ML18026A363
| ML18026A363 | |
| Person / Time | |
|---|---|
| Site: | Susquehanna |
| Issue date: | 06/03/1981 |
| From: | Curtis N PENNSYLVANIA POWER & LIGHT CO. |
| To: | Schwencer A Office of Nuclear Reactor Regulation |
| References | |
| PLA-831, NUDOCS 8106090373 | |
| Download: ML18026A363 (52) | |
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REGIJLATORY INF<<)RHA1'ION 0ISTREBUTION Sl ~ TE% (RIOS)
A ACCESSION NHR:8106090375
>AC.OATE: 81/06/03 NOTAPIZEO:
NO FACIL:50 387 Susquehanna Steam Electr ic Stations
'Jnit 1F Pe>nsvl va 50 388 Susquehanna Steam ElE.Ctr io Sta+ionp Unit 2F
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57
'OTAL 'IURSER OF COPIES REOUIREDt:
LTTR ~
ENCL
TWO NORTH NINTH STREET, ALLENI'OWN, PA. 18 I 0 I NORMAH W. CIIRTIS Vice President. Engineering 8 Construction-Nuclear 770.5381 June 3,
1981 PHONEr {2 I 5) 770-5 I 5 I I
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~ r
~,
C Mr. A. Schwencer, Chief Licensing Branch No
~
2 Division of Licensing U.S. Nuclear Regulatory Commission Washington, D.C.
20555 Docket Nos.
50-387 50-388 SUSQUEHANNA STEAM ELECTRIC STATION SER OUTSTANDIiVG ISSUE 8'13 ER 100450 PILE 841-2 PLA-831
Dear Mr. Schwencer:
Attached are copies of the supplemental information which was requested by the Structural Engineering Branch during a meeting on May 29, 1981 and subsequent telephone conversations.
This information closes our action on SER Outstanding Issue f13.
Very truly yours, N.
W. Curtis Vice President-Engineering and Construction-Nuclear CTC/mks Attachment cc:
R.
M. Stark NRC 373 PENNSYLVANIA POWER 5
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2L 2
28 Nl pqp),gp)
~
2HZ 3 ~3~
Cz) CW)
P~qc +'gn
&cong
/88+ 32 G+ gg 2 5.g. g
/bs.
~2 I~
C<na<< v~ /I'e/y ms.s circe&
+a be uni +e rn
/oc H o~
Vhe b on&
b eon;.
C'h eck Sgr e'ss e s in
/he bon~
b e< rn.
as~. a Ibsf r<.
~/ ~li W
so Cz~~ ~PC< 7s>
/Ig P
/b A.
a.
Z<re zs in Ee b~r:
=
o ooq'78
- y. 4.Q
(/2) C8 7s)
II O. 8'4'7 k =
o g~ogo H
//aqua /2 g~, yy)(o F49')C~ 7~)
~oooo x / ~Z I
b.
5'g/-e s in m ~o >~r y
'2
'2 b
~ os Clo) C3 75)
/2ooo
/2 OO CI o a/4l 0
~ 4s5
/. '/y 9 o o/4/
- o. s'47 5'2 q'/
2 k p z) Cgg. Wt) j k Co.Z4WCO 4ss) 42)'. g p,si
- c. S'oo x I Z3 dk C,
Chec k s heor y
Zz< )c 8'7$
Z
/b s.
bj+
2SG 5 x 4
~ 75
/732
/bs.
N
= j'Z C/wz )C /. zs)
$ 2s@
/&4j.
wr 9/ock wc il-Chec k shear.
92 55 Y. I'Z
/ 9s 2o age g zgooo x/~ 2s' 4.
I P sj
~
Web Area
/7s ~
Cc as~) C4 <<)
/g /5. 5 p gl + /4 580
>c / 2 5 0 k.
DESIGN EXAMPLE H)R CATTERY I BLCICK-V~T 1.
