THIS MASTERPLAN RECEIVED PLANNING PERMISSION IN 2010 AFTER IN DEPTH CONSULTATION. 5.3 Biodiversity Strategy Biodiversity Strategy

Size: px
Start display at page:

Download "THIS MASTERPLAN RECEIVED PLANNING PERMISSION IN 2010 AFTER IN DEPTH CONSULTATION. 5.3 Biodiversity Strategy Biodiversity Strategy"

Transcription

1 P RT B L L SQ UA R PA Biodivrsity Stratgy T R IGI AL AST R PLA Biodivrsity Stratgy T RIGIAL ASTRPLA FR 2010 Wor i gto Ga rd s Ro ur ch iso PA III t tr S o vrt Bo d as io s li ot ur ch iso a Ga s rd s Tr s ar d At hl o Clos c ru G Di ck s a s ur ch iso w s PA II At h lo a s GPla tc l w s w l r Ro bro ro u Bo rc h PA I hu a L rd y a Ro d r o f Tl c r ua s Sq rl ha St C s Ro FaA rtah dlao yr oga r d llo s u b rto Po ds o a s B u ro w s rov k G T 3: RIGIAL STAT VRLAID Figur Illustrativ Ladscap astrpla Ro y a d Fara ast Dsig a spa T T RIGIAL ASTRPLA Phas 1 T U PS Phas 2 U U U U S U US L L KW RT A U R C AC AU US LA Y DW ARD K D Y B U RC IS P RA PLR DY DU L IS D) (AL KA T US RI LL L IV BLYT US W 300 LADBRK GRV LAR DL PAU L PP R RA B UTL R Phas 3 U TS AT W R T IL S U C W R U ST T A W R US W S RD F L T U LI U F AR A U DA Y L R IG AD T V C T TR UR PRTBLL ALL: W FRS PART F PA 3 T R T S U C TIS ASTRPLA RCIVD PLAIG PRISSI I 2010 AFTR I DPT CSULTATI. W Dsi

2 P RT B L L SQ UA R PA 3 2 R C AP P AS S 1 AD 2 ATL GARDS T B CPLTD WITI PA 3 Str t Viw of Boch u rch Ro (ph as 1) Co m p u t r g rat d i m a g s o f B o d a s i o s ( p h a s 2 a ) a d Di c k s a s i o s ( p h a s 2 b) Co mputr gratd im ag s of Bo d a s ( p h a s 2 A ) B o d a s i o s i co str uc t io YU SAID W lik projctig balcois that fl privat ad protctd. W DID W wr abl to iclud projctig balcois o som buildigs. Widows should lt i th maximum possibl amout of atural light. Widows will b full hight whr possibl ad appropriat, for xampl i livig rooms. W lik frot gard walls with railigs, th sam as th surroudig tritioal homs. utdoor spac i frot of homs will hav walls ad railigs. W d lik widows i th kitchs. Whr dsigs hav sparat kitchs, w will iclud widows whr possibl. Som popl lik op pla kitch/livig aras but som do ot. W dsigd a mix of op pla ad sparat kitch/livig aras, to giv popl a choic whr possibl. Witr 2018: Dmolitio of urchiso ad Wlls ad Ro raligmt for Phas 2b Summr 2022: Compltio of liot as Phas 2b T STRY S FAR P AS 1 : 324 S 174 S CI AL RT 9 SARD WRSI P 141 PRI VAT SAL C RCI AL 400 SQ P AS 2 : 321 S 168 S CI AL RT 11 SARD WRSI P 142 PRI VAT SAL C RCI AL 689 SQ TTA L FR P AS S 1 & 2: 645 S 3 62 AFF RDAB L 28 3 PRI VAT SAL C RCI AL 1089 SQ PRTBLL SQUAR IS TAKIG SAP. XPCTD CSTRUCTI TISCAL YU AR R Com putr gratd im a gs of D ic ks a s Portobllo Roa d viw Summr 2019: Compltio of Bod as i Phas 2a ad rsidts mov i Autum 2019: Dmolitio for Phas 2b Witr 2019: Phas 3 plaig applicatio Sprig 2020: Start buildig Phas 2b Autum 2022: Dmolitio of Watts ous for Phas 2b Autum 2023: Compltio of Dicks as Phas 2b Sprig 2024: Start buildig Phas : Compltio of Phas 3

3 3 PRTBLL SQUAR PA 3 IPRVIG T PA 3 ASTRPLA: GUIDIG PRICIPLS Clar coctios btw Portobllo Ro ad Worigto Ro; thr mai strts mt at th top of Portobllo Squar Crat ivitig spacs for popl to mt, ad busisss ad commuity trpriss to flourish RTUR T RIGIAL STRT PATTR A w public spac, plus smallr strts ad squars VIBRAT & WLCIG VARITY F PUBLIC AD LCAL SPACS CRAT A RIC, DIVR AD TRIVIG CUITY PRRV AD AC A GUI F IGBURD ITGRATD & GAGIG CUITY FACILITY Pottial to dlivr 355 homs i phas 3 withi xistig prmis ASY T AVIGAT Rprovidig th ky faturs of th currt facility, with mor footfall ad visibility Cratig a clar trac to th ighbourhood, ad good viws up ad dow mai strts WAT D T PRICIPLS A T YU?

