Section Design v1.2

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    fcu 25

    fy 420

    length 2.6 assume a 0.5

    width 0.3 Z 2.1

    load Pu Mu PL T! P" T!

    case 1 1331 0 665.5 ! 665.5 !

    case2 141# 3122 21#6.16$ ! %$$$.166$ T

    case3 1136 $21 #11.3333 ! 224.666$ !

    case4 106& 0 534 ! 534 !

    case5 $&6 $21 $36.3333 ! 4#.6666$ !

    'ounda(y element

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    !)*+ ,T-/L/T "*T-/ -LL

    con(ete deinsity 25 +m3 o7e(tu(ning facto(8 2

    soil deinsity 1& +m4 ,liding facto(8 1.5

    inte(nal f(ection angle 30 deg. 0.523333

    f(iction cofficient 0.5

    .! 230 +m2

    su(cha(ge 0 +m2

    )1 14 m

    )2 1.5 m 9 2.5

    Tt 0.$ m

    T' 1.5 m

    a 3.1 m :toe 22&.3#64 +

    ' $.# m :heel 226.$316

    +a 0.33365&

    +; 2.##$0&2 !)*!+ 7e(tue(ning

    7e(te(ning moment Mo 3$2$.501

    "esisting load

    < M(

    stem1 245 4.25 1041.25

    ,T*M2 140 3.633333 50&.666$

    footing 46&.$5 6.25 2#2#.6&&

    ea(th 1##0.& &.55 1$021.34

    su(cha(ge 0 &.55 0

    2&44.55 M( 21500.#4 efficent8 34.6$2#1

    7. 5.$6&1#2 +

    !)*!+ *-"/ !-P-!/T

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    efficient8 #&.1&3&

    "*/"!M*T !!"*T* 9*,/ "*T-/ -LL

    =c8 25

    y8 420

    9*,/ ,T*M

    thic>ness of stem

    ?u8 1000.5$3

    #3$.5

    efficient #3.6#62& not o> inc(ease thic>ness

    " d8 1412.5$4 mm efficient #4.1$161

    com;a(e with T'

    7e(tical (einfo(cment of stem

    Mu8 466#.342

    " (o used (o -s dim @

    L*

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    minimum width of eD;asion Foints length of wall8 30 m

