90
DESIGN OF A TRUNNION BASCULE BRIDGE BY A. E. BREDLAU P R. HYNES J. B. JOHNSON ARMOUR INSTITUTE OF TECH^^OLOGY 1911 624.8 B74

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Page 1: The design of a trunnion bascule bridge - Internet Archive

DESIGN OF A

TRUNNION BASCULE BRIDGE

BYA. E. BREDLAU

P R. HYNES

J. B. JOHNSON

ARMOUR INSTITUTE OF TECH^^OLOGY

1911

624.8B74

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lUinoiv fu,M< I c

ofTi.iini.iugy

UbrariM

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AT 207Bredlau, A. E.The design of a trunnionbascule bridge

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THE DESIGN F A TRUNNIONB A G C U L E BRIDGE.

A THESIS PRESENTED BY

SI, ; '.I I ,I M ,

to thePRESIDENT and F A C U L T Y

OF THEARIAOUR INSTITUTE OF TECHNOLOGY

for the degree of

BACHELOR OF SCIENCE IK CIVIL LINGINEERING

HAVING GOtO'LV.TEL THE PRESCRIBED COURSE OF STUDY

I N

CIVIL ENGINEERING

ILLINOIS INSTITUTE OF TECHNOLOGY Chicago, 111., June 1, IPll,PAUL V, galv;n library

35 WEST 33RD STREET. Xv-/ yf ^ A^-

CHICAGO, IL 60616 .^ L (-y-^^^ m (^^ -^^^-^-^-^..^_.,53r— /Prof, of Civil iSjlgineorino

"^ Dean of^ the/En*igineerin^

wean of the Cultural Studies

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I r r ; M •, i . i i'' i i, u

\ \. /, ! M

-\>V^^ ^ v..-

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DESION OP \ TRUliNlON BA.3CULE BRIDGE

for tlio B. & 0. 'A'EftMiNAL iU xl.

SPATi — 100 •- 0" RISE — 50*- 0*

SINGLE SPAN SINGLE TRACK

DlGtoiico contor to center of Trusses, 17*- 0".

COOPER E-50 LO.VDING

22765

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<• - • ,s

\i^

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Pago

J}KSlOt« OF A TRUNNION BASCULf:: Bx^lOGE.

Hie subject of bascule brld^^es Is on Important one,

Inaanuoh as at present, Uie old style draw span is boooming

obsolete nx\6 io boin^:, replaced by tlie bascule brldre.

niere are many good reasons for thla chan^^e, tlio bas-

cule bridge lacking tne disadvantages of tJie draw span of

Which the chiof objection is tuo nccosaity of a center pier,

umich in a river of heavy traffic and of no great width, as

the Oiica^ iUver, leaves a mlninjun) of clearance for the pas-

sage of boats. ihore is constant danger of a vessel striking

the pier, causing Injviry to ttie drum v^nd rollers, whic^i are

very expensive to repair. llie drax? span has all the faults

of the partially contlnous and continuous trusses as are given

in uerriman and Jocobii»s "i^ofs and arid^^os. Part j^v,"

TtiQ motion of a draw sp.-in in slow, ouch valuable time

being lost to tne traffic wliilo the brldfre is swinginf;. Also

when tiae draw span is open, it nust be protected throughout

its lenjp;th by protection piers, causing a great expense in

piles and timber.

there is some discussion as to whether the proteotion

piers so erected are at all efficient in proventln/^ vessels

froro striking the pier. I'ho piles are usually driven only

five or t<m feet in t4 tiie river bottom, rising throu^ possi-

bly twenty five feet of water and leaving about five feet ex-

posed. This pilinf<; is not braced in any ^Tay tranavorscly

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Page 3.

ao they act as simple cantilevers and cannot stnnd a vexv

great impact.

The bascule bridge on the other hand allo\/s a maximxim

clearance between the abutments, the stresses are simple to

analyze, and as it is erected vertically, tho reliction stresses

are low. The bridge can be opened and closed much mors

quickly than the draw span and only tho width of the pier is

protected by piling. The metliod of computing stresses is

more certain.

niere are several typos of bascule bridges, the most

common types of wtiicii arc tiie "Jcherzer Rolling Lift," the

CtrausG bascule bridi;e, and the ordinary trunnion bascule

bridge.