4 4 PRTBLL SQUAR PA 3 IPRVIG T PA 3 ASTRPLA: KY FATURS PRTBLL PLAC LAYRD ACTIVITY - PUBLIC, LCAL, PRIVAT Vibrat & Wlcomig w public spac at gatway to th ighbourhood RISTATIG T STRT PATTR Crat a Rich, Divrs ad Thrivig Commuity ffctiv us of spac Itgratd & gagig Commuity Facility Commuity facility is mor visibl, with mor tracs ad bttr viws from th strt Varity f Spacs: Public ad Local Spacs Form a w public squar, local strt corrs to itimat rsidtial courtyards Rtur To rigial Strt Pattr Coctig th mai strts asy To avigat A clar trac to th ighbourhood ad good viws up ad dow mai strts 1950s Worigto Ro 1950s Corr of Portobllo ad Lbrok Grov PTTIAL FR 355 S PA S 362 AFFRDABL 283 PRIVAT SAL PA 3: S. Th outli plaig cost gav us prmis for 1000 homs: 55 mor tha wr icludd i th plas w submittd. This allows us to xplor buildig up to 355 homs i Phas 3. A CSIDRD AD WLL ITGRATD PRPSAL.

5 LCAL CRR LCAL CRR 5 PRTBLL SQUAR PA 3 IPRVIG T PA 3 ASTRPLA: A VARITY F PUBLIC AD LCAL SPACS PRTBLL PLAC LAYRD ACTIVITY - PUBLIC T LCAL Vibrat & Wlcomig w public spac at gatway to th ighbourhood Varity f Public ad Local Spacs As wll as th public spac, w will dsig i a varity of smallr corrs ad squars ACTIV PUBLIC SPAC Worigto Ro Portobllo Ro LCAL CRR LCAL CRR FR PUBLIC SQUAR T LCAL CRR Activ public spac Local corr SPACS FR VRY D AD PURP...

6 6 PRTBLL SQUAR PA 3 IPRVIG T PA 3 ASTRPLA: ASY T AVIGAT PRTBLL PLAC ACTIV STRT FRTAG AD ASY T AVIGAT STRTS RISTATIG ISTRIC STRT PATTR Cosidr Pottial For Additioal oms W hav prmis to build btw homs altogthr i Phas 3 Rtur To xistig Strt Pattr Coctig th ighbourhood back ito th surroudig ara Improvd Pdstria Coctivity ablig pdstria accss through sit ad to th widr cotxt.g Barlby ad Trvrto IPRVD PDSTRIA LIKS PTTIAL FR ADDITIAL S STRGTIG PRTBLL RAD STRT DG Ristatig historic strt pattr Strgthig Portobllo Ro strt dg Improvd pdstria liks...wit IPRVD CCTIS FT AD A RTUR T T ISTRIC STRT PATTR.

7 7 PRTBLL SQUAR PA 3 IPRVIG T PA 3 ASTRPLA: CUITY FACILITIS Thr is a opportuity to mov th commuity facility to whr Portobllo all is currtly. This will crat a mor dyamic ad public-facig facility that taks vatag of a sit ot availabl at th tim of th origial plaig applicatio Dirct accss to Lbrok Grov ad Portobllo Ro through commuity facility. Worigto Ro Portobllo Ro xtt of Commuity Facility sit 1882m2 Built Footprit of Commuity Facility xtral Play Ara. Sam siz as xistig Phas 3 outli BFITS F A CUITY FACILITY WR PRTBLL ALL IS W Th pottial for a fastr dlivry of th commuity facility as it will b lss dpdt o dmolishig xistig homs. Commrcial ad rtail spacs ca attract mor popl: bttr locatio, mor passrs-by ad widows oto th strt for commrcial spacs. Ca b s from th Barlby stat ad Lbrok Grov, attractig mor popl. Facs oto two popular strts - Portobllo Ro ad Lbrok Grov - as wll as th pdstria coctio btw thm. W do ot d to build homs abov it, so w ca us th roof for trracs ad solar pals. A livly, wlcomig trac spac coctig th two mai strts. Two tracs ma bttr accss ad asir movmt of popl. At th hart of th ighbourhood, but sparat from rsidtial aras. W will also rprovid th rsidts room ad th spac at th d of Thompso ous (currtly a Portakabi). A DYAIC AD PUBLIC FACIG FACILITY.

8 8 PRTBLL SQUAR PA 3 T CUITY FACILITY: KY FATURS Commrcial/ Rtail as part of Commuity Facility Approximatly 442sqm 4th thr Commuity Spac Approximatly 665sqm t Foyr, likig Lbrok Grov & Portobllo Ro Commuity Facility Approximatly 860sqm Circulatio 3rd Playgroud & trrac 2d 1st GRUD ALL Portobllo Ro Lbrok Grov PLAYGRUD CUITY CTR ACCDATI PRPSAL Rquird (sctio 106 obligatios) Proposd Sit Ara: 1882 SQ Sit Ara: 1882 SQ xtral Play Ara 706 SQ combid xtral Play Ara: iimum 706 SQ quivalt to xistig quivalt to xistig: vrall Buildig Floorspac: of which: 1200 SQ (or quivalt to xistig, whichvr is gratr) 758 SQ CUITY U 442 SQ CRCIAL/ RTAIL vrall Buildig Floorspac: of which: Up to 2000 SQ (circa 1300 sqm for Commuity Ctr at groud & first floors) iimum 758 SQ CUITY U iimum 442 SQ CRCIAL/ RTAIL thr Commrcial to b Cofirmd To iclud larg hall/ stag: Approximatly 150 SQ Larg hall/ stag: iimum 150 SQ

