WORKSHOP 6 BRIDGE TRUSS
|
|
|
- Darleen Stokes
- 5 years ago
- Views:
Transcription
1 WORKSHOP 6 BRIDGE TRUSS
2 WS6-2
3 Workshop Ojtivs Lrn to msh lin gomtry to gnrt CBAR lmnts Bom fmilir with stting up th CBAR orinttion vtor n stion proprtis Lrn to st up multipl lo ss Lrn to viw th iffrnt CBAR strss omponnts in Ptrn WS6-3
4 Prolm Dsription Th prliminry sign of stl truss rig hs just n finish. You r sk to vlut th struturl intgrity of this rig. Th truss is m from stl with E = 30 x 10 6 psi n n = 0.3 Th truss mmrs r I-ms with H = 18 in, W = 12 in, T f = 0.5 in, n T w = 0.5 in Th rig ns to l to support 23,000 l truk trvling ovr it. Th truk wight is support y two plnr trusss. Mol on plnr truss with hlf th truk wight ppli to it. On n of th truss is pinn whil th othr n is fr to sli horizontlly. WS6-4
5 y x 11,500 l (Sus 2) 11,500 l (Sus 1) WS6-5
6 Suggst Exris Stps 1. Crt nw ts. 2. Crt gomtry mol of th truss using th tl on th prvious pg. 3. Us Msh Ss to fin th msh nsity. 4. Crt finit lmnt msh. 5. Dfin mtril proprtis. 6. Crt Physil Proprtis using th m lirry. 7. Crt ounry onitions. 8. Crt los. 9. St up lo ss. 10. Run th finit lmnt nlysis using MSC.Nstrn. 11. Rviw th Nstrn input fil. 12. Plot isplmnts n strsss. 13. Rviw th.f06 fil. WS6-6
7 Stp 1. Crt Nw Dts Crt nw ts ll rig_truss.. Fil / Nw.. Entr rig_truss s th fil nm.. Clik OK.. Choos Dfult Tolrn.. Slt MSC.Nstrn s th Anlysis Co. f. Slt Struturl s th Anlysis Typ. g. Clik OK. g f WS6-7
8 Stp 2. Crt Gomtry Crt th first point. Gomtry: Crt / Point / XYZ.. Entr [0 0 0] for th Point Coorint List.. Clik Apply.. Turn Point siz on. WS6-8
9 Stp 2. Crt Gomtry Finish rting ll 12 points. WS6-9
10 Stp 2. Crt Gomtry Crt urvs to rprsnt th truss mmrs. Gomtry: Crt / Curv / Point.. Srn pik th ottom lft point s shown.. Srn pik th top lft point. A urv is utomtilly rt us Auto Exut is hk. WS6-10
11 Stp 2. Crt Gomtry Finish rting ll 21 urvs. WS6-11
12 Stp 3. Crt Msh Ss Crt uniform msh s. Prfrns/Piking St rtngulr/polygon piking to Enlos Cntroi.. Elmnts: Crt / Msh S / Uniform.. Entr 6 for th Numr of Elmnts.. Clik in th Curv List ox.. Rtngulr pik th ottom of th truss. WS6-12
13 Stp 3. Crt Msh Ss Crt nothr msh s. Elmnts: Crt / Msh S / Uniform.. Entr 2 for th Numr of Elmnts.. Clik in th Curv List ox.. Rtngulr pik th rst of th truss, s shown. WS6-13
14 Stp 4. Crt Msh Crt finit lmnt msh. Elmnts: Crt / Msh / Curv.. St Topology to Br2.. Clik in th Curv List ox.. Rtngulr pik ll of th urvs s shown.. Clik Apply. WS6-14
15 Stp 4. Crt Msh Equivln th mol. Elmnts: Equivln / All / Tolrn Cu.. Clik Apply. WS6-15
16 Stp 5. Crt Mtril Proprtis Crt n isotropi mtril. Mtrils: Crt / Isotropi / Mnul Input.. Entr stl s th Mtril Nm.. Clik Input Proprtis.. Entr 306 for th lsti moulus n 0.3 for th Poisson Rtio.. Clik OK. f. Clik Apply. WS6-16 f
17 Stp 6. Crt Physil Proprtis Crt lmnt proprtis. Proprtis: Crt / 1D / Bm.. Entr i_m s th Proprty St Nm.. Clik Input Proprtis.. Clik on th Slt Mtril Ion.. Slt stl s th mtril. f. Clik on th Bm Lirry utton. f WS6-17
18 Stp 6. Crt Physil Proprtis Dfin th m stion. Entr i_stion for th Nw Stion Nm.. Entr th pproprit vlus to fin th m s imnsions.. Clik Clult/Disply to viw th m stion n its stion proprtis.. Aftr vrifying tht th stion is orrt, Clik OK. WS6-18
19 Stp 6. Crt Physil Proprtis Dfin th r orinttion. Entr <1 2 0> for th Br Orinttion.. Clik OK. Not: Any vtor in th XY pln tht is not prlll to ny truss mmr woul work s wll. WS6-19
20 Stp 6. Crt Physil Proprtis Slt pplition rgion. Clik in th Slt Mmrs ox.. Rtngulr pik th ntir truss s shown.. Clik A.. Clik Apply. WS6-20
21 Stp 6. Crt Physil Proprtis f Vrify th m stion. Disply: Lo/BC / Elmnt Props.. St Bm Disply to 3D:FullSpn.. Clik Apply.. Sh th mol.. Rott th mol n zoom in to vrify tht th I- ms r orint orrtly. f. Rturn to th front viw. g. St Bm Disply k to 1D:Lin. h. Clik Apply. g WS6-21 h
22 Stp 7. Crt Bounry Conitions Crt ounry onition. Los/BCs: Crt / Displmnt / Nol.. Entr lft_si s th Nw St Nm.. Clik Input Dt.. Entr <0 0 0> for Trnsltions n <0,0, > for Rottions.. Clik OK. WS6-22
23 Stp 7. Crt Bounry Conitions Apply th ounry onition. Rst grphis.. Clik Slt Applition Rgion.. Slt th ottom lft point s th pplition rgion.. Clik A.. Clik OK. f. Clik Apply. WS6-23 f
24 Stp 7. Crt Bounry Conitions Crt nothr ounry onition. Los/BCs: Crt / Displmnt / Nol.. Entr right_si s th Nw St Nm.. Clik Input Dt.. Entr <,0,0> for Trnsltions n <0,0, > for Rottions.. Clik OK. WS6-24
25 Stp 7. Crt Bounry Conitions Apply th ounry onition. Clik Slt Applition Rgion.. Slt th ottom right point s th pplition rgion.. Clik A.. Clik OK.. Clik Apply. WS6-25
26 Stp 8. Crt Los Crt th mi spn lo. Los/BCs: Crt / For / Nol.. Entr mi_spn_lo s th Nw St Nm.. Clik Input Dt.. Entr < > for th For.. Clik OK. WS6-26
27 Stp 8. Crt Los Apply th mi spn lo. Clik Slt Applition Rgion.. St th gomtry filtr to FEM.. For th pplition rgion slt th no in th mil of th spn to th right of th ntr, s shown.. Clik A.. Clik OK. f. Clik Apply. WS6-27 f
28 Stp 8. Crt Los Crt th truss joint lo. Los/BCs: Crt / For / Nol.. Entr truss_joint_lo s th Nw St Nm.. Clik Input Dt.. Entr < > for th For.. Clik OK. WS6-28