Reference Documents:
1.1 Applicable section of FSAR 3.7b Seismic.c D sign 3<<8 Design of Category I Structures 1.2 3-8.c Concrete Kit bhsonry, Masonry bhterials and ~ity Control Unifona ~>>d~
Code (1976)
Section 20 1.3
~>>ding code requirements for B inforced Concrete (ACI-318-71)
BuQ.din-code requ>> rements for Concrete bhsonry Structures (ACI-531-79) 1.5 Prospect Specifications 8856-C-72 Expansion Anchors 8856-A-2 Concr ete Uni R.sonry 8856~24 'loor Besponse Spectra 1.6 'esign Eras~
8856-C-807 1.7 J.E. Anrhein:
ihinforced bhsonry Engineering Handbook 3rd Edition.
A Published by bhsonry Institute of Am rica 1978.
1.8 Boark
Formulas for Str ss 5 Strain 5th Edition.
2.
Yaterials:
2.1 Concrete hollow blocks H or A shaped we& ultm>> ate compressive
. 2.2 203 2.4 strength f' 1500 ps'nd mor~ Mth f' 2500 psi.
Cells are filled MA concrete grout Wth f'c = 2500 psi.
Concrete fillfor core of double wythe ~s, f'c = 2500 psi.
Reinforcing steel'rade 60; fy = 60 ksi.
Wall ~ckness:
8" Sp
- . 10.88 ft.
'nd Conditions: ~ed at, top and bottan - Local and Global Analysis
.Fixed bottom and free top - Story Drift and In-plane Loading Attach~ant:
100 lbs. of vertical load applied at, 8 inches from the face of wall.
Heinforcenent:
$6 8 16" vertical A e 24" horm~ontal.
Symbols and Notatiora:
A = Gross Section Area (in }
A Ter>ion Steel Area, {in )
s 2
A' Ccc;pression S~eel Area (M )
b = width of Ne~r {in.)
c = Distance of the neutral axis of the cracked section fran th extras ccmpression fibers (M.)
d ='Distance be"ween extra ccmpressics fibers and centroid of tension-reinforcement {m.)
d' Dis~ce between extras ccnpression f hers and cen~r" oid of cmoression reinforcement (in.)
E
= Nodulus of riQdity (psi) fm.= S "ess M masonry {psi)
V
= Lowest natural frequency of the s~
(Pw) n F = bd /12000 d~mnsional coefficient used in detemdzntion of resistWg manent of masonry sections 2
.g = Acceleration du to cavity 386.0 in/sec E
~ Moment of inertia of the cracked section (in }
CGRT1 e
I
~ equivalent mxnent.~ inertia (in )
~ yoment of inertia of gross section (in )
.g g ~1-k/3 K = Numerical coefficient deperding on structural lateral force zesisting system k
c/d Y = Story drift or displacement of wall (in.)
D Force corresponding to displacement; Y (lbs.)
s Q = Local bending num nt (in-lb)
M
= Global ben~~
nary (in-lb) n = F ~ = Ratio of Young's nxxiulus of reinforcing steel to Young s m~~us of rrasonry P
= Atmchrent inc~~~~ load a
~ t = 'Ihickness of blochM1 inches P
= As/bd
=, A's/bd 7
= Unit weight (lbs/cuft)
.v = Shearing str ss (psi)
V = Total lateral load or shear at the base (lbs.)
v = Veight per linear foot of ~l M = Tbtal s
. of mll 5.