9 9 PRTBLL SQUAR PA 3 PRGRA F WRK UP T PLAIG APPLICATI Aug 2018 IITIAL CSULTATI Sp 2018 AGRIG DSIG APPRAC [Portobllo Park Party] ct 2018 ov 2018 [oths 1-3] ASTRPLA / ASSIG DVLPT [oths 1-6] Dc 2018 DSIG WRKSP 1 WIT RSIDTS Itroductio to architcts & agr cosultatio procss Ja 2019 Fb 2019 WRKSTAG 2 - DVLPIG T DSIG DSIG WRKSP 2 WIT RSIDTS Rviw dsig of xtral apparac of buildigs XIBITI 1 ar 2019 DSIG WRKSP 3 WIT RSIDTS Rviw dsig of commo aras.g stairs, corridors, gards Apr 2019 CATALYST SIG-FF ay 2019 DSIG WRKSP 4 WIT RSIDTS Rviw layouts of w homs.g storag, privat op spac Ju 2019 DSIG WRKSP 5 WIT RSIDTS Rviw fial dsig & chck issus hav b drssd XIBITI 2 Jul 2019 Aug 2019 WRKSTAG 3 - WRKIG TWARDS T PLAIG SUBISSI DSIG FRZ Sp 2019 CATALYST SIG-FF ct 2019 ov 2019 PLAIG SUBISSI goig cosultatio with th commuity Dc 2019 Updats at Rsidts Strig Group ad public mtigs Ja 2020 Updats i r&ow Tools for lookig at th dsigs CGI walk-through xhibitio boards ad plas Fb 2020 ar 2020 PLAIG DCISI

1985 AP Calculus BC: Section I

1985 AP Calculus BC: Section I 985 AP Calculus BC: Sctio I 9 Miuts No Calculator Nots: () I this amiatio, l dots th atural logarithm of (that is, logarithm to th bas ). () Ulss othrwis spcifid, th domai of a fuctio f is assumd to b

More information

A L A BA M A L A W R E V IE W

A L A BA M A L A W R E V IE W A L A BA M A L A W R E V IE W Volume 52 Fall 2000 Number 1 B E F O R E D I S A B I L I T Y C I V I L R I G HT S : C I V I L W A R P E N S I O N S A N D TH E P O L I T I C S O F D I S A B I L I T Y I N

More information

176 5 t h Fl oo r. 337 P o ly me r Ma te ri al s

176 5 t h Fl oo r. 337 P o ly me r Ma te ri al s A g la di ou s F. L. 462 E l ec tr on ic D ev el op me nt A i ng er A.W.S. 371 C. A. M. A l ex an de r 236 A d mi ni st ra ti on R. H. (M rs ) A n dr ew s P. V. 326 O p ti ca l Tr an sm is si on A p ps

More information

CDS 101: Lecture 5.1 Reachability and State Space Feedback

CDS 101: Lecture 5.1 Reachability and State Space Feedback CDS, Lctur 5. CDS : Lctur 5. Rachability ad Stat Spac Fdback Richard M. Murray ad Hido Mabuchi 5 Octobr 4 Goals: Di rachability o a cotrol systm Giv tsts or rachability o liar systms ad apply to ampls

More information

CDS 101: Lecture 5.1 Reachability and State Space Feedback

CDS 101: Lecture 5.1 Reachability and State Space Feedback CDS, Lctur 5. CDS : Lctur 5. Rachability ad Stat Spac Fdback Richard M. Murray 7 Octobr 3 Goals: Di rachability o a cotrol systm Giv tsts or rachability o liar systms ad apply to ampls Dscrib th dsig o

More information

P a g e 5 1 of R e p o r t P B 4 / 0 9

P a g e 5 1 of R e p o r t P B 4 / 0 9 P a g e 5 1 of R e p o r t P B 4 / 0 9 J A R T a l s o c o n c l u d e d t h a t a l t h o u g h t h e i n t e n t o f N e l s o n s r e h a b i l i t a t i o n p l a n i s t o e n h a n c e c o n n e

More information

OH BOY! Story. N a r r a t iv e a n d o bj e c t s th ea t e r Fo r a l l a g e s, fr o m th e a ge of 9

OH BOY! Story. N a r r a t iv e a n d o bj e c t s th ea t e r Fo r a l l a g e s, fr o m th e a ge of 9 OH BOY! O h Boy!, was or igin a lly cr eat ed in F r en ch an d was a m a jor s u cc ess on t h e Fr en ch st a ge f or young au di enc es. It h a s b een s een by ap pr ox i ma t ely 175,000 sp ect at

More information

c. What is the average rate of change of f on the interval [, ]? Answer: d. What is a local minimum value of f? Answer: 5 e. On what interval(s) is f

c. What is the average rate of change of f on the interval [, ]? Answer: d. What is a local minimum value of f? Answer: 5 e. On what interval(s) is f Essential Skills Chapter f ( x + h) f ( x ). Simplifying the difference quotient Section. h f ( x + h) f ( x ) Example: For f ( x) = 4x 4 x, find and simplify completely. h Answer: 4 8x 4 h. Finding the

More information

On a problem of J. de Graaf connected with algebras of unbounded operators de Bruijn, N.G.

On a problem of J. de Graaf connected with algebras of unbounded operators de Bruijn, N.G. O a problm of J. d Graaf coctd with algbras of uboudd oprators d Bruij, N.G. Publishd: 01/01/1984 Documt Vrsio Publishr s PDF, also kow as Vrsio of Rcord (icluds fial pag, issu ad volum umbrs) Plas chck

More information

Payroll Direct Deposit

Payroll Direct Deposit Payroll Dirct Dposit Dirct Dposit for mploy paychcks allows cntrs to avoi printing an physically istributing papr chcks to mploys. Dirct posits ar ma through a systm known as Automat Claring Hous (ACH),