29 Stp 8. Crt Los Apply th lo. Clik Slt Applition Rgion.. St th gomtry filtr to Gomtry.. For th pplition rgion slt th point t th ntr of th rig, s shown.. Clik A.. Clik OK. f. Clik Apply. WS6-29 f
30 Stp 9. St Up Lo Css Crt lo s. Lo Css: Crt.. Entr mi_spn s th Lo Cs Nm.. Clik Input Dt. Clik on Displ_lft_si, Displ_right_si, n For_mi_spn_lo to thm to th Lo Cs.. Clik OK. f. Clik Apply. WS6-30 f
31 Stp 9. St Up Lo Css Crt nothr lo s. Lo Css: Crt.. Entr truss_joint s th Lo Cs Nm.. Clik Input Dt. Clik on Displ_lft_si, Displ_right_si, n For_truss_joint_lo to thm to th Lo Cs.. Clik OK. f. Clik Apply. WS6-31 f
32 Stp 10. Run Linr Stti Anlysis Choos th nlysis typ. Anlysis: Anlyz / Entir Mol / Full Run.. Clik Solution Typ.. Choos Linr Stti.. Clik OK. WS6-32
33 Stp 10. Run Linr Stti Anlysis Anlyz th mol. Anlysis: Anlyz / Entir Mol / Full Run.. Clik Sus Slt.. Clik Unslt All.. Clik on mi_spn n truss_joint to thm to th Suss Slt list.. Clik OK. f. Clik Apply. WS6-33 f
34 Stp 11. Rviw th Nstrn Input Fil Rviw th Nstrn input fil.. Opn th fil rig_truss.f. Rviw th two suss. WS6-34
35 Stp 12. Plot Displmnts n Strsss Atth th rsults fil. Anlysis: Ass Rsults / Atth XDB / Rsult Entitis.. Clik Slt Rsults Fil.. Choos th rsults fil rig_truss.x.. Clik OK.. Clik Apply. WS6-35
36 Stp 12. Plot Displmnts n Strsss Crt formtion plot for th mi spn rsult s. Rsults: Crt / Dformtion.. Slt th Mi Spn Rsult Cs.. Slt Displmnts, Trnsltionl s th Dformtion Rsult.. Chk Animt.. Clik Apply. f. Clik Stop Animtion n Rfrsh Rsults Tools. Mx Dformtion = WS6-36
37 Stp 12. Plot Displmnts n Strsss Crt Fring Plot of X Componnt Axil Strss. Rsults: Crt / Fring.. Slt th Mi Spn Rsult Cs.. Slt Br Strsss, Axil s th Fring Rsult.. Slt X Componnt s th Fring Rsult Quntity.. Clik on th Plot Options ion. f. St th Avrging Dfinition Domin to Non. g. Clik Apply. f g WS6-37
38 Stp 12. Plot Displmnts n Strsss Viw th rsults. Ror th mximum n minimum X omponnt xil strss. Mx X Axil Strss = Min X Axil Strss = WS6-38
39 Stp 12. Plot Displmnts n Strsss Crt Fring Plots of mximum n minimum omin r strsss. Rsults: Crt / Fring.. Clik on Slt Rsults ion.. Slt th Mi Spn Rsult Cs.. Slt Br Strsss, Mximum Comin s th Fring Rsult.. Clik Apply. f. Ror th Mximum omin strss. Mx Strss= g. Rpt th prour with Br Strsss, Minimum Comin s th Fring Rsult n ror th Minimum Strss. Min Strss = WS6-39
40 Stp 12. Plot Displmnts n Strsss Crt formtion plot for th truss joint rsult s. Rst grphis. Rsults: Crt / Dformtion.. Slt th Truss Joint Rsult Cs.. Slt Displmnts, Trnsltionl s th Dformtion Rsult.. Chk Animt. f. Clik Apply. g. Clik Stop Animtion n Rfrsh Rsults Tools. Mx Dformtion = WS6-40 f
41 Stp 12. Plot Displmnts n Strsss Crt Fring Plot of X Componnt Axil Strss. Rsults: Crt / Fring.. Slt th Truss Joint Rsult Cs.. Slt Br Strsss, Axil s th Fring Rsult.. Slt X Componnt s th Fring Rsult Quntity.. Clik on th Plot Options ion. f. St th Avrging Dfinition Domin to Non. g. Clik Apply. f g WS6-41
42 Stp 12. Plot Displmnts n Strsss Viw th rsults. Ror th mximum n minimum X omponnt xil strss. Mx X Axil Strss = Min X Axil Strss = WS6-42
43 Stp 12. Plot Displmnts n Strsss Crt Fring Plots of mximum n minimum omin r strsss. Rsults: Crt / Fring.. Clik on Slt Rsults ion.. Slt th Truss Joint Rsult Cs.. Slt Br Strsss, Mximum Comin s th Fring Rsult.. Clik Apply. f. Ror th Mximum omin strss. Mx Strss= g. Rpt th prour with Br Strsss, Minimum Comin s th Fring Rsult n ror th Minimum Strss. Min Strss = WS6-43
44 Stp 13. Exmin th.f06 Fil Exmin th.f06 fil. Opn th irtory in whih your ts is sv.. Fin th fil titl rig_truss.f06.. Opn this fil with ny txt itor.. Vrify tht th isplmnt n strss rsults gr with th grphil rsults shown in Ptrn. WS6-44
MSC Studentenwettbewerb. Wintersemester 2012/13. Nastran - Patran
MSC Stuntnwttwr Wintrsmstr 2012/13 Nstrn - Ptrn Aufg Wi groß ist i mximl Vrshiung? Softwr Vrsion Ptrn 2011 MSC/MD Nstrn 2011 Fils Rquir strut.xmt 3 TUTORIAL Prolm Dsription A lning gr strut hs n sign for
WORKSHOP 7 PARASOLID SOLID EXAMPLE
WORKSHOP 7 PARASOLID SOLID EXAMPLE WS7-1 WS7-2 Workshop Ojetives Lern some of the steps tht n e use to rete B-rep soli, i.e. extrue surfe, shell, n ege len. Then, rete the finite element moel. Anlyze the
CSE 373: More on graphs; DFS and BFS. Michael Lee Wednesday, Feb 14, 2018
CSE 373: Mor on grphs; DFS n BFS Mihl L Wnsy, F 14, 2018 1 Wrmup Wrmup: Disuss with your nighor: Rmin your nighor: wht is simpl grph? Suppos w hv simpl, irt grph with x nos. Wht is th mximum numr of gs
WORKSHOP 1 Composite Wing
WORKSHOP 1 Composite Wing WS1-1 WS1-2 Workshop Ojetives Beome fmilir with the si steps in doing omposites nlysis Softwre Version Ptrn 2011 MD Nstrn 2011.1 Required File: omposite_wing.d WS1-3 Prolem Desription
Using the Printable Sticker Function. Using the Edit Screen. Computer. Tablet. ScanNCutCanvas
SnNCutCnvs Using th Printl Stikr Funtion On-o--kin stikrs n sily rt y using your inkjt printr n th Dirt Cut untion o th SnNCut mhin. For inormtion on si oprtions o th SnNCutCnvs, rr to th Hlp. To viw th
In order to learn which questions have been answered correctly: 1. Print these pages. 2. Answer the questions.