Freauenc Calculation:
5.1 Frequency of cracked section.
5.1.1 Ncxrant of inertia of cracked section:
Refer to ACE-318-71 Handbook p. 390
c/d ~+ np +
n-1 pi
+ 2 no'+
n-1
~ ./d) (no+jn-13 o')
And
= bd3(c/d)3 +
onbd (d~)2 + (n-l)o'd (cd' 1n our case:
b = 12 inches A
=.33l in s
n ~ 20
= As/bd
.331/12x3.75
=.0074 no =.1471
~ ~
A>
0 (since d'= ~'=0) s k = c/d
,1 71
+ 2
.1471) -.1471 =.415 c = kd =.415x3.75
= 1.56 in
= (.415)3/3 x 12 x 3.753 +.1471 x 12 x 3-75 (3.75 1 56) 2 Z,= 46.94 in4 5.1.2 Eeflection (s&ple beam) weight of t~:
w =
vx b x t = 125 x 7.63/12 x 1 = 79.48 lbs/ft Static deflection 6 static
= 5wl x
J.c~
a static
= 5 x 79.48 x 10.88 x 123 = -35589 in 3
x 1500000 x
-9Q
5.1. 3 Frequency fn ~'
g/A static fn 1
386s f/o35589 5o24 Hz 5F 1'15 fn 6'03 Hz
.85 f-4.46 Hz 6, R~R For acceleration refer to Prospect Specification 8856-G-24 or FSAR Section 3.7b..
O~
ZOIC AL rZSPONS:"
P~
V:"Wjo BZSP e Irzr
=
I w~~.
I DA.'~.
Acc~>
I IFor Y~ Acc I Ift/sec iXG.
Direction ACC" ft/sec s
G.
I I QDK Issv Isa~
ILOCA I
I I QQP Iss~
,Ism ILOCA I
4,5 4.5 4,5 4.5 4.5 4.5 7&
7<+
7+
I 1.25'
.78 g
.03 g negl.
1.40 g 1.13 g
.03 g negl.
EN9-1 FN9-2 E79-3
&9-4 2Z10-1 Fr.a0-2 BE10-3 F&0-4 N/S
.60 g
.63 g
~ 72 g
.40 g
~0-a I FV10-2 I Bva0-3l.
~anal I
I 7.
Local Analysis:
For 1~ of atmd~t (see de~. C-807)
O Cl PRtoo 8LOCK GROUTFD CELL
7.1 Normal load combination.
+
+
o For load canbinations see FSAR table 3-8.8 or 3-8.9 respective+.
t3
= 7.6253 x 1 = 443.32 in4 g
M
= 100 x {8+ 3.81)
= 1181 lbs in g= Mc = 1181 x 3.81
= 10.5 psi < 25 psi O.K.
See reference 3
I33.32 1.2. Table 24-B g
7.2 Vertical Response (Normal/Severe)
Load bination:
D +< + ~ + 4
+ E + SHY +
See Section 'C'f
- FSAR Table 3.8-8 Amplified acceleration
= 1.5 a (1.5)
(E+SRV) = (1.5) (.60 +.72)
= 1.98 g Mt, = '1.98 + 1)
(1CO) (11.81)
= 3519.4 lb.m~
= 293.3 lb.ft
'2 Assam the follow<..(refer to prospect stan"e.rd dra~+w~s C-805/
sh. 1, 2
5, 3 and dra~"~ C-807) 1.
Min. of 2 anchors are used 2.
Min. Spacing
= 6" for anchors T
C (351 9e I/6) 586@ 6 lbs ~
c
=.0074 Men frcm reference 1.7 Table E-15 g =.861 b = 12" d = 3.75" v = (V/gdb) = {586.6)/(12){.861)(3.75)
'= 15. 30 ps<<25 x 1. 3~si O.K.
")
Ref. 1.2 Table 24-3 C
Mhere:
T = M ~wwZe ~~ actmp at the centw liw of kol~a.
C ~ ']he compress've force at the centroid of the compressive block.
Check stress in rebars and In masonry:
(Ref. 1.7 Table E-15)
Z - bd2/12000
= (12) {3.75) /12000 0141 K
M
.2933/.0141
~ 20.80 F
Stress in masonry:
f
~ 2K/gk = '{2)(20.8)/(.861)(.415)
= 116.4 psi
<500 psi m
Ref. 1.2
'Stress in re-bars:
f
= M/P gd = 3519.4/.331x.861x3.75
= 3293.1 psi <24000 psi x 1.33 s
"s For canbination of horizontal and vertical response see global analysis.