More information

y = 2xe x + x 2 e x at (0, 3). solution: Since y is implicitly related to x we have to use implicit differentiation: 3 6y = 0 y = 1 2 x ln(b) ln(b)

y = 2xe x + x 2 e x at (0, 3). solution: Since y is implicitly related to x we have to use implicit differentiation: 3 6y = 0 y = 1 2 x ln(b) ln(b) 4. y = y = + 5. Find th quation of th tangnt lin for th function y = ( + ) 3 whn = 0. solution: First not that whn = 0, y = (1 + 1) 3 = 8, so th lin gos through (0, 8) and thrfor its y-intrcpt is 8. y

More information

Ch. 24 Molecular Reaction Dynamics 1. Collision Theory

Ch. 24 Molecular Reaction Dynamics 1. Collision Theory Ch. 4 Molcular Raction Dynamics 1. Collision Thory Lctur 16. Diffusion-Controlld Raction 3. Th Matrial Balanc Equation 4. Transition Stat Thory: Th Eyring Equation 5. Transition Stat Thory: Thrmodynamic

More information

Where k is either given or determined from the data and c is an arbitrary constant.

Where k is either given or determined from the data and c is an arbitrary constant. Exponntial growth and dcay applications W wish to solv an quation that has a drivativ. dy ky k > dx This quation says that th rat of chang of th function is proportional to th function. Th solution is

More information

MONTGOMERY COLLEGE Department of Mathematics Rockville Campus. 6x dx a. b. cos 2x dx ( ) 7. arctan x dx e. cos 2x dx. 2 cos3x dx

MONTGOMERY COLLEGE Department of Mathematics Rockville Campus. 6x dx a. b. cos 2x dx ( ) 7. arctan x dx e. cos 2x dx. 2 cos3x dx MONTGOMERY COLLEGE Dpartmt of Mathmatics Rockvill Campus MATH 8 - REVIEW PROBLEMS. Stat whthr ach of th followig ca b itgratd by partial fractios (PF), itgratio by parts (PI), u-substitutio (U), or o of

More information

A Simple Proof that e is Irrational

A Simple Proof that e is Irrational Two of th most bautiful ad sigificat umbrs i mathmatics ar π ad. π (approximatly qual to 3.459) rprsts th ratio of th circumfrc of a circl to its diamtr. (approximatly qual to.788) is th bas of th atural

More information

Chapter Taylor Theorem Revisited

Chapter Taylor Theorem Revisited Captr 0.07 Taylor Torm Rvisitd Atr radig tis captr, you sould b abl to. udrstad t basics o Taylor s torm,. writ trascdtal ad trigoomtric uctios as Taylor s polyomial,. us Taylor s torm to id t valus o

More information

Solution to 1223 The Evil Warden.

Solution to 1223 The Evil Warden. Solutio to 1 Th Evil Ward. This is o of thos vry rar PoWs (I caot thik of aothr cas) that o o solvd. About 10 of you submittd th basic approach, which givs a probability of 47%. I was shockd wh I foud

More information

Chapter 2 Infinite Series Page 1 of 11. Chapter 2 : Infinite Series

Chapter 2 Infinite Series Page 1 of 11. Chapter 2 : Infinite Series Chatr Ifiit Sris Pag of Sctio F Itgral Tst Chatr : Ifiit Sris By th d of this sctio you will b abl to valuat imror itgrals tst a sris for covrgc by alyig th itgral tst aly th itgral tst to rov th -sris

More information

Session : Plasmas in Equilibrium

Session : Plasmas in Equilibrium Sssio : Plasmas i Equilibrium Ioizatio ad Coductio i a High-prssur Plasma A ormal gas at T < 3000 K is a good lctrical isulator, bcaus thr ar almost o fr lctros i it. For prssurs > 0.1 atm, collisio amog

More information

APPENDIX: STATISTICAL TOOLS

APPENDIX: STATISTICAL TOOLS I. Nots o radom samplig Why do you d to sampl radomly? APPENDI: STATISTICAL TOOLS I ordr to masur som valu o a populatio of orgaisms, you usually caot masur all orgaisms, so you sampl a subst of th populatio.

More information

Today is. first we went to the park, and then we went to the library

Today is. first we went to the park, and then we went to the library dhlpr Nam: Today is. Novmbr Dcmbr Jauary Fix th stc. first w wt to th park, ad th w wt to th library qustio hopful Writ th words ito th boxs. umbrs stc childr wkd Writ th hidd word. Start at o lttr ad

More information

EECE 301 Signals & Systems Prof. Mark Fowler

EECE 301 Signals & Systems Prof. Mark Fowler EECE 301 Signals & Systms Prof. Mark Fowlr ot St #21 D-T Signals: Rlation btwn DFT, DTFT, & CTFT 1/16 W can us th DFT to implmnt numrical FT procssing This nabls us to numrically analyz a signal to find

More information

(Reference: sections in Silberberg 5 th ed.)

(Reference: sections in Silberberg 5 th ed.) ALE. Atomic Structur Nam HEM K. Marr Tam No. Sctio What is a atom? What is th structur of a atom? Th Modl th structur of a atom (Rfrc: sctios.4 -. i Silbrbrg 5 th d.) Th subatomic articls that chmists

More information

orbiting electron turns out to be wrong even though it Unfortunately, the classical visualization of the

orbiting electron turns out to be wrong even though it Unfortunately, the classical visualization of the Lctur 22-1 Byond Bohr Modl Unfortunatly, th classical visualization of th orbiting lctron turns out to b wrong vn though it still givs us a simpl way to think of th atom. Quantum Mchanics is ndd to truly

More information

PPS (Pottial Path Spac) i y i l j Vij (2) H x PP (Pottial Path ra) (gravity-typ masur) i i i j1 cij (1) D j j c ij ij 4)7) 8), 9) D j V ij j i 198 1)1