Crystl Rports for Visul Stuio.NET In orr to lrn whih qustions hv n nswr orrtly: 1. Print ths pgs. 2. Answr th qustions. 3. Sn this ssssmnt with th nswrs vi:. FAX to (212) 967-3498. Or. Mil th nswrs to
CSC Design and Analysis of Algorithms. Example: Change-Making Problem
CSC 801- Dsign n Anlysis of Algorithms Ltur 11 Gry Thniqu Exmpl: Chng-Mking Prolm Givn unlimit mounts of oins of nomintions 1 > > m, giv hng for mount n with th lst numr of oins Exmpl: 1 = 25, 2 =10, =
TCI SERIES, 3 CELL THE COOLING TOWER CO., L.C. TCI 3 CELL SERIES GA
of T SIN IS T PROPRTY O T OOLIN TOWR OMPNY, L, N IS LON OR MUTUL SSISTN. IT IS NOT TO ORWR NOR RPRINT IN NY ORM WITOUT WRITTN PRMISSION. L W OPTIONL SS PLTORM " x " STNR PLTORM PR LL OPTIONL VIRTION SWIT
COMP108 Algorithmic Foundations
Grdy mthods Prudn Wong http://www.s.liv..uk/~pwong/thing/omp108/01617 Coin Chng Prolm Suppos w hv 3 typs of oins 10p 0p 50p Minimum numr of oins to mk 0.8, 1.0, 1.? Grdy mthod Lrning outoms Undrstnd wht
Garnir Polynomial and their Properties
Univrsity of Cliforni, Dvis Dprtmnt of Mthmtis Grnir Polynomil n thir Proprtis Author: Yu Wng Suprvisor: Prof. Gorsky Eugny My 8, 07 Grnir Polynomil n thir Proprtis Yu Wng mil: uywng@uvis.u. In this ppr,
Amphenol Canada Corp.
HT SINK OPTION = PIN STYL HT SINK (NIKL PLT) N LIP (H=.mm; SN HIGHT) = PIN STYL HT SINK (NIKL PLT) N LIP (H=.mm; PI HIGHT) = PIN STYL HT SINK (NIKL PLT) N LIP (H=.mm; TLL) = PIN-FIN HT SINK (NOIZ, LK)N
CSE 373: AVL trees. Warmup: Warmup. Interlude: Exploring the balance invariant. AVL Trees: Invariants. AVL tree invariants review
rmup CSE 7: AVL trs rmup: ht is n invrint? Mihl L Friy, Jn 9, 0 ht r th AVL tr invrints, xtly? Disuss with your nighor. AVL Trs: Invrints Intrlu: Exploring th ln invrint Cor i: xtr invrint to BSTs tht
Section 3: Antiderivatives of Formulas
Chptr Th Intgrl Appli Clculus 96 Sction : Antirivtivs of Formuls Now w cn put th is of rs n ntirivtivs togthr to gt wy of vluting finit intgrls tht is ct n oftn sy. To vlut finit intgrl f(t) t, w cn fin
Constructive Geometric Constraint Solving
Construtiv Gomtri Constrint Solving Antoni Soto i Rir Dprtmnt Llngutgs i Sistms Inormàtis Univrsitt Politèni Ctluny Brlon, Sptmr 2002 CGCS p.1/37 Prliminris CGCS p.2/37 Gomtri onstrint prolm C 2 D L BC
Paths. Connectivity. Euler and Hamilton Paths. Planar graphs.
Pths.. Eulr n Hmilton Pths.. Pth D. A pth rom s to t is squn o gs {x 0, x 1 }, {x 1, x 2 },... {x n 1, x n }, whr x 0 = s, n x n = t. D. Th lngth o pth is th numr o gs in it. {, } {, } {, } {, } {, } {,
ME 522 PRINCIPLES OF ROBOTICS. FIRST MIDTERM EXAMINATION April 19, M. Kemal Özgören
ME 522 PINCIPLES OF OBOTICS FIST MIDTEM EXAMINATION April 9, 202 Nm Lst Nm M. Kml Özgörn 2 4 60 40 40 0 80 250 USEFUL FOMULAS cos( ) cos cos sin sin sin( ) sin cos cos sin sin y/ r, cos x/ r, r 0 tn 2(
V={A,B,C,D,E} E={ (A,D),(A,E),(B,D), (B,E),(C,D),(C,E)}
s s of s Computr Sin & Enginring 423/823 Dsign n Anlysis of Ltur 03 (Chptr 22) Stphn Sott (Apt from Vinohnrn N. Vriym) s of s s r strt t typs tht r pplil to numrous prolms Cn ptur ntitis, rltionships twn
Minimum Spanning Trees
Minimum Spnning Trs Minimum Spnning Trs Problm A town hs st of houss nd st of rods A rod conncts nd only houss A rod conncting houss u nd v hs rpir cost w(u, v) Gol: Rpir nough (nd no mor) rods such tht:
V={A,B,C,D,E} E={ (A,D),(A,E),(B,D), (B,E),(C,D),(C,E)}
Introution Computr Sin & Enginring 423/823 Dsign n Anlysis of Algorithms Ltur 03 Elmntry Grph Algorithms (Chptr 22) Stphn Sott (Apt from Vinohnrn N. Vriym) I Grphs r strt t typs tht r pplil to numrous
CIVL 8/ D Boundary Value Problems - Rectangular Elements 1/7
CIVL / -D Boundr Vlu Prolms - Rctngulr Elmnts / RECANGULAR ELEMENS - In som pplictions, it m mor dsirl to us n lmntl rprsnttion of th domin tht hs four sids, ithr rctngulr or qudriltrl in shp. Considr
( ) Geometric Operations and Morphing. Geometric Transformation. Forward v.s. Inverse Mapping. I (x,y ) Image Processing - Lesson 4 IDC-CG 1
Img Procssing - Lsson 4 Gomtric Oprtions nd Morphing Gomtric Trnsformtion Oprtions dpnd on Pil s Coordints. Contt fr. Indpndnt of pil vlus. f f (, ) (, ) ( f (, ), f ( ) ) I(, ) I', (,) (, ) I(,) I (,
Planar Upward Drawings
C.S. 252 Pro. Rorto Tmssi Computtionl Gomtry Sm. II, 1992 1993 Dt: My 3, 1993 Sri: Shmsi Moussvi Plnr Upwr Drwings 1 Thorm: G is yli i n only i it hs upwr rwing. Proo: 1. An upwr rwing is yli. Follow th
12 - M G P L Z - M9BW. Port type. Bore size ø12, ø16 20/25/32/40/50/ MPa 10 C to 60 C (With no condensation) 50 to 400 mm/s +1.
