF
-
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etacidnyS gnireenignE naitpygE
:
) redaeH niaM( ) ) lellaraP nI
.
-
/ : / : 12342324848 / 51221244448 /
etacidnyS gnireenignE naitpygE
metsyS retaW dellihC
) . tinU lioC naF(
) rellihC (
:
) MPG ( -1
) )P -2
) . retaW dellihC (
) MPG : (
:
T pC m = Q
:
) MPG (
F) Tw ( o
: 01
.
) MPG (
) . MPG latoT(
)pmuP daeH citatS : (
)) tf001/ )L/P (
= 42
) ni tuo( wT
MPG 4.2 = RT1
=
2
2 V f
-
/ : / : 12342324848 / 51221244448 /
etacidnyS gnireenignE naitpygE
) snoitadnemoceR (
tf001/tf 01 -1
)) L/P) tf001/( < 01tf001/tf . . spf 5) 8 : 3( spf ) V ( -2
) ngiseD gnipiP(
) ngiseD tcuD riA (
) edohteM noitcirF lauqE(
) ngiseD tcuD riA (
spf 8
. pf 5s
. ) ngiseD tcuD riA(
.
:
) .) tf001/ )L/P (sessol H ( (
) MPG( -1 :
) ) tf001/ )L/P ( -2
61 giF) d (
:
) ( ) sessoL noitcirF (
) . tinU lioC naF(
:
22 giF
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Egyptian Engineering Syndicate
1- ( GPM )
: 1 TR = 2.4 GPM :
GPM TR component
2.4 1 FCU (1TR)
36 15 AHU (15TR)
48 20 AHU (20TR)
12 5 FCU (5TR)
24 10 AHU (10TR)
122.4 51 SUM
2- ( Static Head )
( A G )
(B , C , D , E , F )
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Egyptian Engineering Syndicate
d ( In ) (P/L) /100ft ))
< 10 ft / 100 ft V = ( 3 : 8 )
5 fps ~ GPM Section
122.4 A B
120 B C
96 C D
60 D E
48 E F
48 F G
48 G H
48 H I
48 I J
60 J K
96 K L
120 L M
122.4 M N
H losses =
{(P/L ) AB ( LPipe + L Fittings + LAccesories )}
+ {(P/L ) BC ( LPipe + L Fittings + LAccesories )}
+ {(P/L ) CD ( LPipe + L Fittings + LAccesories )}
+ {(P/L ) DE ( LPipe + L Fittings + LAccesories )}
+ {(P/L ) EF ( LPipe + L Fittings + LAccesories )}
+ {(P/L ) FG ( LPipe + L Fittings + LAccesories )}
+ {(P) AHU } =
:
( FCU & AHU & CWU )
( FCU = 15" ( )AHU & CWU = 20" )
.
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etacidnyS gnireenignE naitpygE
) sevlaV yaW 3 & yaW 2 (
) evlaV yaW 2 : (
) evlaV yaW enO(
) evlaV yaW 2 ( .
2
1
.
32 giF
-
/ : / : 12342324848 / 51221244448 /
etacidnyS gnireenignE naitpygE
) evlaV yaW 3 : (
) tuptuO 1 , tupnI 2 (
) tuptuO 2 , tupnI 1(
) tinU lioC naF (
UCF
.
42 giF
-
/ : / : 12342324848 / 51221244448 /
etacidnyS gnireenignE naitpygE
) evlaV yaW 3 (
) tinU lioC naF (
52 giF
-
/ : / : 12342324848 / 51221244448 /
etacidnyS gnireenignE naitpygE
) seirosseccA metsyS (
) noitalitneV nehctiK ( -1
. ) . dooH( .
) MFC ( sdooH
:
) . 3tf) ( V) , ( n (
. 6 = xam , 3 = nim) n (
3 = nim
tsoC rewoP tcuD MFC n
=
06 V
mc 52 mc 52
s/m )57.0 : 5.0(
54o
54 o
54o
54 o
mpf )0022 : 0081(
ecaF
,
.
w
-
/ : / : 12342324848 / 51221244448 /
etacidnyS gnireenignE naitpygE
. MFC -1 :
. ecaF dooH 2
( L/P (
. dooH ) tcuD riA (
MFC
. MFC
:
) evitageN (
.
. %5
) knaT noisnapxE ( -2
.
:
naht erom si D ot B morf daeh citatS . a
.C ot A morf erusserP citats
naht erom si DB ni sessol noitcirF . b
.CA ni sessol noitcirf
CA
.