PPS (Pottial Path Spac) i y i l j Vij (2) H x PP (Pottial Path ra) (gravity-typ masur) i i i j1 cij (1) D j j c ij ij 4)7) 8), 9) D j V ij j i 198 1)1 1 2 3 1 (68-8552 4 11) E-mail: taimoto@ss.tottori-u.ac.jp 2 (68-8552 4 11) 3 (657-851 1-1) Ky Words: accssibility, public trasportatio plaig, rural aras, tim allocatio, spac-tim prism 197 Hady ad Nimir

More information

I N A C O M P L E X W O R L D

I N A C O M P L E X W O R L D IS L A M I C E C O N O M I C S I N A C O M P L E X W O R L D E x p l o r a t i o n s i n A g-b eanste d S i m u l a t i o n S a m i A l-s u w a i l e m 1 4 2 9 H 2 0 0 8 I s l a m i c D e v e l o p m e

More information

T h e C S E T I P r o j e c t

T h e C S E T I P r o j e c t T h e P r o j e c t T H E P R O J E C T T A B L E O F C O N T E N T S A r t i c l e P a g e C o m p r e h e n s i v e A s s es s m e n t o f t h e U F O / E T I P h e n o m e n o n M a y 1 9 9 1 1 E T

More information

Beechwood Music Department Staff

Beechwood Music Department Staff Beechwood Music Department Staff MRS SARAH KERSHAW - HEAD OF MUSIC S a ra h K e rs h a w t r a i n e d a t t h e R oy a l We ls h C o l le g e of M u s i c a n d D ra m a w h e re s h e ob t a i n e d

More information

COHORT MBA. Exponential function. MATH review (part2) by Lucian Mitroiu. The LOG and EXP functions. Properties: e e. lim.

COHORT MBA. Exponential function. MATH review (part2) by Lucian Mitroiu. The LOG and EXP functions. Properties: e e. lim. MTH rviw part b Lucian Mitroiu Th LOG and EXP functions Th ponntial function p : R, dfind as Proprtis: lim > lim p Eponntial function Y 8 6 - -8-6 - - X Th natural logarithm function ln in US- log: function

More information

Time : 1 hr. Test Paper 08 Date 04/01/15 Batch - R Marks : 120

Time : 1 hr. Test Paper 08 Date 04/01/15 Batch - R Marks : 120 Tim : hr. Tst Papr 8 D 4//5 Bch - R Marks : SINGLE CORRECT CHOICE TYPE [4, ]. If th compl umbr z sisfis th coditio z 3, th th last valu of z is qual to : z (A) 5/3 (B) 8/3 (C) /3 (D) o of ths 5 4. Th itgral,

More information

Entertainment & Transportation Products

Entertainment & Transportation Products ENTERTAINMENT & Entrtainmnt & Transportation Products Dpndabl and vrsatil, Appvion dirct thrmal stocks provid solutions for a wid varity of ntrtainmnt and transportation tickting nds. Crisp imaging nsurs

More information

Computing and Communications -- Network Coding

Computing and Communications -- Network Coding 89 90 98 00 Computing and Communications -- Ntwork Coding Dr. Zhiyong Chn Institut of Wirlss Communications Tchnology Shanghai Jiao Tong Univrsity China Lctur 5- Nov. 05 0 Classical Information Thory Sourc

More information

ECE602 Exam 1 April 5, You must show ALL of your work for full credit.

ECE602 Exam 1 April 5, You must show ALL of your work for full credit. ECE62 Exam April 5, 27 Nam: Solution Scor: / This xam is closd-book. You must show ALL of your work for full crdit. Plas rad th qustions carfully. Plas chck your answrs carfully. Calculators may NOT b

More information

Worksheet: Taylor Series, Lagrange Error Bound ilearnmath.net

Worksheet: Taylor Series, Lagrange Error Bound ilearnmath.net Taylor s Thorm & Lagrag Error Bouds Actual Error This is th ral amout o rror, ot th rror boud (worst cas scario). It is th dirc btw th actual () ad th polyomial. Stps:. Plug -valu ito () to gt a valu.

More information

2 tel

2   tel Us. Timeless, sophisticated wall decor that is classic yet modern. Our style has no limitations; from traditional to contemporar y, with global design inspiration. The attention to detail and hand- craf

More information

C o r p o r a t e l i f e i n A n c i e n t I n d i a e x p r e s s e d i t s e l f

C o r p o r a t e l i f e i n A n c i e n t I n d i a e x p r e s s e d i t s e l f C H A P T E R I G E N E S I S A N D GROWTH OF G U IL D S C o r p o r a t e l i f e i n A n c i e n t I n d i a e x p r e s s e d i t s e l f i n a v a r i e t y o f f o r m s - s o c i a l, r e l i g i

More information

Eielson Air Force Base PFOS Plume Perflourooctane sulfonate (PFOS), a component of fire-fighting foams Delineation is incomplete 4 known source areas

Eielson Air Force Base PFOS Plume Perflourooctane sulfonate (PFOS), a component of fire-fighting foams Delineation is incomplete 4 known source areas ils Air Frc Bas PFO Plu Pflurcta sulft PFO), a cpt f fir-figtig fas Dliati is icplt 4 w surc aras liit saplig i 2014) 12 t pttial surc aras t b ivstigat Kw ctaiti xts r ta 6 ils Ctaiti xts t at last 100

More information

H2 Mathematics Arithmetic & Geometric Series ( )

H2 Mathematics Arithmetic & Geometric Series ( ) H Mathmatics Arithmtic & Gomtric Sris (08 09) Basic Mastry Qustios Arithmtic Progrssio ad Sris. Th rth trm of a squc is 4r 7. (i) Stat th first four trms ad th 0th trm. (ii) Show that th squc is a arithmtic