    98 1 mm

    9*,/ )eel

    analysis of 'ase

    G1 252 G3 226.$316

    G2 3$.5 G4 1.664&31

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    dim @

    use mm

    12 12 steel B6C

    9*,/ toe

    : at face of heel @"*H

    " @"*H

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    ##.302$#

    #&.5$

    1%main ,tem,teel

    )eel steelB4CToe main

    steel 5

    2%,tem ,teel

    3%,tem ,teel

    ho(

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    f=c M;a 20

    fy M;a 420

    Mu ?u ' d

    +.m + mm mm

    400 1$6 300 450

    single (einfo(cment

    " (o used (o -s dim @

    L*

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    -7, used 0.563152

    dim of sti(u;; num'e( s;ace ,P-!*9 A,*9

    10 1 2$# 225

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    -2 sesmic data

    ca 0.4ENTER DATA IN BLUE CELL ONLY

    c7 0.56

    " &.5

    / 1!t 0.0&53

    'ulidind data

    floo( no high high weigth

    hiDwihs hD wi f=c 50

    1 4.5 4.5 14$21 66244.5 y 420

    2 3.#5 &.45 #00& $611$.6 * 33234.02

    3 3.5 11.#5 &4$# 101324.1

    4 3.5 15.45 10&1 16$01.45

    5 3.5 1&.#5 $#10 14#.56 3.5 22.45 $#10 1$$5$#.5

    $ 3.5 25.#5 $#10 205264.5

    & 3.5 2#.45 $#10 232#4#.5

    # 3.5 32.#5 $#10 260634.5

    10 3.5 36.45 $#10 2&&31#.5

    11 3.5 3#.#5 $#10 316004.5

    12 3.5 43.45 $#10 3436.5

    13 3.5 46.#5 $#10 3$13$4.5

    14 3.5 50.45 $#10 3##05#.5

    15 3.5 53.#5 $#10 426$44.5

    16 3.5 5$.45 $#10 45442#.5

    1$ 3.5 60.#5 $#10 4&2114.51& 3.5 64.45 $#10 50#$##.5

    1# 3.5 6$.#5 $#10 53$4&4.5

    20 3.5 $1.45 $#10 56516#.5

    21 3.5 $4.#5 $#10 5#2&54.5

    22 3.5 $&.45 $#10 62053#.5

    23 3.5 &1.#5 $#10 64&224.5

    24 3.5 &5.45 $#10 6$5#0#.5

    25 3.5 &&.#5 $#10 $035#4.5

    26 3.5 #2.45 $#10 $312$#.5

    2$ 0 0 0 0

    2& 0 0 0 0

    2# 0 0 0 030 0 0 0 0

    TT-L #2.45 20$30# ##53302

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    'ase shea(

    T 2.5431#2 sec

    ?1 243.2# +

    53$0?2 53$0.41$ +

    ?3 &2#2.36 the ?1 J?2 must 'e M"* than this

    shea( &2#2.36 + t #56.06

    moment of intai fo( all wall /c( 624.2532 m4 *7 41461.&

    7e(tical dist(i'ution

    floo( D.y B+C ,hea( sto(y

    0 0 &2#2

    1 4# &244

    2 56 &236

    3 $5 &21&

    4 12 &2&0

    5 110 &1&2

    6 131 &161

    $ 151 &141

    & 1$2 &121

    # 1#2 &100

    10 213 &0&0

    11 233 &05#

    12 253 &03#

    13 2$4 &01#

    14 2#4 $##&

    15 315 $#$&

    16 335 $#5$

    1$ 355 $#3$

    1& 3$6 $#1$

    1# 3#6 $

    20 41$ $&$6

    21 43$ $&55

    22 45$ $&35

    23 4$& $&15

    24 4#& $$#4

    25 51# $$$4

    26 53# $$53

    2$ 0 0

    2& 0 0

    2# 0 0

    30 0 0

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    wall data

    ,to(y le7el 0

    ,hea( fo(ceB +C 2243

    cente( of mass

    D 11.1$5 m

    y 13.45 m

    22.1 m

    L 2&.025 m

    ?D all in D%di(ection

    wall no length width y coo(d /D y./D ( /D.(21 &.05 0.3 2&.15 13.0415 36$.11&3 $.52352 $3&.1#25

    2 0 0 0 0 0 0 0

    3 0 0 0 0 0 0 0

    4 0 0 0 0 0 0 0

    5 0 0 0 0 0 0 0

    6 0 0 0 0 0 0 0

    $ 0 0 0 0 0 0 0

    & 6.05 0.45 13.35 &.3041#2 110.&61 %$.2$64& 43#.6&36

    # 0 0 0 0 0 0 0

    10 0 0 0 0 0 0 0

    11 0 0 0 0 0 0 0

    12 0 0 0 0 0 0 013 4.6 0.45 10.3 3.6501 3$.5#603 %10.3265 3.232#

    14 0 0 0 0 0 0 0

    15 0 0 0 0 0 0 0

    16 0 0 0 0 0 0 0

    1$ 0 0 0 0 0 0 0

    1& 0 0 0 0 0 0 0

    1# 0 0 0 0 0 0 0

    20 0 0 0 0 0 0 0

    21 0 0 0 0 0 0 0

    22 0 0 0 0 0 0 0

    23 0 0 0 0 0 0 0

    24 0 0 0 0 0 0 025 0 0 0 0 0 0 0

    26 0 0 0 0 0 0 0

    2$ 0 0 0 0 0 0 0

    2& 0 0 0 0 0 0 0

    2# 0 0 0 0 0 0 0

    30 0 0 0 0 0 0 0

    31 0 0 0 0 0 0 0

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    32 0 0 0 0 0 0 0

    33 0 0 0 0 0 0 0

    34 0 0 0 0 0 0 0

    35 0 0 0 0 0 0 0

    24.##5& 515.5$53 156$.10#

    ?y wall in y%di(ectionwall no length width Dcoo(d /y D./y ( / .(2

    1 0 0 0 0 0 0 0

    2 0.55 0.6 14 0.00&31# 0.116463 0.6#245 0.003#

    3 0.55 0.6 20.1 0.00&31# 0.16$20$ 6.$#245 0.3&3&05

    4 1 0.6 2.3 0.05 0.115 %11.00$6 6.05&30&

    5 1 0.6 &.1 0.05 0.405 %5.20$55 1.355#2#

    6 1 0.6 14 0.05 0.$ 0.6#245 0.023#$4

    $ 1 0.6 20.1 0.05 1.005 6.$#245 2.306&6#

    & 0 0 0 0 0 0 0

    # 1 0.6 14 0.05 0.$ 0.6#245 0.023#$4

    10 1 0.6 20.1 0.05 1.005 6.$#245 2.306&6#

    11 2.$5 0.45 2.15 0.$$#&&3 1.6$6$4& %11.15$6 #$.0&&3312 3.05 0.45 $.# 1.063#$3 &.4053# %5.40$55 31.1122&