ris - MP - Compt gui ylinr ø, ø, ø, ø, ø, ø, ø, ø ow to Orr Cln sris lif typ (with spilly trt sliing prts) Vuum sution typ (with spilly trt sliing prts) ir ylinr otry tutor - M P - - MW ll ushing ring
Designing A Concrete Arch Bridge
This is th mous Shwnh ri in Switzrln, sin y Rort Millrt in 1933. It spns 37.4 mtrs (122 t) n ws sin usin th sm rphil mths tht will monstrt in this lsson. To pro with this lsson, lik on th Nxt utton hr
ECE COMBINATIONAL BUILDING BLOCKS - INVEST 13 DECODERS AND ENCODERS
C 24 - COMBINATIONAL BUILDING BLOCKS - INVST 3 DCODS AND NCODS FALL 23 AP FLZ To o "wll" on this invstition you must not only t th riht nswrs ut must lso o nt, omplt n onis writups tht mk ovious wht h
Weighted graphs -- reminder. Data Structures LECTURE 15. Shortest paths algorithms. Example: weighted graph. Two basic properties of shortest paths
Dt Strutur LECTURE Shortt pth lgorithm Proprti of hortt pth Bllmn-For lgorithm Dijktr lgorithm Chptr in th txtook (pp ). Wight grph -- rminr A wight grph i grph in whih g hv wight (ot) w(v i, v j ) >.
Computational Biology, Phylogenetic Trees. Consensus methods
Computtionl Biology, Phylognti Trs Consnsus mthos Asgr Bruun & Bo Simonsn Th 16th of Jnury 2008 Dprtmnt of Computr Sin Th univrsity of Copnhgn 0 Motivtion Givn olltion of Trs Τ = { T 0,..., T n } W wnt
12/3/12. Outline. Part 10. Graphs. Circuits. Euler paths/circuits. Euler s bridge problem (Bridges of Konigsberg Problem)
12/3/12 Outlin Prt 10. Grphs CS 200 Algorithms n Dt Struturs Introution Trminology Implmnting Grphs Grph Trvrsls Topologil Sorting Shortst Pths Spnning Trs Minimum Spnning Trs Ciruits 1 Ciruits Cyl 2 Eulr
EXAMPLE 87.5" APPROVAL SHEET APPROVED BY /150HP DUAL VFD CONTROL ASSEMBLY CUSTOMER NAME: CAL POLY SLO FINISH: F 20
XMPL XMPL RVISIONS ZON RV. SRIPTION T PPROV 0.00 THIS IS N PPROVL RWING OR YOUR ORR. OR MNUTURING N GIN, THIS RWING MUST SIGN N RTURN TO MOTION INUSTRIS. NY HNGS M TO THIS RWING, TR MNUTURING HS GUN WILL
16.unified Introduction to Computers and Programming. SOLUTIONS to Examination 4/30/04 9:05am - 10:00am
16.unii Introution to Computrs n Prormmin SOLUTIONS to Exmintion /30/0 9:05m - 10:00m Pro. I. Kristin Lunqvist Sprin 00 Grin Stion: Qustion 1 (5) Qustion (15) Qustion 3 (10) Qustion (35) Qustion 5 (10)
5/9/13. Part 10. Graphs. Outline. Circuits. Introduction Terminology Implementing Graphs
Prt 10. Grphs CS 200 Algorithms n Dt Struturs 1 Introution Trminology Implmnting Grphs Outlin Grph Trvrsls Topologil Sorting Shortst Pths Spnning Trs Minimum Spnning Trs Ciruits 2 Ciruits Cyl A spil yl
8-3/8" G HANDHOLE C A 1 SUCTION STEEL BASE TABLE OF DIMENSIONS
VORTX SOLIS-NLIN WSTWTR S K OUR " N ONNTIONS OUR " I. OLS OR NOR OLTS -/" STION 0 OUTLIN RWIN TYP VTX- JO: SS-7 T VTX- VORTX (S) OR _PM T _T. T J PPX. N OVRLL L M PLN VIW PPX. P OVRLL 8-/8" P ISR OUPLIN
Polygons POLYGONS.
Polgons PLYGNS www.mthltis.o.uk ow os it work? Solutions Polgons Pg qustions Polgons Polgon Not polgon Polgon Not polgon Polgon Not polgon Polgon Not polgon f g h Polgon Not polgon Polgon Not polgon Polgon
NOTE: ONLY RIGHT IDLER (CONFIGURATION A) ARM SHOWN IN VIEWS ON THIS PAGE
0 PP PP PP PP PP PP NOT: ONLY RIT ILR (ONIURTION ) RM SOWN IN VIWS ON TIS P ITM SRIPTION MTRIL QTY. IL RM - RIT / RIL LIN TUIN / O (0.0 WLL) ISI RT 0 ROMOLY LINR INS IL RM - LT / RIL LIN TUIN / O (0.0
RAMS C, 16 GA SLITTER 23
RMS - 0-, G SLITTR N/ LLS /0/0 SSL UTION LL SRIL No. TG 0 S SHT OR UPPR SSMLY "M IN US" LL S SHT OR KGG SSMLY 0 ITM NO. PRT NUMR SRIPTION QTY. 00X/ " I X /" OR PULLY N/ L-0 V-LT K OR GRIP N/ POWR OR SL-0
Math 61 : Discrete Structures Final Exam Instructor: Ciprian Manolescu. You have 180 minutes.