8.1 Vertical - loads due to attach~t 8; 'lobal Analysis:
OBE 'Condition {normal/severe)
.OOl'BE
.002 SSE 8.2 8.3 8.4 Y
= 293.3 lbs.ft
{see above local analysis) 0'0 0
0 Horizontal
+
+ > +
+ SRV+ E (E+SiVT) = (1.4+.03)
= 1.43g w = (1.43)(79.48)
= 113.66 lbs/ft (~a~l Inertia load)
P
= (100) (1.43)
= 143 lbs {attac?me~t inertia load) a Story Drift - for displacenents refer to NODE 80 FSAR Fig. 3.7t 58, 59, 6O h 61 00078'BE Y = (.001-.00078)(12)
.00264" D = gp ~/L3 = (3) (1500000){46.94){.00264)/(10.88xl2)3
=.25 lb.
... negligIble Suction of above
+
+
o +
o + SRV' E + Ds M = >L
+PaL/ l+(MZ)(1/2)+{Ds)1/2 for maximum benDIng analysis
( 113 e 66) {10@ 88)
+ {1 f3) (10e 88) (1/4)+(293 o 3) (1/2) + { ~ 25) {10m 88) (1/2)
~ 1681.8+388.
146.65+1.3b
= d4xo.o ~~.i ~
+~ +~ + (~L) { ~) +Ds for maximum shear ana ysis 2
~ (113.66) (10.88) {1/2)+103+(293.3) (1/10.88)
+.25
~ 788.52 lbs Stress in rebar:
M p~~~
Q n
=.0070
$=.861 A ~.331 in f24VAsJd
= (2218.8) (12)/(.331) (-861) (3.75)
~ 24914 psi
< {20000){1.33) O.K. {Ref'. 1.2)
Stress M aasonry:
K = N/P F = bd2/12000 P = 0.0141 K = {2.2188)/.0101
= 157.0 min LK ft]
fm = 2K/Jk
= {2)(157.0)/(.861)(.015)
= 876.8 psi
> 500x1.33
= 665 ps>>
N.Q, (Ref. 1,1)
S&ce the stress in wall has exceeded the towable str ss, a redesi~m of wall, with reduced sp s is reouired.
However, since the purpose of this example is to demonstrate the des~
procedure, such redes~ is not provided.
Shear at N.A.
v V
(788.52)/{12)(.861)(3.75)
Jbb
= 20.35 psi
< 50 x 1.33 ps>>
O.K.
(Ref. 1.1) 8.5 Check of rt~>>
crac FSAR 3.7b.3-1.5)
>>m acccordance with ACl-318 (Refer to
De~ection (03K) 1-46.94 in4 A
. o P
Ao =
5w L
= {5)(113.66)(10.88)
(12)
=.509 ~
3
)
1500000 4
~ 9
)
P =
(K3/48K I) = (143){10.88xl2)3/{48xl500000x46.94)
=,.0942 in QL
{gr.2~Z)(.0642)
{3519.4)(10.88x12)2/{1500000x46.94)x.0642
=.0547 in A
Ie "cr=
Ze =
.509+.0942+.0547
=.6579 in
{acr%) > 'Ll-<<cr'V ~
cr 2fggt; = (50)(403.32)/3.8a
= 5817 81.bs.in
{2218,8)(12)
= 26,625.6 lbs.
>>n (5817.8)3 (443.32)+
1-(5817.8)3,
{46.94)
~2~,(225.8)3
{~((2~.i)3 4.62 + 46.45 3
51.07 in I
Since I I
partial crac~>>
needno+be checked.
ce e~
cr Re&sed
{.6579){46.94)/51.07
.6047 in 9.0 Globa~ Analysis - SSZ Condition (abno~~/extreme) 9.1 Vertical - Loads due to attachment.