In the ordinary trunnion brid/^e, the truss rotates on

a trunnion situated at the end of what would be the simple

spin. The counter weight is attached to that part of the

truss extending lioyond the pin. .Vhen tne bridge is open,

it must be at an angle of 79<^ with the horizontal, this usually

allows the extreme end of the bridge to fall v/ithin the verti-

cal plane of ttie protection piers. The lever arm of the

counterweight must be such that, when the bridge rotates,

it will not necessitate too deep or too long a pit.

In tho cciierzer brid^^e, the counterweiglits arc placed

above the top chord of the bridge, and the bridge rolls on a

segment of a circle instead of rotating on a trunnion. Tliis

obviates the necessity of having a pit, but the chief difficulty

is to sufficiently stiffen tiie segment to stand the weight of

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Pag© 4.

the truss. In the Strauss type of "bridge, the trunnion is

located at the intersection of the top chord and the end post,

the counterweight being attached by a link motion so that it moves

vertically, the elevation of the center of gravity of the

total bridge being fixed.

For the conditions at hand, we took a single leaf span

of 100'- O" from the center of pin to the center of the abut-

ment, and tho lever ami of the counterweight was taken at

30'- 0". It was necessary that a line connecting the center

of gravity of the truss, and the center of gravity of tho coun-

terweight should pass through the center of the trunnion, and

then if the moment of the weight equals the moment of the truss,

the structure will remain in equilibrium in any position, the

power required to operate the bridge being necessary to over-

come the friction ofthe moving parts.

«- * a » <*«•»»

DESIGN OF TRUNNION BRIDGE

Span, c. to c. of bearings - - - - 100'- 0"

6 panels '^ 18 •- 0" and one painel at 10'- 0"

Length of coiinterwoight lever arm - - - 30'- 0"

Rise --------- - - - 30'- 0"

DESIGN OF STRINGER

Total maximum bending moment - - 5» 576,000*'/#

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•r V .!'•{

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Page-

5

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Page 6.

Total Shear -------. 117,115#

Members used

24'*xl/2'' web plate

2 - ^•x B"x 3/4" angles ^ 33. 9#

6"x S^x 5/8** angles for end connections

DESIGN OP PLOOR-BE.'Ut

Total Bending Moment - - - - - 10, SSSjSOO"*

Total Shear - - ------ _ 195, 300^

Web - 48" X 1/2" Plate

Anglos '^"x 8"x 3/4" for flanges

End Connection Angles, ^"x B"x 5/8"

Rivets required -------33

In computing the stresses, the bridge was considered

as acting as a simple tniss when closed and as a cantilever

when open, ITie following were tha cases considered, dead

load stresses with the bridre horizontal and at angles of

30*^, 60°, and 79° with the horizontal; live load stresses

with the bridge down; v/ind stresses (against flooring) bridge

at angles of 30°, 60**, and 79° and the wind stresses for the

side of the tiruss.

These stresses were figured analytically by taking

moments and resolutions of forces and were checked graphically.

The maximum and minimum stresses were computed and final

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Page 1

stresses obtained and tho menberc desifJicd, Tho prelim-

inary panol load was assumed at /3,50o^t3s.'£he morabors boln^

designed , tiie exact wcipjht of the bridge was computed, aiid

tho new dead load panel load obtained after ;;^ich tho true

dead load stresses In the members wore computed and tabulated.

Xhoae were then combined witli the wind and live lead stroGses,

and tho final maximxun and minimum stresses were obtained.

Following is the computations showing the exact weight

of the bridge

member A4l 2-15'' "^H ;:> x 55 x 35 = 3,8507^

1 ri. 3/4" X 1G.14 X 35 x 480 11-4 =1,500^

S,R50-Za same

1 ,600^

Rq g - lO" -1 30iSf 2 X 30 X 30 = 1 ,B00//

Y2 i • 36 X 34 X 30 = f>,lRO

UV • » l.BOO

S* • "9 15:^ 2 X 15 X 30 = 900

fX " • 2 X lU X 33,^5 998*

RS 2 - 12" '^ 35// 2 X 35 X 34.99 2,449,i

TO " ^ 30-# 2 X 30 X 34. P9 2,100^'

?W • " " 2,100#

X? " ^ 36*' 2 X 35 X 40.75 2,852:

FQ 2 - IS" 9 33# 2 X 33 X 3« 2,37<?//

R0 * " 2,37^4

OM " '^ 40^; 2 X 40 X 3^^ 2,880^

VM • • * 2,880*

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^^

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Patfe e>

Member YL P. - IS" ^ 35# 2 x 35 x f^e =

BS ••1^ 33i^' 2 X 33 X S'^ =

V/D" " 2 X 33 X 37.3

EX " • ••

Increase weif,ht 5% for rivets.