    13 0 0 0 0 0 0 0

    14 1 0.6 0 0.05 0 %13.30$6 &.&54544

    15 0.6 1 $.35 0.01& 0.1323 %5.#5$55 0.63&&63

    16 0.6 1 14.$5 0.01& 0.2655 1.44245 0.03$452

    1$ 1 0.6 22.1 0.05 1.105 &.$#245 3.&6535#

    1& 1 0.6 0 0.05 0 %13.30$6 &.&54544

    1# 0.6 1 $.35 0.01& 0.1323 %5.#5$55 0.63&&63

    20 0.6 1 4.$5 0.01& 0.0&55 %&.55$55 1.31&1$

    21 1 0.6 22.1 0.05 1.105 &.$#245 3.&6535#

    22 0 0 0 0 0 0 0

    23 0 0 0 0 0 0 024 0 0 0 0 0 0 0

    25 0 0 0 0 0 0 0

    26 0 0 0 0 0 0 0

    2$ 0 0 0 0 0 0 0

    2& 0 0 0 0 0 0 0

    2# 0 0 0 0 0 0 0

    30 0 0 0 0 0 0 0

    31 0 0 0 0 0 0 0

    32 0 0 0 0 0 0 0

    33 0 0 0 0 0 0 0

    34 0 0 0 0 0 0 0

    35 0 0 0 0 0 0 00.31663& 4.21366# 12.463$2

    the cente( of (igididy

    !"y 20.6264&1 eD %6.0$14&

    !(D 13.30$55 ey %0.$313

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    TD %32606.3# thdaD %20.6425