1
9.2 93 Ab~~~:.P '5 'P'P /')'
+ 1 5 {P
+ SRV + LCCA).
1+1 5(.63+.50+ ")<
Ref. 1.5 for Value of SRV accl. under SSE corxU.tion)
M',
= (3.3) (100) (U..81)/12 320.8 lb.ft.
L
~ 3897.3 lb.in.
T' C'
3897 lb.in./6 in. = 699.5 lbs.
v'= V'/bgd = 609.5/{12)(.861)(3.75) 16.76 psi < (25)(1.67)
= 41,'p psi Ref.
1..1 Table 3.8-8, 3.8-9 We attachment load will be transferred to the ~all by shear.
Stress in rebar (Due to attadzent only) f
= M'Asgd = (3885.5/.33x.861x3.75) s
= 3657.76 psi
< (60,000)(.9)
Ref. 1.1 Table 3.8-8, 3.8-9
= 50,000 psi Stress in masonry (due to attachment only) h K = N/P =.3238/.0141
=. 22.965 M = K-FZ f
= 2K/gk = (2){22.96)/(.861)(.015)
~
m
= 128.9~'
500 x 1.67 = 835 psi O
Horizontal
+
+
>> +
>> + SHV + 1.25Zo + LCCA (1.25 Eo+SRV+LOCA) = (1.25x1.4+.03+0)g
= 1.78<
w' (79.48)(l.78)
= 141.07 lbs/ft P'
(100)(1.78)
= 178 lbs Story Dr&t (se ~.
A Q. 6)
= (.0012-.00094) {12) =.00312" D'
(~> W')/(L)
= (3){1500000){06.90){.00312)/(10.88x12)
S
"-;296 lbs 0
~ 0 0
p 9.0.
Sumration of above.
+
+ y>> + p- + SRV + 1.25 Eo w<L2/8 + ~~iL/~ + {M'L){1/2 +
D s 1/2)
~r (141. 47) (108)2/8
+ (178) (10.88/4)+ 323.5+
{.296) (10.88) (1/2)
~ 2741 lbs.ft
~ ( >L/2) + 7' M'L + D' (141.47)(10.88)(l/2)
+ 178 +323;8 +.29
~ 769.6 + 178 +29.76 +.29
~ 977.65 lbs v'
(978)/(12x.861x3.75)
~ 25.24 psi < 45 psi Stress In rebar:
s
-.0074 k =.415
~ =.861
~ (M/A'd) = (2741.8x12/.331x.861x3,75) s s
~ 30,777 psi
< 54000 psi O,K.
Str ess in rr)asonvy:
X = N/P = 2741/.0141
= 194.39 A
=.331 f
= 2K/Jk = (2){194.39)/(.415)(.861) m
= 1082.88 psi
> 500 x 1.67 (see Ref. 1.1) 9.5
- Check for partial cracldz~
~a accordance with ACI-318 {Refer to 3
FSAH 3.7b.3.1.5)
Deflection (SSZ)
I= 46.94 In Z = D'+DF +Q~
=.509(141.47/113.66)
=.634 In.
See page 8 for F="deflection.
0 F'
(.0942)(178/143)
=.117 In.
See ~'e 8 for CBE deflection.
+ g'L =.0547 In.
634 +.117 +.0547
=.8057 in.
I'.~ r%'
I
+ (1 Ncr/N'a)
Icr e
'cr a
2218 83 (.443.32)
+
1 {2218.8)3 46.94 32892
{332392
)
~ 47.06 In = 46.94 in
-1 1-
No further c¹
- for part'ia~ cranny~
~~. t Xn Plane Load
Reference:
Section-3 d~. C-1305 St-8'5'-6" I8'-0" I3'-2't EL.. 789-O 4-O'H)GH OPENING'YP.
EL.77 I'-0" 68(@16 VERT.
ll 44@24HORI ll.
eg ISVERT.