Nm: UCA ID Numr: Stion lttr: th 61 : Disrt Struturs Finl Exm Instrutor: Ciprin nolsu You hv 180 minuts. No ooks, nots or lultors r llow. Do not us your own srth ppr. 1. (2 points h) Tru/Fls: Cirl th right
Graphs. CSC 1300 Discrete Structures Villanova University. Villanova CSC Dr Papalaskari
Grphs CSC 1300 Disrt Struturs Villnov Univrsity Grphs Grphs r isrt struturs onsis?ng of vr?s n gs tht onnt ths vr?s. Grphs n us to mol: omputr systms/ntworks mthm?l rl?ons logi iruit lyout jos/prosss f
Module 2 Motion Instructions
Moul 2 Motion Instrutions CAUTION: Bor you strt this xprimnt, unrstn tht you r xpt to ollow irtions EXPLICITLY! Tk your tim n r th irtions or h stp n or h prt o th xprimnt. You will rquir to ntr t in prtiulr
DETAIL B DETAIL A 7 8 APPLY PRODUCT ID LABEL SB838XXXX ADJ FOUR POST RACK SQUARE HOLE RAIL B REVISION
RVISION RV SRIPTION Y T HNG NO NOT OR PROUT LL JJH // LR TIL PPLY PROUT I LL TIL INSI UPPR ROSS MMR ON PR RK IS J OUR POST RK SQUR HOL RIL IS MN MS G NUT, PNL RNG 99 PPLY PROUT I LL INSI UPPR ROSS MMR
Oracle JDeveloper Developing Applications with JHeadStart
Orl JDvlopr Dvloping Applitions with JHStrt Assssmnt In orr to lrn whih qustions hv n nswr orrtly: 1. Print ths pgs. 2. Answr th qustions. 3. Sn this ssssmnt with th nswrs vi:. FAX to (212) 967-3498. Or.
Platform. Platform. Platform. Platform. Lighthing Rod 5/8x4' 152 (12) DB874H 150. Pirod 15' Low Profile Rotable 107 Platform
37.000 8 0.29 22.000 29.586 2.3 48.0 Lighthg (2) Pirod D874H 5' Lo Rod 5/8x4' Profil Rotbl 52 50 37 22 07 Pltform TYPE ELEVATION Lighthg Rod 5/8x4' 52 (2) D874H 50 Pirod 5' Lo Profil Rotbl 50 Pltform (2)
QUESTIONS BEGIN HERE!
Points miss: Stunt's Nm: Totl sor: /100 points Est Tnnss Stt Univrsity Dprtmnt of Computr n Informtion Sins CSCI 710 (Trnoff) Disrt Struturs TEST for Fll Smstr, 00 R this for strtin! This tst is los ook
Present state Next state Q + M N
Qustion 1. An M-N lip-lop works s ollows: I MN=00, th nxt stt o th lip lop is 0. I MN=01, th nxt stt o th lip-lop is th sm s th prsnt stt I MN=10, th nxt stt o th lip-lop is th omplmnt o th prsnt stt I
CS553 Lecture Register Allocation I 3
Low-Lvl Issus Last ltur Intrproural analysis Toay Start low-lvl issus Rgistr alloation Latr Mor rgistr alloation Instrution shuling CS553 Ltur Rgistr Alloation I 2 Rgistr Alloation Prolm Assign an unoun
A PROPOSAL OF FE MODELING OF UNIDIRECTIONAL COMPOSITE CONSIDERING UNCERTAIN MICRO STRUCTURE
18 TH INTERNATIONAL CONFERENCE ON COMPOSITE MATERIALS A PROPOSAL OF FE MODELING OF UNIDIRECTIONAL COMPOSITE CONSIDERING UNCERTAIN MICRO STRUCTURE Y.Fujit 1*, T. Kurshii 1, H.Ymtsu 1, M. Zo 2 1 Dpt. o Mngmnt
Journal of Solid Mechanics and Materials Engineering
n Mtrils Enginring Strss ntnsit tor of n ntrf Crk in Bon Plt unr Uni-Axil Tnsion No-Aki NODA, Yu ZHANG, Xin LAN, Ysushi TAKASE n Kzuhiro ODA Dprtmnt of Mhnil n Control Enginring, Kushu nstitut of Thnolog,
(a) v 1. v a. v i. v s. (b)
Outlin RETIMING Struturl optimiztion mthods. Gionni D Mihli Stnford Unirsity Rtiming. { Modling. { Rtiming for minimum dly. { Rtiming for minimum r. Synhronous Logi Ntwork Synhronous Logi Ntwork Synhronous
Thru CENTER OF SPHERICAL END ±.002 Cylindrical hole depth SMOOTH TRANSITION
NVISIONRING PROUT VLOPMNT LIMS PROPRITRY RIGHTS IN TH INORMTION ISLOS HRON. THIS RWING IS URNISH IN ONIN ON TH XPRSS UNRSTNING THT NITHR IT NOR NY RPROUTION THRO WILL ISLOS TO OTHRS OR US OR TH PURPOS
Outline. Circuits. Euler paths/circuits 4/25/12. Part 10. Graphs. Euler s bridge problem (Bridges of Konigsberg Problem)
4/25/12 Outlin Prt 10. Grphs CS 200 Algorithms n Dt Struturs Introution Trminology Implmnting Grphs Grph Trvrsls Topologil Sorting Shortst Pths Spnning Trs Minimum Spnning Trs Ciruits 1 2 Eulr s rig prolm
DUET WITH DIAMONDS COLOR SHIFTING BRACELET By Leslie Rogalski
Dut with Dimons Brlt DUET WITH DIAMONDS COLOR SHIFTING BRACELET By Lsli Roglski Photo y Anrw Wirth Supruo DUETS TM from BSmith rt olor shifting fft tht mks your work tk on lif of its own s you mov! This
Graph Isomorphism. Graphs - II. Cayley s Formula. Planar Graphs. Outline. Is K 5 planar? The number of labeled trees on n nodes is n n-2
Grt Thortil Is In Computr Sin Vitor Amhik CS 15-251 Ltur 9 Grphs - II Crngi Mllon Univrsity Grph Isomorphism finition. Two simpl grphs G n H r isomorphi G H if thr is vrtx ijtion V H ->V G tht prsrvs jny
Aquauno Video 6 Plus Page 1
Connt th timr to th tp. Aquuno Vio 6 Plus Pg 1 Usr mnul 3 lik! For Aquuno Vio 6 (p/n): 8456 For Aquuno Vio 6 Plus (p/n): 8413 Opn th timr unit y prssing th two uttons on th sis, n fit 9V lklin ttry. Whn
Basis of test: VDE 0660, part 500/IEC Rated peak withstand current I pk. Ip peak short-circuit current [ka] Busbar support spacing [mm]
![Basis of test: VDE 0660, part 500/IEC Rated peak withstand current I pk. Ip peak short-circuit current [ka] Busbar support spacing [mm]](/thumbs/74/70457982.jpg "Basis of test: VDE 0660, part 500/IEC Rated peak withstand current I pk. Ip peak short-circuit current [ka] Busbar support spacing [mm]")
Powr istriution Short-iruit withstn strngth to EC Short-iruit withstn strngth to EC 439-1 Typ tsting to EC 439-1 During th ours of systm typ-tsting, th following tsts wr onut on th Rittl usr systms n on
CS September 2018
Loil los Distriut Systms 06. Loil los Assin squn numrs to msss All ooprtin prosss n r on orr o vnts vs. physil los: rport tim o y Assum no ntrl tim sour Eh systm mintins its own lol lo No totl orrin o
(PP/2-1)x S(PP) SIGNAL CONTACTS 0.50 FRONT POLARIZATION KEY SEE TABLE DIM A ( 10.00) D D
IM #0. P[(+NN)/+] P(+NN) 0. PITH.0 PITH (/)x (NN/)x.. PITH (PP/)x (.) S[(PP/)+]... P POWR ONTTS P[(+NN)/] 0.0 RONT POLRIZTION KY S TL S SIGNL ONTTS S(PP/) IM.0 IM (.9) ROSS PS G R POSITION WHN ULL MT NOT...