    Ty %1640.306 thday %1.03&45

    ?net%D8the shea( f(om : in D di(ection

    ?net%y8the shea( f(om : in y di(ection

    wall analysis

    D%di(ection

    wall ?t ?' ?net%D MeD Pe ?net%y Mey

    1 %2025 11$0 %&55 %52$04 21633 %102 %62&0

    2 0 0 0 0 0 0 0

    3 0 0 0 0 0 0 0

    4 0 0 0 0 0 0 05 0 0 0 0 0 0 0

    6 0 0 0 0 0 0 0

    $ 0 0 0 0 0 0 0

    & 124$ $45 1##3 122&05 13$$5 63 3&6$

    # 0 0 0 0 0 0 0

    10 0 0 0 0 0 0 0

    11 0 0 0 0 0 0 0

    12 0 0 0 0 0 0 0

    13 $$& 32& 1106 6&143 6055 3# 2412

    14 0 0 0 0 0 0 0

    15 0 0 0 0 0 0 0

    16 0 0 0 0 0 0 01$ 0 0 0 0 0 0 0

    1& 0 0 0 0 0 0 0

    1# 0 0 0 0 0 0 0

    20 0 0 0 0 0 0 0

    21 0 0 0 0 0 0 0

    22 0 0 0 0 0 0 0

    23 0 0 0 0 0 0 0

    24 0 0 0 0 0 0 0

    25 0 0 0 0 0 0 0

    26 0 0 0 0 0 0 0

    2$ 0 0 0 0 0 0 0

    2& 0 0 0 0 0 0 02# 0 0 0 0 0 0 0

    30 0 0 0 0 0 0 0

    31 0 0 0 0 0 0 0

    32 0 0 0 0 0 0 0

    33 0 0 0 0 0 0 0

    34 0 0 0 0 0 0 0

    35 0 0 0 0 0 0 0

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    y%di(ection

    wall ?t ?' ?net%y Mey Pe ?net%D MeD

    1 0 0 0 0 0 0 0

    2 0 5# 5# 3632 10 0 %$

    3 0 5# 5# 362& 10 %1 %$2

    4 1 354 355 21&65 654$ 11 $00

    5 0 354 354 21&4$ 654$ 5 331

    6 0 354 354 21&2& 654$ %1 %44$ 0 354 354 21&0& 654$ %$ %432

    & 0 0 0 0 0 0 0

    # 0 354 354 21&2& 654$ %1 %44

    10 0 354 354 21&0& 654$ %$ %432

    11 # 5525 5534 341053 102121 1&0 110$1

    12 6 $53$ $543 464& 13#321 11# $320

    13 0 0 0 0 0 0 0

    14 1 354 355 21&$3 654$ 14 &4$

    15 0 12& 12& $&66 235$ 2 136

    16 0 12& 12$ $&5$ 235$ %1 %33

    1$ 0 354 354 21&02 654$ %# %55#

    1& 1 354 355 21&$3 654$ 14 &4$1# 0 12& 12& $&66 235$ 2 136

    20 0 12& 12& $&6# 235$ 3 1#6

    21 0 354 354 21&02 654$ %# %55#

    22 0 0 0 0 0 0 0

    23 0 0 0 0 0 0 0

    24 0 0 0 0 0 0 0

    25 0 0 0 0 0 0 0

    26 0 0 0 0 0 0 0

    2$ 0 0 0 0 0 0 0

    2& 0 0 0 0 0 0 0

    2# 0 0 0 0 0 0 0

    30 0 0 0 0 0 0 031 0 0 0 0 0 0 0

    32 0 0 0 0 0 0 0

    33 0 0 0 0 0 0 0

    34 0 0 0 0 0 0 0

    35 0 0 0 0 0 0 0

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    d(ift limitation

    d(if limitation 1&4# mm

    -LL / D %9/"*!T/ -LL / y %9/"*!T/

    -LL 9lta s note -LL 9lta s note

    1 %416 o> mm 1 0 o> mm

    2 0 o> mm 2 44#0# not o> mm3 0 o> mm 3 44&6& not o> mm

    4 0 o> mm 4 44#&6 not o> mm

    5 0 o> mm 5 44#4$ not o> mm

    6 0 o> mm 6 44#0# not o> mm

    $ 0 o> mm $ 44&6& not o> mm

    & 1521 o> mm & 0 o> mm

    # 0 o> mm # 44#0# not o> mm

    10 0 o> mm 10 44&6& not o> mm

    11 0 o> mm 11 44#&$ not o> mm

    12 0 o> mm 12 44#4# not o> mm

    13 1#20 not o> mm 13 0 o> mm

    14 0 o> mm 14 45001 not o> mm15 0 o> mm 15 44#52 not o> mm

    16 0 o> mm 16 44#04 not o> mm

    1$ 0 o> mm 1$ 44&55 not o> mm

    1& 0 o> mm 1& 45001 not o> mm

    1# 0 o> mm 1# 44#52 not o> mm

    20 0 o> mm 20 44#6# not o> mm

    21 0 o> mm 21 44&55 not o> mm

    22 0 o> mm 22 0 o> mm

    23 0 o> mm 23 0 o> mm

    24 0 o> mm 24 0 o> mm

    25 0 o> mm 25 0 o> mm

    26 0 o> mm 26 0 o> mm2$ 0 o> mm 2$ 0 o> mm

    2& 0 o> mm 2& 0 o> mm

    2# 0 o> mm 2# 0 o> mm

    30 0 o> mm 30 0 o> mm

    31 0 o> mm 31 0 o> mm

    32 0 o> mm 32 0 o> mm

    33 0 o> mm 33 0 o> mm

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    34 0 o> mm 34 0 o> mm

    35 0 o> mm 35 0 o> mm

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    ,*L*9*" !olumns

    sawy X-DERICTION

    h1 mm h2 mm L! mm!1 500 400 4500

    !2 1000 400 4500

    !3 1000 400 4500

    point A

    !L/g /gLc

    2#1666666$ 64&14&.1

    2.333*I010 51&51&5

    '1 mm '2 mm L mm /g /gLc1 600 400 5000 2520000000 504000

    2 600 400 5000 2520000000 504000

    3 0 0 0.001 0 0

    4 0 0 0.001 0 0

    Ka 5.$&$03$

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    Km 5.$&$

    + " !1

    + " !1if is hinge%end

    !)*!+ ,L*

    (

    +L(

    +L( B)/*C

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    point B

    !L/g /gLc

    2#1666666$ 64&14&.1

    2.333*I010 51&51&5

    '1 mm '2 mm L mm /g /gLc1 600 400 5000 2520000000 504000

    2 600 400 5000 2520000000 504000

    3 0 0 0.001 0 0

    4 0 0 0.001 0 0

    Ka 5.$&$03$

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    2.345

    3.$36

    9*",, !1

    150.000

    ,*L*9*"$0.340

    112.0&3 ,*L*9*"