~4@24HORZ T
UNO 5
L = {6.67 + 15.5 + 18 + 16.17 + 13.17)
=
69-51'ssun the fo~~oN~:
1.
Re~~<orcenent
¹6 6 16 vert. (conservative) 2.
Perperdicular mals contribute to load~~
but not to stiffness of wa>> M ~m-plane direction 3.
D flection is less than 1 ]f2" ani therefore ceM~~ structu~~
steel bea.-,z do not suppor t-the s~
{See dra&~ C-805 for ~p deta~~s)
SALL COMPRESSION REINF.
TENSION RE INF.
SECTlONAL PLAN d = (3/4)(L) = (3/4)(69.51)(12)
= 625-59 in d'
{1/4){L) = {31k)(69.51)(12)
" 208-53 in A
= A'< = (27 bars)(.44) 11.88 in2 p
= ~bd
= 11.88/(7.625)(625.6)
-0025 d'/d
333 p
~ A gbd
, 11 88/(7 625)(625 5)
~ 0025 CW P.)
.{n-1) c/d ~
~ (20)(.0025) ~.0
{19)(-0025) "
O475 nP++ ~1 pt
+ 2 n pp n-1 ~pd'/dj - friI +(n 1)
A t'( 05+,Q475)2 + 2( ~ 05+.0475x.333)l
( 05+
.2778
= (.2778)(625.59)
=
173 '
~
I
= bd3(c/d)
+ nn bd {d-c)
+ (n-1)>'d (cM')
Icr =
1 (7.625){625.59)
(.2778) +.05 {625.59)(7.625)x 3
(625.59-173.79)2+(,0475)(7.625)(625.59)(173.79
>> 208.53) 2 34Q, 887. 18+48, 648, 655. 75+273, 453. 12 62,298,996 Not
- W above appr<<~" ~or select~
re~or mat and ccmpression r e~~ "orce~t Is approx.
sonly.
An iterative process would be requS.red to locate actual "d" and re~orcenent.
+
A
=wL.
+3'b V~I 5AE Ref. 1.8 page 185 w=bx 7xL w = (.6354)(125){69.51)
= 5520.9 lbs.ft (opens
&eluded)
M = wH-ope~
M = (5520.9)(10.88)
.6354 (4x6.67+4x12.5+7x3.33)125 52,125.69 lb
E Load from Perzendicular Walls.
The loading frcm cross wa11s is added to the wall inert&.
%he
.magnitude of the load depends on spacey of seismic supports (clip
~les) for the cross ~all, stiffness and acceleration of that wall.
En this exaniple nax~ spac~ of clip angles is 4'-0" O.C.
Let U be the added load due to cross wall then:
U
U U3 = Uq = U5 = U6 = U7 where 1 to 7 represent cross wa 1s 1
2 Ul = (L)(
) (b) (a) a = acceleration, see age 4, use maximum
~ value in lieu of calculating freauency for each va.
Ul = (2')(125 pcf) (.635)(1.43)
= 227 lbs/i of heist
.00684 W W = [52126+( Z U~ )j= 52126+(7)(227)(10.88)
69014.3 lb i-I w = 5520.9+(7)(227)
=
7109.9 lbs/ft
> b = wj~
" (7109.9)(10.88)"{12)
.00023 in I!. x ~5t, 9".9~9 a v
>L
= (3) {69410.3)(10.88xl2)
~5AZ(5 (173.79x7.
25
( 00,000)
A static
=.00023+.00680
=.00707 in f
= 1/2 (g/4) 1
1/2 (386.A/.00707) ~
J fn = 37.21 Hz
.85 fn = 31.63 Hz 1.15 fn = 02.79 Hz
. 0
~
Refer to Spec&ication 8856-0-24 for the folio~:
HESPONSE SUYiaRHY z rizontal esponse Peak Uert. Resp l
) LL8 l'T'eO ~
Earp.
Accel.