More information

Grain Reserves, Volatility and the WTO

Grain Reserves, Volatility and the WTO Grain Reserves, Volatility and the WTO Sophia Murphy Institute for Agriculture and Trade Policy www.iatp.org Is v o la tility a b a d th in g? De pe n d s o n w h e re yo u s it (pro d uc e r, tra d e

More information

INTRODUCTION TO SAMPLING DISTRIBUTIONS

INTRODUCTION TO SAMPLING DISTRIBUTIONS http://wiki.stat.ucla.du/socr/id.php/socr_courss_2008_thomso_econ261 INTRODUCTION TO SAMPLING DISTRIBUTIONS By Grac Thomso INTRODUCTION TO SAMPLING DISTRIBUTIONS Itro to Samplig 2 I this chaptr w will

More information

Discrete Fourier Transform (DFT)

Discrete Fourier Transform (DFT) Discrt Fourir Trasorm DFT Major: All Egirig Majors Authors: Duc guy http://umricalmthods.g.us.du umrical Mthods or STEM udrgraduats 8/3/29 http://umricalmthods.g.us.du Discrt Fourir Trasorm Rcalld th xpotial

More information

Washington State University

Washington State University he 3 Ktics ad Ractor Dsig Sprg, 00 Washgto Stat Uivrsity Dpartmt of hmical Egrg Richard L. Zollars Exam # You will hav o hour (60 muts) to complt this xam which cosists of four (4) problms. You may us

More information

PURE MATHEMATICS A-LEVEL PAPER 1

PURE MATHEMATICS A-LEVEL PAPER 1 -AL P MATH PAPER HONG KONG EXAMINATIONS AUTHORITY HONG KONG ADVANCED LEVEL EXAMINATION PURE MATHEMATICS A-LEVEL PAPER 8 am am ( hours) This papr must b aswrd i Eglish This papr cosists of Sctio A ad Sctio

More information

Gavilan JCCD Trustee Areas Plan Adopted October 13, 2015

Gavilan JCCD Trustee Areas Plan Adopted October 13, 2015 S Jos Gvil JCCD Trust Ar Pl Aopt Octobr, 0 p Lrs Pl Aopt Oct, 0 Cit/Csus Dsigt Plc ighw US 0 Cit Arom ollistr igmr S Jos Trs Pios cr Ps 4 ut S Bito ut 0 0 ils Arom ollistr igmr Trs Pios 7 S Bito ut Lpoff

More information

z 1+ 3 z = Π n =1 z f() z = n e - z = ( 1-z) e z e n z z 1- n = ( 1-z/2) 1+ 2n z e 2n e n -1 ( 1-z )/2 e 2n-1 1-2n -1 1 () z

z 1+ 3 z = Π n =1 z f() z = n e - z = ( 1-z) e z e n z z 1- n = ( 1-z/2) 1+ 2n z e 2n e n -1 ( 1-z )/2 e 2n-1 1-2n -1 1 () z Sris Expasio of Rciprocal of Gamma Fuctio. Fuctios with Itgrs as Roots Fuctio f with gativ itgrs as roots ca b dscribd as follows. f() Howvr, this ifiit product divrgs. That is, such a fuctio caot xist

More information

PHA 5127 Answers Homework 2 Fall 2001

PHA 5127 Answers Homework 2 Fall 2001 PH 5127 nswrs Homwork 2 Fall 2001 OK, bfor you rad th answrs, many of you spnt a lot of tim on this homwork. Plas, nxt tim if you hav qustions plas com talk/ask us. Thr is no nd to suffr (wll a littl suffring

More information

Chemical Physics II. More Stat. Thermo Kinetics Protein Folding...

Chemical Physics II. More Stat. Thermo Kinetics Protein Folding... Chmical Physics II Mor Stat. Thrmo Kintics Protin Folding... http://www.nmc.ctc.com/imags/projct/proj15thumb.jpg http://nuclarwaponarchiv.org/usa/tsts/ukgrabl2.jpg http://www.photolib.noaa.gov/corps/imags/big/corp1417.jpg

More information

Narayana IIT Academy

Narayana IIT Academy INDIA Sc: LT-IIT-SPARK Dat: 9--8 6_P Max.Mars: 86 KEY SHEET PHYSIS A 5 D 6 7 A,B 8 B,D 9 A,B A,,D A,B, A,B B, A,B 5 A 6 D 7 8 A HEMISTRY 9 A B D B B 5 A,B,,D 6 A,,D 7 B,,D 8 A,B,,D 9 A,B, A,B, A,B,,D A,B,

More information

Exercises for lectures 23 Discrete systems

Exercises for lectures 23 Discrete systems Exrciss for lcturs 3 Discrt systms Michal Šbk Automatické říí 06 30-4-7 Stat-Spac a Iput-Output scriptios Automatické říí - Kybrtika a robotika Mols a trasfrs i CSTbx >> F=[ ; 3 4]; G=[ ;]; H=[ ]; J=0;

More information

Chapter 8: Electron Configurations and Periodicity

Chapter 8: Electron Configurations and Periodicity Elctron Spin & th Pauli Exclusion Principl Chaptr 8: Elctron Configurations and Priodicity 3 quantum numbrs (n, l, ml) dfin th nrgy, siz, shap, and spatial orintation of ach atomic orbital. To xplain how

More information

Review Exercises. 1. Evaluate using the definition of the definite integral as a Riemann Sum. Does the answer represent an area? 2