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    31/62

    f=c M;a 20

    fy M;a 420

    nominal aDial load

    'BmmC 500

    hBmmC 500

    steel@ ?i

    13 16

    PuB+C 3155.1&4

    ,teel -(ea

    PuB+C 2550

    select "o 0.01

    so -gBmm2C 203$#0.5

    select ' 500 %%%%%%%%% so h8 40$.5&1

    use h8 500

    select 'a( 16 %%%%%%%%%% so . 8 13

    (oss section

    PuB+C 2550

    select h 500 ' 500

    so -stBmm2C &&.62106 "o 0.000354

    note o>

    select 'a( 16 %%%%%%%%%% so . 8 1

    80.$

    Pn=0.85 Ag[0.85 fc+g ( fy0.85 fc )]

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    cu 25

    y 420

    nominal aDial load

    'BmmC 500

    hBmmC 500

    steel @ ?i

    13 16

    PuB+C 2&11.45

    ,teel -(ea A,/ , !9*

    PuB+C 2550

    select "o 0.01

    so -gBmm2C 22#322.$

    select ' 500 %%%%%%%%% so h8 45&.6455

    use h8 500

    select 'a( 16 %%%%%%%%%% so . 8 13

    (oss section

    PuB+C 2550

    select h 500 ' 500

    so -stBmm2C 1662.2#5 "o 0.00664#

    note o>

    select 'a( 16 %%%%%%%%%% so . 8 #

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    -(ea of ,teelBmm2C 10$0

    'BmmC 500

    co7e( 25

    sti((u; dim 12

    @ of sti((u; 1

    dim num'e( s;ace 'etween 'a(s

    10 14 22

    12 10 34

    14 $ 55

    16 6 66

    1& 5 &4

    20 4 115

    25 3 1$6

    32 2 362

    40 1 @9/?0H

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    +). )"/*"

    ,ection N

    ode eam no. $ 14 ut;ut

    um'e( of s;an 2 !9* N-!/%02

    'eam dim. ' h hf 'f

    mm 600 $50

    load

    s;an length 9 w P a s;an length 9 w P a

    o m L +m2 + m o m LL+m2 + m

    1 4 9 30 100 3

    L 10

    2 6 9 30 100 2

    L 10

    -nalysis and design

    M-T*"/-L P"P"*T/*,

    (o 'al 0.0253

    =c M;a 25 (o maD 0.01# m 1#.$65

    y M;a 420 (o min 0.0033

    ,;an M " "o -, M " "o -,

    'ot used mm2 to; used mm2

    1 &50 3.0364USE RO

    33&5.3 0 0SE RO MI

    14402 1000 3.5$22 USE RO 404#.4 0 0 SE RO MI 1440

    3

    4

    5

    6

    $

    &

    #

    10

    11

    CALCULATIONS SHEETPrpard !y "

    Dat "

    C#$%d !y "

    Dat "Pa& No' "

    Pro($t No' )Titl "

    S*!($t "

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    +). )"/*"

    ,ection N

    ode ut;ut

    ,AP"T M " "o -, M " "o -,

    no TP used mm2 T used mm2

    1

    2

    3

    4

    5

    6

    $

    &

    #

    10

    11

    12

    ,)*-"

    ,P- ? 9/M , , ? 9/M , ,

    no L*T A,*9 "/)T A,*9

    1

    2

    3

    4

    5

    6

    $&

    #

    10

    11

    12

    ?i ?cB+C 0 -7,BminC @9/?0H

    ,2 0.0

    ,3 600

    CALCULATIONS SHEETPrpard !y "

    Dat "

    C#$%d !y "

    Dat "Pa& No' "

    Pro($t No' )

    Titl "S*!($t "

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    +). )"/*"

    ,ection N

    ode ut;ut

    "*-!T/

    ,AP"T ALT. ALT. ALT.

    no + + +

    1

    2

    3

    4

    5

    6

    $

    &

    #

    10

    11

    12

    T*

    CALCULATIONS SHEETPrpard !y "

    Dat "

    C#$%d !y "

    Dat "Pa& No' "

    Pro($t No' )Titl "

    S*!($t "

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    PA!)/ ,)*-" -!!"9/ T -!/ 31& !ol.