Accel.
JOE t st lm' LCCA I'
Or~
Is-sls f LCCA I
32 32 32 32 32 32 32 32 7Rqr 7w
.22
.287
.06
.13
~ 21 271
.05
.13 BN9-1 FN9-2 BN9-3 FN9a
.I 0-1 FH.0-2 BEl0-3 PH.0-4 RPT>
~V"~'JP 'EON I
load~ ~~ Co;.>~~~ tion:
{Nor.,M/Severe)
. =--:Szr = (.225+.06)=
.29 g d = B.stance to dooms (very consecutive)
ZH.MT +F~+"+~~+D V = S L (lOO ib)(L/3'
'= (.29)(52126)+(.29)(100x69. 51/3)+{7x227){10.88)
= 15116.5+671.83+17288.3
= 33076.7 lbs 100 lb = a tachnent load per 3 ft. strip as sholem on d~~. C-807 v = V/bJd = 33076.7/(7.625)(.907)(29x12+4)
= 13.58 psi ( 43 psi O.K.
J ~ 1-k 3
= 1 (c/d)/3
= 1.2778
=.go70 3
Yew",e:
By inspection for abnormal/extrene Wvirommtal load ccmb~~tion, in-plane shear is O.K.
/ ace leva*'on spectra per ~~ih'>g
+~ / ~u/cz*dPy Md.
2 4
De a
g ri) 0I-dfKnlI
()
1-C/l
- o. 9 r
n Ohr w en 0
0.1 e!
ri n
1O.O 4
6 tt tno FREQUENCY-CPS Fig.&H~ Acceleretion Spectre for hoed Cage:
agegen~ehanna
- Node, Direction JLS, Etev Oamping: 0.005, 0.01, 0.02, 0.05 I
dl
O.pl 25 00
~l. 00 z0 K
Wlbio. 75 O0 KI-C.)
0 0.50 U) p
%5
- 0. 00 O.l 4.
6 8
lP 2
n 6
0 loo 4
6 8
lOO Nede, Direedee~~,
Eiev 749 Damping: 0.07, 0.10, 0.)5, 0.20
>o.o
'.P PEnfOOi 0.1 0.01
- l. 50
- l. 25 be
~1.00 Ul
'z0I-w D.75 OO p:I-O 0 0.50 U)
~
- 0. 25 D.DO 0.1 6
8 IP 4
6 0 IPP 6
e IPP I
O IQD A 0
FIELQLIEN( (.CPS Fig.25K& Acceleration Spectra for Load gaze: ~usrtuehanna Node H-S 749'-1"
,Dirsctioo
.EIIv Damping: 0.005, O.Dl, 0.02, 0.05
O.OI
~
l ba dO VI O
~(
Ir.
Idl W()
O I-n.
~1
" IO.O I:
IOO Fig BEq-1 FREQUENCY-CP" pcceleration spectra ior "E~CTOB R CONTROL BLDrS Laad Care: Muquehanna Hade
.Dirsclion, Elav E-M 749'-1" Damping: 0.005, 0.01, 0.02, 0.05
lp.tr
- 1. 50 Pf RIOD&c.
tp p.t IiTl~~l 0.01 1
- l. 25 co
~1. 00 K0I-K W
w0.75 OO KI-p 0.50 V) 0.25
- 0. 00 p.t 2
4 0
8 tpp e
S,tpp
& C/I Q 'g O
N g 0
r 8 g 0
LI I
rl
- Node, Direction E r:, Elev Dampintl 0.01, 0.10, 0.15, 0.20
ro.ofTl 1 ~ 50 I.p' PEA(DD('JJ O.I o.oa1
- 1. 25 bo dar ), 00 cir 0I-K rdl rdj 0-75 OO rr.I-O o 0.50 V)
D. 25 D. 00 0.1 4
6 II Ip 2
4 6
tr Ipp 6
8 gpp' O
co 0 P.A 0
Co
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