MCQ For Geometry. Similarity
MQ For Gomtry Similrity. E F EA FB AE A EB B t G ) ) ) In right ngl tringl, if BD A thn BD AD D n Th ro of r of two imilr tringl i l to r of th ro of thir orrpg i. A ( ) B A A ( ) Q P l Propr of imilr
7 ACM FOR FRAME 2SET 6 FRAME 2SET 5 ACM FOR MAIN FRAME 2SET 4 MAIN FRAME 2SET 3 POLE ASSLY 1 2 CROWN STRUCTURE ASSLY 1 1 CROWN ASSLY 1
7 M OR RM 2ST 6 RM 2ST 5 M OR MIN RM 2ST 4 MIN RM 2ST 3 POL SSLY 1 2 ROWN STRUTUR SSLY 1 1 ROWN SSLY 1 SR.NO. SRIPTION QTY. a LL IMNSIONS R IN mm I N MT Pi IOLMI 1'NTION LT. Tm: XPLO VIW OR POL MOUNT MLM
TABLE OF CONTENTS ASSEMBLY INSTRUCTIONS SHEET 1 OF 8 TABLE OF CONTENTS PAGE NUMBER DESCRIPTION B 2 PARTS LIST AND LAYOUT 3-5 PARTS A-D DETAIL DRAWINGS
TL O ONTNTS SHT O TL O ONTNTS PG NUMR SRIPTION PRTS LIST N LYOUT - PRTS - TIL RWINGS - STP Y STP SSMLY INSTRUTIONS TH INORMTION ONTIN IN THIS RWING IS TH SOL PROPRTY O STGING IMNSIONS IN. NY RPROUTION
(2) If we multiplied a row of B by λ, then the value is also multiplied by λ(here lambda could be 0). namely
. DETERMINANT.. Dtrminnt. Introution:I you think row vtor o mtrix s oorint o vtors in sp, thn th gomtri mning o th rnk o th mtrix is th imnsion o th prlllppi spnn y thm. But w r not only r out th imnsion,
learning objectives learn what graphs are in mathematical terms learn how to represent graphs in computers learn about typical graph algorithms
rp loritms lrnin ojtivs loritms your sotwr systm sotwr rwr lrn wt rps r in mtmtil trms lrn ow to rprsnt rps in omputrs lrn out typil rp loritms wy rps? intuitivly, rp is orm y vrtis n s twn vrtis rps r
Compression. Compression. Compression. This part of the course... Ifi, UiO Norsk Regnesentral Vårsemester 2005 Wolfgang Leister
Kurs INF5080 Ifi, UiO Norsk Rgnsntrl Vårsmstr 2005 Wolfgng Listr This prt of th ours...... is hl t Ifi, UiO... (Wolfgng Listr) n t ontins mtril from Univrsity Collg Krlsruh (Ptr Ol, Clmns Knorzr) Informtion
12. Traffic engineering
lt2.ppt S-38. Introution to Tltrffi Thory Spring 200 2 Topology Pths A tlommunition ntwork onsists of nos n links Lt N not th st of nos in with n Lt J not th st of nos in with j N = {,,,,} J = {,2,3,,2}
Outline. 1 Introduction. 2 Min-Cost Spanning Trees. 4 Example
Outlin Computr Sin 33 Computtion o Minimum-Cost Spnnin Trs Prim's Alorithm Introution Mik Joson Dprtmnt o Computr Sin Univrsity o Clry Ltur #33 3 Alorithm Gnrl Constrution Mik Joson (Univrsity o Clry)
Graphs. Graphs. Graphs: Basic Terminology. Directed Graphs. Dr Papalaskari 1
CSC 00 Disrt Struturs : Introuon to Grph Thory Grphs Grphs CSC 00 Disrt Struturs Villnov Univrsity Grphs r isrt struturs onsisng o vrs n gs tht onnt ths vrs. Grphs n us to mol: omputr systms/ntworks mthml
INTEGRALS. Chapter 7. d dx. 7.1 Overview Let d dx F (x) = f (x). Then, we write f ( x)
Chptr 7 INTEGRALS 7. Ovrviw 7.. Lt d d F () f (). Thn, w writ f ( ) d F () + C. Ths intgrls r clld indfinit intgrls or gnrl intgrls, C is clld constnt of intgrtion. All ths intgrls diffr y constnt. 7..
b. How many ternary words of length 23 with eight 0 s, nine 1 s and six 2 s?
MATH 3012 Finl Exm, My 4, 2006, WTT Stunt Nm n ID Numr 1. All our prts o this prolm r onrn with trnry strings o lngth n, i.., wors o lngth n with lttrs rom th lpht {0, 1, 2}.. How mny trnry wors o lngth
XML and Databases. Outline. Recall: Top-Down Evaluation of Simple Paths. Recall: Top-Down Evaluation of Simple Paths. Sebastian Maneth NICTA and UNSW
Smll Pth Quiz ML n Dtss Cn you giv n xprssion tht rturns th lst / irst ourrn o h istint pri lmnt? Ltur 8 Strming Evlution: how muh mmory o you n? Sstin Mnth NICTA n UNSW
a b c cat CAT A B C Aa Bb Cc cat cat Lesson 1 (Part 1) Verbal lesson: Capital Letters Make The Same Sound Lesson 1 (Part 1) continued...