    !1

    9-T-

    =c M;a 32

    fy M;a 420

    MaD 9esign ,hea( ,t(ess 1.&2 should 'e less than 2.12132

    /f ?u eDceeds the maDimum ;e(mitted 7alue of ?maDO the conc(ete section o>

    should 'e inc(eased in siEe.

    !onc. ,hea( ,t(ess !a;acity 1.233

    "-T/ 1.4$60$

    9*,/ ,)*-"* L/+*

    d 26$ mm

    326& mm

    ALT/M/T* ,)*-" ?u 15&&052

    9*,/ ,)*-" !!"*T* !-P-!/T 616##0.3

    ,T/"APP -" 9/-M*T*" 12 mm

    AM*" ,T/"AAP 1

    , $&.3244

    M-< , 133.5 !T"L $&.32441 mm

    'c 4205.$ mm

    L8 $43.4$

    so use 1 dim 12

    with s;ace 8 $&.32441 and length of $43.4$

    '

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    PA!)/ ,)*-" -!!"9/ T , &110%&5 !ol.

    !1

    9-T-

    cu M;a 32

    fy M;a 420

    "eaction MD My

    + + mm

    15&& 0 0

    d !1 !2

    mm mm mm

    26$ 300 &00

    f 81 inte(nal col f

    f 81.25 edge colf 8 1.25 !o(ne( col 1

    ?c (om ,afe M;a 0.354 o( -s c(oss c 2000 (o 0.0013&613

    7c 0.354#

    sec 0. < A ?eff 7 7s -s7c note

    mm mm mm M;a M;a mmm

    1 1101 1601 5404 15&&000 1.1005&6 0.$465&6 545.535 +

    2 1501.5 2001.5 $006 15&&000 0.&4 0.4#4#25 361.644 +

    3 1#02 2402 &60& 15&&000 0.6#0#35 0.336#35 246.2 use -s7c min

    4 2302.5 2&02.5 10210 15&&000 0.5&2524 0.22&524 166.#&4 use -s7c min5 2$03 3203 11&12 15&&000 0.50351# 0.14#51# 10#.254 use -s7c min

    6 3103.5 3603.5 13414 15&&000 0.4433&5 0.0&5 65.3141 use -s7c min

    $ 3504 4004 15016 15&&000 0.3#60&2 0.0420&2 30.$4#5 use -s7c min

    & 3#04.5 4404.5 1661& 15&&000 0.35$# 0.003# 2.&4#02 use -s7c min

    # 4305 4&05 1&220 15&&000 0.326431 %0.02$56# 0 not need

    10 4$05.5 5205.5 1#&22 15&&000 0.30004# %0.053#51 0 not need

    -s7c min 2#2.2&24

    ,teel at L;80.$5d D y A -s7c

    mm mm mm mmm$00.5 1200.5 3&02 $$5.3##&

    sec 0. -s7c used 9im no.m

    0 $$5.4 14 5.03#645

    1 545.535 12 4.&26033

    2 361.644 10 4.606#35

    3 2#2.2&2 10 3.$23343

    4 2#2.2&2 10 3.$23343

    5 2#2.2&2 10 3.$23343

    6 2#2.2&2 10 3.$23343

    $ 2#2.2&2 12 2.5&5655

    & 2#2.2&2 12 2.5&5655# 0 12 0

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    --L,/, -T*" T-+

    a8 3.5

    '8 $.5

    Tan> dimension

    high 8a 3.5

    ' $.5

    c 20

    Moment and shea( coefficient fo( wall ;anels su'Fect to hyd(ostatic ;(essu(e

    assuming fiDed 'ase O;inned to; and continuose side

    (atio 8Lh

    'h8 2.142&5$

    ch8 5.$142&6

    w 10

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    s#ort wall lon& wall

    CO++' +ORCE CO++ +ORCE

    ,# . . . .

    ,#/ . . . .

    ,#0 -01 -1'..20 -01 -1'..20

    ,#3 4 0'30 4 0'30

    5# . . . .