WEIGHT OP stringi:rs

Wels = 24'' X 1/2" X (18/144) x 4R0 =

2 - 6"x S^x 3/4" Angles 2 x 33.9 x 18 =

5 % rivets

Total

1960/

1960#

2376#

2376#

2484#

2484#

720#

1,440#

_108i2,268#

WEIGHT OP THE FLOOR BEAMS

Web = 48 X 1/2 X (17/144) x 480 =

2 - 6"i B" X 5/8" Angles 2 x 28.5 x 17 =

5 % rivots

Total

1,360#

2,446#

Weight of Truss _-__-- 39,450#

V/eight of Floor Beams per Truss - - 20,098^^'

iVeight of Floor per Truss - - - - 28,5007/

Weight of Portal and Bracing _ - - 3,000/-

Total weight of Truus 91,048#

This gives a value of 910.5^^^ per linear foot of Truss,

True panel load = 910.5 x 1^ = 10,389^/

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"Iiotal weight of tJie brld^":e la lf'f^tlf^<>/^ ^**^ talclrv; mon-

cnto about the hlrv^Of tie hnvQ the equation that

l&StlOO X 50 a X X 30 • 36 X J*© K 1'7.5

AsGumlng ttie wel{;nt of oaat Iron as r>50^ pv^r cubic foot* Uio

number of cubic foot roqulrod will be S'^.^tl'^V^OO \9hloh la

equal to *?«?•.% The wi4th of the box l3 14»- 0", an<l the

dlmonslonr. of the box tre 14»x "^'x 8^ which kIvoo '^fH ou.ft.

in tho deBi£^ of tno counter vi?el(>>a box, the box ^as

oonslderoa as ii boam uniformly loaded rm& the sldoe and bottom

figured &Q reslstln^^ tno bcmdln^^ noment* when the brid^o is

in an inclined poaition and tne etiee ^n^&n tiio brld^ie lo cloaod.

In figuring the otresses in th© etrinjiers and floor

beataSf uooper*s ;>»50 loading was used ai^ the petition of

live load to jproduco a maxinatrs stress «r«s aeoertained accord-

ing to the following orlterlons.

1, Criterion for Maxlmua ^ioment in the ntrlnpoR

-

Tho hO'^viast load niuQt bo on Uxe span, and a f^eil load

nuGt be at tho oectlon. and Utio lAiocl eauoing tho

maxlnnsa oos^t inuat be as far on ono side of tho

section of Uie oontor, as the emiter of gravity of

all the loads i& on the other*

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Rage 10

2. Criterion for waxiraum Reaction,- The average

load in the panel on the left must be equal to or

just greater than the average panel load on the rlcht,

including the wheel at the panel point.

3. Criterion for maxinruin shear In a ranel,-

The average load in the panel must be equal to the

average load on the span.

4. Criterion for Juaxlmuin Moment in the Gpan.

-

Bie maximum moment occurs vhen the average load upon

the span is equal to or just greater than tlie average

load in front of the pemel point.

In ascertaining the maximum bendung moment in the txniss,

Criterion iMo, 4 was used. Bringing the wheels on from the

right al}d up to the panel point, the maximum bending moment

occurred when there was a load at. the panel point and the

average load on the left is less than the load on the wiiolo

span. v.lien the load is on the ri|Jit of the panel point

and greater than the load on the wliole span, when the load is

considered on tiio loft of the panel, then tnat load causes a

maximum binding moment.

In deteiTTJining the dead load, v/e assumed the load result-

ing from the fonnula

P = 5 L + 350

as given in Cooper's Specifications. A graphical detoinnina-

tion of the stresses in each member due due a dead panel load

o

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:i; ,<'

.: ,• 13

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Pa.<§e ) I

DEAD LOAD STf^ESSE3. (

' Po n 1 1 1 o n c i^ hrt d <!<- tc

MEMBEf\\Hc,,7ct^M\ 30 Iec

^^8

- /?fi

--^4-

50

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Page 31: The design of a trunnion bascule bridge - Internet Archive

pae^ 1 2-.

LI^E <xnd WiND LC AD 5 THE-M/\^,

rCH HANUEf^S\Afinci

—f e 7.S

I 3£'i

91 S

I f9e

JffS

'I e,/r

tJLP4S

-/^./ r

^3 0.6

n^c- I Bl

19 55

-/ 0.6

^n-c

I 6.0

^lOS

^HiX

-^^^

•^o^j?^

-/ t^b

A^.i

-/ ^.&

-J ^.-t

t 3J.^

t (,0 c

4-e

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•V

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Pade.13.