) . pU ekaM) ( knaT XE (
) metsyS desolC(
.
) knaT XE (
. 43,33 egaP 3 traP
) . PAH (
Q V A =
A )05 + w( 2 =
knaT XE
resiR
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Egyptian Engineering Syndicate
Tables
&
Charts
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Egyptian Engineering Syndicate
) SHGSolar Heat Gain (
Table 15
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Egyptian Engineering Syndicate
Continued ) SHG( duo to Glass Solar Heat Gain
Table 15
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Egyptian Engineering Syndicate
Continued ) SHG( duo to Glass Solar Heat Gain
Table 15
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Egyptian Engineering Syndicate
Continued ) SHG( duo to Glass Solar Heat Gain
Table 15
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Egyptian Engineering Syndicate
Continued ) SHG( duo to Glass Solar Heat Gain
Table 15
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Egyptian Engineering Syndicate
Continued ) SHGSolar Heat Gain duo to Glass (
Table 15
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Egyptian Engineering Syndicate
Glass Factor ( f )
Table 16
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Egyptian Engineering Syndicate
) RThermal Resistance for Building & Insulation Materials (
Continued
Table 34
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Egyptian Engineering Syndicate
) RThermal Resistance for Building & Insulation Materials (
Continued
Continued
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Egyptian Engineering Syndicate
Ventilation
Table 45
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Egyptian Engineering Syndicate
Heat Gain from People
Heat Gain from Light
Table 48
Table 49
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Egyptian Engineering Syndicate
Heat Gain from Restaurant Applications
Table 50
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Egyptian Engineering Syndicate
Heat Gain from Restaurant Applications
Table 51
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Egyptian Engineering Syndicate
Hooded Heat Gain from Miscellaneous Applications
Table 52
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Egyptian Engineering Syndicate
Heat Gain from Miscellaneous Applications Not Hooded
Recommended Air Velocities in Ducts
Table 52
Table 7
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Egyptian Engineering Syndicate
Wall and Roof Thermal Properties and Code Numbers
Table 11
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Egyptian Engineering Syndicate
CLTDRoof
Number Roof
Table 30
Table 31
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Egyptian Engineering Syndicate
CLTDWall
Table 30
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Egyptian Engineering Syndicate
Continued CLTDWall
Table 30
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Egyptian Engineering Syndicate
Continued CLTDWall
NumberWall
Table 30
Table 33
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Egyptian Engineering Syndicate
Continued NumberWall
Table 33
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Egyptian Engineering Syndicate
Continued NumberWall
Table 33
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Egyptian Engineering Syndicate
Continued NumberWall
Table 33
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etacidnyS gnireenignE naitpygE
-
/ : / : 12352324848 / 01221245448 /
etacidnyS gnireenignE naitpygE
-
/ : / : 12352324848 / 01221245448 /
etacidnyS gnireenignE naitpygE
-
/ : / : 12352324848 / 01221245448 /
etacidnyS gnireenignE naitpygE
-
/ : / : 12352324848 / 01221245448 /
etacidnyS gnireenignE naitpygE
-
/ : / : 12352324848 / 01221245448 /
etacidnyS gnireenignE naitpygE
-
/ : / : 12352324848 / 01221245448 /
etacidnyS gnireenignE naitpygE
-
/ : / : 12352324848 / 01221245448 /
etacidnyS gnireenignE naitpygE
-
/ : / : 12352324848 / 01221245448 /
etacidnyS gnireenignE naitpygE
-
/ : / : 12352324848 / 01221245448 /
etacidnyS gnireenignE naitpygE
-
/ : / : 12352324848 / 01221245448 /
etacidnyS gnireenignE naitpygE
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Egyptian Engineering Syndicate
Rectangular Duct Dimensions
Another Format But in ( mm )
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etacidnyS gnireenignE naitpygE
) trahC cirtemorhcysP (
w
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Egyptian Engineering Syndicate
Equal Friction Methode Chart ( CFM & P/L & FPM & D )
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Egyptian Engineering Syndicate
Equal Friction Methode Chart ( CFM & P/L & FPM & D )
Another Chart
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Egyptian Engineering Syndicate
Rectangular Duct Dimensions
Dimensions by Inches ( In )
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Egyptian Engineering Syndicate
Friction Loss for Closed Piping System
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etacidnyS gnireenignE naitpygE
pU kooH tinU gnildnaH riA
pU kooH rellihC
-
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etacidnyS gnireenignE naitpygE
pU kooH pmuP
-
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etacidnyS gnireenignE naitpygE
pU kooH tinU lioC naF