    5#/ 06 31'0/1 06 1'42061

    5#0 07 36'661 07 2'6//1

    ,8 -2/'1 -/2'6727 -21 -/6'4244

    ,8/ /6'1 '67.20 /6'1 '67.20

    58 07 36'661 07 2'6//1

    58/ . /'/1 . 3'/461

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    WATER TANK DESIGN

    MATERIAL

    Values of design consans

    GRADE O! "ON"RETE "#$ "%& "%$ "'& "'$ "(&

    MODULAR RATIO ) #*+,- #'+'' #&+.* .+'' *+## -+#*

    ! c/c $ - *+$ #& ##+$ #'

    !c/ #+$ #+- #+* % %+% %+(

    !cc ( $ , * . #&

    0 &+((*&( &+((-.( &+((-.. &+((-.# &+((-*% &+((*&%

    1 &+*$&,$ &+*$&,. &+*$&,- &+*$&- &+*$&-' &+*$&,,

    DESIGN MATERIAL

    "'&

    !c/c 2 #& N3))% 0 2 &+($

    !s 2 %'& N3))% 1 2 &+*$

    !c/ 2 % N3))%

    !cc 2 * N3))%

    W4ERE

    !c/c 2 56e)issi/le co)76essi8e s6ess in conc6ee

    !cc 2 56e)issi/le di6ec co)76essi8e s6ess in conc6ee

    !c/ 2 56e)issi/le /ending ensile s6ess in conc6ee

    !s 2 56e)issi/le ensile s6ess in 6einfo6ce)en

    S/ 2 9ending ensile s6ess in conc6ee

    Sc 2 Di6ec co7)6essi8e s6ess in conc6ee

    WATER TANK DIMENSION

    4IG4T :;< 2 '+$ )

    WIDT4 : a

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    ANAL>SIS RESULT

    RATIO2a3;2 %+#(%*,

    /3;2 $+-#(%.

    ?;e6e

    / 3; @a3; &+$ # #+$ % %+$ ' ( $M;# @## @%- @'( @'$ @'$ @'$ @'$ @'$

    M;% , #% #% . * - , $

    5;# #. '% '* '. '. '. '. '.

    M8# @#% @'% @$# @,& @,$ @,$ @,$ @,$

    M8% ' ## %# %, %. '& '& '&

    WALL: a;< coBcien WALL: /;< coBcien

    4OR+ M;# '$ #$+&&,' 4OR+ M;# '$ #$+&&,'

    M;% * '+(' M;% $ %+#('-$

    5;# '. (-+--$ 5;# '. (-+--$VER+ M8# ,$ %-+*,** VER+ M8# ,$ %-+*,**

    M8% %. #%+(''* M8% %. #%+(''*

    Mo)en and s;ea6 coeBcien fo6 ?all 7anelssu/1ec o ;=d6osaic 76essu6e assu)ing Ced/ase 7inned o7 and coninuose side

    M2coBcien +;'3#&&

    52coBcien +;%3#&

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    DESIGN

    #@Design ;ic0ness of an0 ?all

    Assu)e T2 '&& ))

    d 2 %$& ))

    2 #&& ))

    M 2 #$ KN+)

    52 (* KN

    S/2 # N3))%

    S"2 53/d 2 &+#, N3))%

    "4E"K

    SA!T> RATIO2 &+$%

    NOTE F

    I! SAT>> RATIO # SO T4E WALL T4I"KNESS IS OK

    I! SAT>> RATIO H# SO T4E WALL T4I"KNESS S4OULD 9E IN"REASE

    %@DESIGN REIN!OR"MENT

    %+#@ DESIGN WALL : a ; RATIO2 :S/3!c/< :S"3!cc< #

    M 3:!s+1+d

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    %+#+%@ VERTI"AL REIN!OR"MENT AT !A"E O! WATER

    M8%2 #%+(''* KN+)

    As%2 %$(+'.. ))%3)

    USE STEEL 9AR DIM 2 #& ))

    S5A"E 2 '&*+$- ))3)

    %+#+'@ 4ORIJONTAL REIN!OR"EMENT AT !A"E O! SOIL

    M;# 2 #$+&&,' KN+)

    54#2 (-+--$ KN

    As'2 ,#%+$ ))%3)

    USE STEEL 9AR DIM 2 #% ))

    S5A"E 2 #*(+$$$ ))3)

    %+#+(@ 4ORIJONTAL REIN!OR"EMENT AT !A"E O! WATER

    M;% 2 '+(' KN+)

    As(2 -&+#-. ))%3)

    USE STEEL 9AR DIM 2 #& ))

    S5A"E 2 ###*+$- ))3)

    M 3:!s+1+d

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    %+%@ DESIGN WALL : 9 ;