/RESULTANT bTREJGES

ilVL 'iMa.x/n/jn.^

-IS3

Zoc

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pag,<e./^,

DEAD LOAD 3THESSES {K,ps)

Acfud^/V&cicJ F<xnel L cad ^ /e,4 CC"^^osii-icn of bridge, tc Hcri7Cntfl

MEMBER i Horizontal] 30^ 6c^ fa "I

^X

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Page 37: The design of a trunnion bascule bridge - Internet Archive

Ri< 157

RESULTANT o7rr^'Limifui. r T.^l h^ C fer Dxtn.

/ 9S-3

-f/^-t

/ 7P 6 I9^^^. 2.0 8-7

o B

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Page 39: The design of a trunnion bascule bridge - Internet Archive

Rage is.

of one kip gave a coefficient from <fliich the actual dead and

wind stresses were obtained, Then by multiplying by the

dead and wind panel load, the final dead loads were then

subsituted and the Atresaes fi^Turod,

In figuring the i«pact, the formula

300I =

300 + i

was used as given in Art«9 of the "American Railway liigineer-

ing and Maintenance of .va^' .Association," where "I" is the

dimamic increment to bo added to the live load stresses, and

"L" is the loaded part of tho bridge.

The \7ind load was aasiuned as 200# per linear foot of tho

upper ciiord and 200# plus ten per cent of the specified train

load on the brld^:;e ( 5,000# per foot of track) for the lov/er

chord.

THE PIVOT TRU3G.

t»ien tjie bridge rotates, tho trunnion has to bo placed

so that the counter weight v;ill not strike the pier. TTiis

necessitates a snipporting or pivot truss. Tiiis truss sup-

ports the weif^ht the Iwridgo and also the load from tho track

across the pit.

The stresses in the various tnemberG waue found to be

as ^:iven in the following table.

Member Stress Area

AR 403,000 30 sq.ln.

AI 403,000 30 sq.in.

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Ili

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Pag<i r.

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Member Stress Area

AL 452,000 3<>,4 sq.in.

AM 582,000

AO 5^2,000

BH 580,000 32.5 sq.in

QJ ' 359,000 "

OK 359,000 "

EU 417 ,000 •

V9 520,000 "

HI

IJ 31,000 1.9 sq.in.

JK 340,300 15.02 ••

KL 113,000 7. OR '•

LM 53,000 2,10

m 148,000 ©.25 »

MO

Ail d AI - 2 - 15" ^ 56# A = 32.36

AL, AN & AC 4 - 4"x 4"^ 5/0" Ancles and 1 - 15"x V*** Fl.

DfiSlON OP PORTAL

The outline of the portal is similar to the ono in the

•stress Phamphlot" by Prof, lliillips in Pig. 45. The main

crosG girder has two diagonals in each psuiel, and the shear

that is distributed betr/een taem is pBactically indetozDinate.

It was necessary to make some arbitrary assumptions, and the

probable error will not be great if it is considered that each

diagonal in the middle panel takes ono half of the shear.

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Page 19.

OUTL/NE or r..

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Page 47: The design of a trunnion bascule bridge - Internet Archive

Under these assu-^iptions, the followinf; stresses were

determined.

Wind Pressure at the end ----- 20,000#

JL = KJi---- ----- 18,048#

JK = LM - - - - ----- 18,048#

HJ = GI---- ----- 18,0487^'

lA ---- ----- 9,0004'

GH=GI---- ----- ^.S'^Bf/

EH _--- ----- 29,3r.2#

OQ -__--_--- 2,220#

LA .----- -_-- l,l(^44

EK ----_-__- 11,37^#

MM ---- ----- 17,040^

EN -__- ----- 6,660#

OA _.-_----- 9,000#

lA- ---- ----- 9,000^

MO = KP---- ----- 840^'

EP --_- _-_-_ 720i^'

The portal was made much heavier than necessary to

prevent sv/aying of the bridge in operation,

SPECIFICATIONS

©le stresses permitted to be developed in a member are

given in the specifications by the Maintenance of .vay A.ssocla-

tion article by article as followsi

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Pci.ge.a.1

Art. 15. Axial Tension ------- in,O00#

•l*"). Axial Compression 16,000 - 70 l/r

wliere "l" is the length of the member and "r"

is the least radius of gyration

" 18. Shearing, shop driven rivets - - 12,000#

"19. " field rivets - - - iO,000#

* 19. Bearing, shop driven rivets - - 24^000#

" field rivets - - - 20,000#

" 20. Bearing on rollers - - - - 600 d

where "d" is the diameter of the f*oller in

inches.