Progrssiv Printing T.M. CPITLS g 4½+ Th sy, fun (n FR!) wy to tch cpitl lttrs. ook : C o - For Kinrgrtn or First Gr (not for pr-school). - Tchs tht cpitl lttrs mk th sm souns s th littl lttrs. - Tchs th
Seven-Segment Display Driver
7-Smnt Disply Drivr, Ron s in 7-Smnt Disply Drivr, Ron s in Prolm 62. 00 0 0 00 0000 000 00 000 0 000 00 0 00 00 0 0 0 000 00 0 00 BCD Diits in inry Dsin Drivr Loi 4 inputs, 7 outputs 7 mps, h with 6 on
Copyright 2013 Regents of the University of Minnesota
Introdution to Glxy Tutoril Rsrh Informtis Support Systms Minnsot Supromputing Institut Univrsity of Minnsot Vrsion 1.1 10/15/2013 1 1 Introdution... 3 1.1 Sop of this tutoril... 3 2 Strting Glxy... 4
OpenMx Matrices and Operators
OpnMx Mtris n Oprtors Sr Mln Mtris: t uilin loks Mny typs? Dnots r lmnt mxmtrix( typ= Zro", nrow=, nol=, nm="" ) mxmtrix( typ= Unit", nrow=, nol=, nm="" ) mxmtrix( typ= Int", nrow=, nol=, nm="" ) mxmtrix(
Problem solving by search
Prolm solving y srh Tomáš voo Dprtmnt o Cyrntis, Vision or Roots n Autonomous ystms Mrh 5, 208 / 3 Outlin rh prolm. tt sp grphs. rh trs. trtgis, whih tr rnhs to hoos? trtgy/algorithm proprtis? Progrmming
0.1. Exercise 1: the distances between four points in a graph
Mth 707 Spring 2017 (Drij Grinrg): mitrm 3 pg 1 Mth 707 Spring 2017 (Drij Grinrg): mitrm 3 u: W, 3 My 2017, in lss or y mil (grinr@umn.u) or lss S th wsit or rlvnt mtril. Rsults provn in th nots, or in
Algorithmic and NP-Completeness Aspects of a Total Lict Domination Number of a Graph
Intrntionl J.Mth. Comin. Vol.1(2014), 80-86 Algorithmi n NP-Compltnss Aspts of Totl Lit Domintion Numr of Grph Girish.V.R. (PES Institut of Thnology(South Cmpus), Bnglor, Krntk Stt, Ini) P.Ush (Dprtmnt
5/1/2018. Huffman Coding Trees. Huffman Coding Trees. Huffman Coding Trees. Huffman Coding Trees. Huffman Coding Trees. Huffman Coding Trees
/1/018 W usully no strns y ssnn -lnt os to ll rtrs n t lpt (or mpl, 8-t on n ASCII). Howvr, rnt rtrs our wt rnt rquns, w n sv mmory n ru trnsmttl tm y usn vrl-lnt non. T s to ssn sortr os to rtrs tt our
FINITE ELEMENT ANALYSIS OF
FINIT LMNT NLYSIS OF D MODL PROBLM WITH SINGL VRIBL Fnt lmnt modl dvlopmnt of lnr D modl dffrntl qton nvolvng sngl dpndnt nknown govrnng qtons F modl dvlopmnt wk form. JN Rddy Modlqn D - GOVRNING TION
SOLVED EXAMPLES. be the foci of an ellipse with eccentricity e. For any point P on the ellipse, prove that. tan
LOCUS 58 SOLVED EXAMPLES Empl Lt F n F th foci of n llips with ccntricit. For n point P on th llips, prov tht tn PF F tn PF F Assum th llips to, n lt P th point (, sin ). P(, sin ) F F F = (-, 0) F = (,
CONIC SECTIONS. MODULE-IV Co-ordinate Geometry OBJECTIVES. Conic Sections
Conic Sctions 16 MODULE-IV Co-ordint CONIC SECTIONS Whil cutting crrot ou might hv noticd diffrnt shps shown th dgs of th cut. Anlticll ou m cut it in thr diffrnt ws, nml (i) (ii) (iii) Cut is prlll to
Module graph.py. 1 Introduction. 2 Graph basics. 3 Module graph.py. 3.1 Objects. CS 231 Naomi Nishimura
Moul grph.py CS 231 Nomi Nishimur 1 Introution Just lik th Python list n th Python itionry provi wys of storing, ssing, n moifying t, grph n viw s wy of storing, ssing, n moifying t. Bus Python os not
QUESTIONS BEGIN HERE!