Review Exercises. 1. Evaluate using the definition of the definite integral as a Riemann Sum. Does the answer represent an area? 2 MATHEMATIS --RE Itgral alculus Marti Huard Witr 9 Rviw Erciss. Evaluat usig th dfiitio of th dfiit itgral as a Rima Sum. Dos th aswr rprst a ara? a ( d b ( d c ( ( d d ( d. Fid f ( usig th Fudamtal Thorm

More information

SPU TTERIN G F R O M A LIQ U ID -PH A SE G A -IN EUTECTIC ALLOY KEVIN M A R K H U B B A R D YALE UNIVER SITY M A Y

SPU TTERIN G F R O M A LIQ U ID -PH A SE G A -IN EUTECTIC ALLOY KEVIN M A R K H U B B A R D YALE UNIVER SITY M A Y SPU TTERIN G F R O M A LIQ U ID -PH A SE G A -IN EUTECTIC ALLOY KEVIN M A R K H U B B A R D YALE UNIVER SITY M A Y 1 9 8 9 ABSTRACT S p u t t e r i n g f r o m a L i q u i d - P h a s e G a - I n E u t

More information

CATAVASII LA NAȘTEREA DOMNULUI DUMNEZEU ȘI MÂNTUITORULUI NOSTRU, IISUS HRISTOS. CÂNTAREA I-A. Ήχος Πα. to os se e e na aș te e e slă ă ă vi i i i i

CATAVASII LA NAȘTEREA DOMNULUI DUMNEZEU ȘI MÂNTUITORULUI NOSTRU, IISUS HRISTOS. CÂNTAREA I-A. Ήχος Πα. to os se e e na aș te e e slă ă ă vi i i i i CATAVASII LA NAȘTEREA DOMNULUI DUMNEZEU ȘI MÂNTUITORULUI NOSTRU, IISUS HRISTOS. CÂNTAREA I-A Ήχος α H ris to os s n ș t slă ă ă vi i i i i ți'l Hris to o os di in c ru u uri, în tâm pi i n ți i'l Hris

More information

Searching Linked Lists. Perfect Skip List. Building a Skip List. Skip List Analysis (1) Assume the list is sorted, but is stored in a linked list.

Searching Linked Lists. Perfect Skip List. Building a Skip List. Skip List Analysis (1) Assume the list is sorted, but is stored in a linked list. 3 3 4 8 6 3 3 4 8 6 3 3 4 8 6 () (d) 3 Sarching Linkd Lists Sarching Linkd Lists Sarching Linkd Lists ssum th list is sortd, but is stord in a linkd list. an w us binary sarch? omparisons? Work? What if

More information

KISS: A Bit Too Simple. Greg Rose

KISS: A Bit Too Simple. Greg Rose KI: A Bit Too impl Grg Ros ggr@qualcomm.com Outli KI radom umbr grator ubgrators Efficit attack N KI ad attack oclusio PAGE 2 O approach to PRNG scurity "A radom umbr grator is lik sx: Wh it's good, its

More information

Introduction to Medical Imaging. Lecture 4: Fourier Theory = = ( ) 2sin(2 ) Introduction

Introduction to Medical Imaging. Lecture 4: Fourier Theory = = ( ) 2sin(2 ) Introduction Introduction Introduction to Mdical aging Lctur 4: Fourir Thory Thory dvlopd by Josph Fourir (768-83) Th Fourir transform of a signal s() yilds its frquncy spctrum S(k) Klaus Mullr s() forward transform

More information

Physics 302 Exam Find the curve that passes through endpoints (0,0) and (1,1) and minimizes 1

Physics 302 Exam Find the curve that passes through endpoints (0,0) and (1,1) and minimizes 1 Physis Exam 6. Fid th urv that passs through dpoits (, ad (, ad miimizs J [ y' y ]dx Solutio: Si th itgrad f dos ot dpd upo th variabl of itgratio x, w will us th sod form of Eulr s quatio: f f y' y' y

More information

Probability & Statistics,

Probability & Statistics, Probability & Statistics, BITS Pilai K K Birla Goa Campus Dr. Jajati Kshari Sahoo Dpartmt of Mathmatics BITS Pilai, K K Birla Goa Campus Poisso Distributio Poisso Distributio: A radom variabl X is said

More information

Priority Search Trees - Part I

Priority Search Trees - Part I .S. 252 Pro. Rorto Taassa oputatoal otry S., 1992 1993 Ltur 9 at: ar 8, 1993 Sr: a Q ol aro Prorty Sar Trs - Part 1 trouto t last ltur, w loo at trval trs. or trval pot losur prols, ty us lar spa a optal

More information

Higher order derivatives

Higher order derivatives Robrto s Nots on Diffrntial Calculus Chaptr 4: Basic diffrntiation ruls Sction 7 Highr ordr drivativs What you nd to know alrady: Basic diffrntiation ruls. What you can larn hr: How to rpat th procss of

More information

Use precise language and domain-specific vocabulary to inform about or explain the topic. CCSS.ELA-LITERACY.WHST D

Use precise language and domain-specific vocabulary to inform about or explain the topic. CCSS.ELA-LITERACY.WHST D Lesson eight What are characteristics of chemical reactions? Science Constructing Explanations, Engaging in Argument and Obtaining, Evaluating, and Communicating Information ENGLISH LANGUAGE ARTS Reading

More information

shhgs@wgqqh.com chinapub 2002 7 Bruc Eckl 1000 7 Bruc Eckl 1000 Th gnsis of th computr rvolution was in a machin. Th gnsis of our programming languags thus tnds to look lik that Bruc machin. 10 7 www.wgqqh.com/shhgs/tij.html

More information

I M P O R T A N T S A F E T Y I N S T R U C T I O N S W h e n u s i n g t h i s e l e c t r o n i c d e v i c e, b a s i c p r e c a u t i o n s s h o