An allowance for temperature expansion was obtained by

using the coefficient .0000056 for a change of temperature of

BOO.

E » (.0000065) t 1

where "t" is the change of temperature = 50°

"1" is the length of the bridge

"Ii]" is the amount of elongation

Ihe bearing value of each pile was assumed as 19 tpns.

In all other conditions not covered by these specifica-

tions, the "x'Unerican Railway and i-Iaintenance of ,.ay A.ssociation's"

specifications must be followed.

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ERECTION Rig?22..

In erecting the "bridge, the segment is made in the shop

and comes shipped tonthe location in two pieces. The main

bridge is then "built up piece "by piece while the bridge is open.

In this way, the erection stresses are low.

PIER AWD ABUi'MEHTS

The river pier was assumed as 4*- 0" wide at the top

with a batter of 1 l/s* to the foot. The height above the

figured base was 31 feet and the water was IB feet above the

base, Tl-iis gave a horizontal water pressure of 10,000#, and

the weight of the concrete in the abutnent was 31,400i(', The

resultant came out to be 33,000# and fell within the middle

third of the base.

The supporting pier v;as assumed as 4 feet wide on top

and was 25 feet high, the batter on one face being 4" to the

foot, the other face being vertical. i'he resultant earth

pressure equalled 10,900#. The v/eight of the masonry was

33,800# and the final resultant equalled 55,700# and fell 3

inches inside of the middle third.

The west and east abtitraents were designed so that the

resultant fell within the middle third. In figuring the

number of piles required , each pile was assumed as being cap-

able of carrying a load of nineteen tons, but a greater number

were put in for safety and good design.

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Page 53: The design of a trunnion bascule bridge - Internet Archive

lKm!fS^Ki>WiSl*\

mm

il

»mm»»

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Page 55: The design of a trunnion bascule bridge - Internet Archive

Reforeneea oonuulted In obtalnlni. inforaiatior] for the

designs

ootno now bascule Brld, es, iv:lncorin{; :.ov/a, July !<!, 'oy.

Double Arack xrunnion *i:%3Culo kiriCc^ over iiodino Crook,

wtaten island i^apld ^z*ansit uailway» iXf^inQorine; Hwrat

Jan. 11 ,1900,

R«aarkablo Daocido iirld,.;Q at o yr^icuso, K, .«. , Hf;inoar»

Ing News, G«pt, :?4, 1900.

AAiiland \v«ntia iinacule Bridge, 0hlO3^j;o, . n^-in««ring

ViacorAt Oct, 10, 1P0:'5.

4^1vision ;:»troot dascule 0rid^::e, cailcago, isif;lnoorln£;

A Trunnion Saccule Bridge, Railroad Gazette, July 11, *0r.,

iTurmion Bridge for . • c L« l'^ R, il« at Cloveland^

Aailvay and udgineerlno lieview, J^ieo* 1<^, 1£>0&»

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Page 57: The design of a trunnion bascule bridge - Internet Archive

Pa^e as

Plate |

Nam Girder of BndOe

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Page 59: The design of a trunnion bascule bridge - Internet Archive

OESIG,N OF A

TRUNNION BRSCULE BRIOaE

THESIS

ij/..,^<ji_ Ql..fi..CB-..JJU^.

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Page 61: The design of a trunnion bascule bridge - Internet Archive

Fa;§e £6.

I

Plate. 2l

li

1

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Page 63: The design of a trunnion bascule bridge - Internet Archive

IWWffiWffnffSBTRUNNION BASCULE BRIDGE-

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JOBL, I Min'iirni I If ifl-^^ilirtM li

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Pdpe dl.

PLa,t-e 3.

riiE

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(i

ik 1 MM]

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THESISDESIGN OF

TRUNNION Bf\SCULE BRIDGE

vXiJL.-6..5i-.<AS^

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jt JitJL n

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Pcip<^ 2a

•Por+cLs.

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^mM: -^

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Section Us- THESIS

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^ i

i

^JUMm.-

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Pafe. a 9.

ria+c ST

THc_,

Sup por -t-1 oq Tru £>s

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11

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Page 76: The design of a trunnion bascule bridge - Internet Archive

^l^^i^^H^^

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pQ^e^3o

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Page 79: The design of a trunnion bascule bridge - Internet Archive

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