Points miss: Stunt's Nm: Totl sor: /100 points Est Tnnss Stt Univrsity Dprtmnt o Computr n Inormtion Sins CSCI 2710 (Trno) Disrt Struturs TEST or Sprin Smstr, 2005 R this or strtin! This tst is los ook
EE1000 Project 4 Digital Volt Meter
Ovrviw EE1000 Projt 4 Diitl Volt Mtr In this projt, w mk vi tht n msur volts in th rn o 0 to 4 Volts with on iit o ury. Th input is n nlo volt n th output is sinl 7-smnt iit tht tlls us wht tht input s
Miscellaneous open problems in the Regular Boundary Collocation approach
Miscllnous opn problms in th Rgulr Boundry Colloction pproch A. P. Zilińsi Crcow Univrsity of chnology Institut of Mchin Dsign pz@mch.p.du.pl rfftz / MFS Confrnc ohsiung iwn 5-8 Mrch 0 Bsic formultions
BASIC CAGE DETAILS D C SHOWN CLOSED TOP SPRING FINGERS INNER WALL TABS ARE COINED OVER BASE AND COVER FOR RIGIDITY
SI TIS SOWN OS TOP SPRIN INRS INNR W TS R OIN OVR S N OVR OR RIIITY. R IMNSIONS O INNR SIN TO UNTION WIT QU SM ORM-TOR (zqsp+) TRNSIVR. R. RR S OPTION (S T ON ST ) TURS US WIT OPTION T SINS. R (INSI TO
BASIC CAGE DETAILS SHOWN 3D MODEL: PSM ASY INNER WALL TABS ARE COINED OVER BASE AND COVER FOR RIGIDITY SPRING FINGERS CLOSED TOP
MO: PSM SY SI TIS SOWN SPRIN INRS OS TOP INNR W TS R OIN OVR S N OVR OR RIIITY. R TURS US WIT OPTION T SINS. R (UNOMPRSS) RR S OPTION (S T ON ST ) IMNSIONS O INNR SIN TO UNTION WIT QU SM ORM-TOR (zqsp+)
AP Calculus BC Problem Drill 16: Indeterminate Forms, L Hopital s Rule, & Improper Intergals
AP Calulus BC Problm Drill 6: Indtrminat Forms, L Hopital s Rul, & Impropr Intrgals Qustion No. of Instrutions: () Rad th problm and answr hois arfully () Work th problms on papr as ndd () Pik th answr
CS200: Graphs. Graphs. Directed Graphs. Graphs/Networks Around Us. What can this represent? Sometimes we want to represent directionality:
CS2: Grphs Prihr Ch. 4 Rosn Ch. Grphs A olltion of nos n gs Wht n this rprsnt? n A omputr ntwork n Astrtion of mp n Soil ntwork CS2 - Hsh Tls 2 Dirt Grphs Grphs/Ntworks Aroun Us A olltion of nos n irt
A Simple Code Generator. Code generation Algorithm. Register and Address Descriptors. Example 3/31/2008. Code Generation
A Simpl Co Gnrtor Co Gnrtion Chptr 8 II Gnrt o for singl si lok How to us rgistrs? In most mhin rhitturs, som or ll of th oprnsmust in rgistrs Rgistrs mk goo tmporris Hol vlus tht r omput in on si lok
DESIGN REVIEW BOARD Staff Report
SIGN RVIW OR Staff Report genda Item F. Meeting ate: March, 0 TO: Goleta esign Review oard FROM: rian Hiefield, ssistant Planner; 9-9 SUJT: -0-R; ourtyard by Marriott Overall Sign Plan 0 Storke Road; PN
Page 1. Question 19.1b Electric Charge II Question 19.2a Conductors I. ConcepTest Clicker Questions Chapter 19. Physics, 4 th Edition James S.
ConTst Clikr ustions Chtr 19 Physis, 4 th Eition Jms S. Wlkr ustion 19.1 Two hrg blls r rlling h othr s thy hng from th iling. Wht n you sy bout thir hrgs? Eltri Chrg I on is ositiv, th othr is ngtiv both
COMPLEXITY OF COUNTING PLANAR TILINGS BY TWO BARS
OMPLXITY O OUNTING PLNR TILINGS Y TWO RS KYL MYR strt. W show tht th prolm o trmining th numr o wys o tiling plnr igur with horizontl n vrtil r is #P-omplt. W uil o o th rsults o uquir, Nivt, Rmil, n Roson
Chapter 5. Introduction. Introduction. Introduction. Finite Element Modelling. Finite Element Modelling
Chaptr 5 wo-dimnsional problms using Constant Strain riangls (CS) Lctur Nots Dr Mohd Andi Univrsiti Malasia Prlis EN7 Finit Elmnt Analsis Introction wo-dimnsional init lmnt ormulation ollows th stps usd
624' - 0" 2 A ' - 0" 52' - 0" 52' - 0" 52' - 0" 52' - 0" 52' - 0" 52' - 0" 52' - 0" 52' - 0" 52' - 0" 52' - 0" 52' - 0"
' 0" 00 0 0 ' 0" ' 0" ' 0" ' 0" ' 0" ' 0" ' 0" ' 0" ' 0" ' 0" ' 0" ' 0" ' 0" ONRT TILT PNL, S STRUTURL ' 0" ' 0" ' 0" ' 0" Mill Street, Suite 00 email architects@randallpaulson.com 0' 0" ' 0" 0 HRTMN RO
Platform Controls. 1-1 Joystick Controllers. Boom Up/Down Controller Adjustments
Ston 7 - Rpr Prours Srv Mnul - Son Eton Pltorm Controls 1-1 Joystk Controllrs Mntnn oystk ontrollrs t t propr sttns s ssntl to s mn oprton. Evry oystk ontrollr soul oprt smootly n prov proportonl sp ontrol
Outline. Computer Science 331. Computation of Min-Cost Spanning Trees. Costs of Spanning Trees in Weighted Graphs
Outlin Computr Sin 33 Computtion o Minimum-Cost Spnnin Trs Prim s Mik Joson Dprtmnt o Computr Sin Univrsity o Clry Ltur #34 Introution Min-Cost Spnnin Trs 3 Gnrl Constrution 4 5 Trmintion n Eiiny 6 Aitionl
Elliptical motion, gravity, etc
FW Physics 130 G:\130 lctur\ch 13 Elliticl motion.docx g 1 of 7 11/3/010; 6:40 PM; Lst rintd 11/3/010 6:40:00 PM Fig. 1 Elliticl motion, grvity, tc minor xis mjor xis F 1 =A F =B C - D, mjor nd minor xs
Cycles and Simple Cycles. Paths and Simple Paths. Trees. Problem: There is No Completely Standard Terminology!
Outlin Computr Sin 331, Spnnin, n Surphs Mik Joson Dprtmnt o Computr Sin Univrsity o Clry Ltur #30 1 Introution 2 3 Dinition 4 Spnnin 5 6 Mik Joson (Univrsity o Clry) Computr Sin 331 Ltur #30 1 / 20 Mik
Generalized swap operation for tetrahedrizations
Gnrliz swp oprtion for ttrhriztions B. Lhnr 1, B. Hmnn 2, G. Umluf 3 1 Dprtmnt of Computr Sin, Univrsity of Kisrslutrn, Grmny lhnr@s.uni-kl. 2 Institut for Dt Anlysis n Visuliztion (IDAV), Dprtmnt of Computr
Trifab TM 451UT Framing System 1
FRURY, 0 - Trifab TM UT Framing System Kawneer ompany, Inc., 0 Features Trifab TM UT is -/" (.) deep with a " (0.) sightline enter Plane glass applications Flush glazed from either the inside or outside
8 NOTS: TUM LOTION TUM SHT ZON 2 - RV STTUS RV SH - - 2 000F000 - WG NO. SH RV RVISION ZON RV SRIPTION T (YY-MM-) PPROV - Issued for Request For Proposal use 08//09. THIS RWING STLISHS RQUIRMNTS FOR SLI;
Solutions for HW11. Exercise 34. (a) Use the recurrence relation t(g) = t(g e) + t(g/e) to count the number of spanning trees of v 1
Solutions for HW Exris. () Us th rurrn rltion t(g) = t(g ) + t(g/) to ount th numr of spnning trs of v v v u u u Rmmr to kp multipl gs!! First rrw G so tht non of th gs ross: v u v Rursing on = (v, u ):