I M P O R T A N T S A F E T Y I N S T R U C T I O N S W h e n u s i n g t h i s e l e c t r o n i c d e v i c e, b a s i c p r e c a u t i o n s s h o I M P O R T A N T S A F E T Y I N S T R U C T I O N S W h e n u s i n g t h i s e l e c t r o n i c d e v i c e, b a s i c p r e c a u t i o n s s h o u l d a l w a y s b e t a k e n, i n c l u d f o l

More information

The Exile Began. Family Journal Page. God Called Jeremiah Jeremiah 1. Preschool. below. Tell. them too. Kids. Ke Passage: Ezekiel 37:27

The Exile Began. Family Journal Page. God Called Jeremiah Jeremiah 1. Preschool. below. Tell. them too. Kids. Ke Passage: Ezekiel 37:27 Faily Jo Pag Th Exil Bg io hy u c prof b jo ou Shar ab ou job ab ar h o ay u Yo ra u ar u r a i A h ) ar par ( grp hav h y y b jo i crib blo Tll ri ir r a r gro up Allo big u r a i Rvi h b of ha u ha a

More information

1973 AP Calculus BC: Section I

1973 AP Calculus BC: Section I 97 AP Calculus BC: Scio I 9 Mius No Calculaor No: I his amiaio, l dos h aural logarihm of (ha is, logarihm o h bas ).. If f ( ) =, h f ( ) = ( ). ( ) + d = 7 6. If f( ) = +, h h s of valus for which f

More information

General Notes About 2007 AP Physics Scoring Guidelines

General Notes About 2007 AP Physics Scoring Guidelines AP PHYSICS C: ELECTRICITY AND MAGNETISM 2007 SCORING GUIDELINES Gnral Nots About 2007 AP Physics Scoring Guidlins 1. Th solutions contain th most common mthod of solving th fr-rspons qustions and th allocation

More information

Kernels. ffl A kernel K is a function of two objects, for example, two sentence/tree pairs (x1; y1) and (x2; y2)

Kernels. ffl A kernel K is a function of two objects, for example, two sentence/tree pairs (x1; y1) and (x2; y2) Krnls krnl K is a function of two ojcts, for xampl, two sntnc/tr pairs (x1; y1) an (x2; y2) K((x1; y1); (x2; y2)) Intuition: K((x1; y1); (x2; y2)) is a masur of th similarity (x1; y1) twn (x2; y2) an ormally:

More information

Mount Vernon Charles Station Potential Visibility Assessment. December 4, 2017 Chesapeake Conservancy Annapolis, MD 21401

Mount Vernon Charles Station Potential Visibility Assessment. December 4, 2017 Chesapeake Conservancy Annapolis, MD 21401 Mt Vr Charls tati Pttial Vility Assssmt Dcmbr, 7 Chsapak Csrvacy Aaplis, MD Mthdlgy Bst Availabl Data Lidar pit clds rprst th bst availabl lvati data i Charls ad Pric Grg s Ctis. Ths datasts ctai millis

More information

rhtre PAID U.S. POSTAGE Can't attend? Pass this on to a friend. Cleveland, Ohio Permit No. 799 First Class

rhtre PAID U.S. POSTAGE Can't attend? Pass this on to a friend. Cleveland, Ohio Permit No. 799 First Class rhtr irt Cl.S. POSTAG PAD Cllnd, Ohi Prmit. 799 Cn't ttnd? P thi n t frind. \ ; n l *di: >.8 >,5 G *' >(n n c. if9$9$.jj V G. r.t 0 H: u ) ' r x * H > x > i M

More information

8(4 m0) ( θ ) ( ) Solutions for HW 8. Chapter 25. Conceptual Questions

8(4 m0) ( θ ) ( ) Solutions for HW 8. Chapter 25. Conceptual Questions Solutios for HW 8 Captr 5 Cocptual Qustios 5.. θ dcrass. As t crystal is coprssd, t spacig d btw t plas of atos dcrass. For t first ordr diffractio =. T Bragg coditio is = d so as d dcrass, ust icras for

More information

SNOW REMOVAL PLAN ISSUED

SNOW REMOVAL PLAN ISSUED V ctobr 26 JV V Z V V JV h partmnt of ublic orks ndavors to rmov th snow and ic from th strts of th ity of rdrick to provid a saf driving surfac to its usrs h partmnt of ublic orks will also rmov snow

More information

Folding of Hyperbolic Manifolds

Folding of Hyperbolic Manifolds It. J. Cotmp. Math. Scics, Vol. 7, 0, o. 6, 79-799 Foldig of Hyprbolic Maifolds H. I. Attiya Basic Scic Dpartmt, Collg of Idustrial Educatio BANE - SUEF Uivrsity, Egypt hala_attiya005@yahoo.com Abstract

More information

Alpha and beta decay equation practice

Alpha and beta decay equation practice Alpha and bta dcay quation practic Introduction Alpha and bta particls may b rprsntd in quations in svral diffrnt ways. Diffrnt xam boards hav thir own prfrnc. For xampl: Alpha Bta α β alpha bta Dspit

More information

Le classeur à tampons

Le classeur à tampons Le classeur à tampons P a s à pa s Le matériel 1 gr a n d cla s s e u r 3 pa pi e r s co o r d o n n é s. P o u r le m o d è l e pr é s e n t é P a p i e r ble u D ai s y D s, pa pi e r bor d e a u x,

More information

07 - SEQUENCES AND SERIES Page 1 ( Answers at he end of all questions ) b, z = n

07 - SEQUENCES AND SERIES Page 1 ( Answers at he end of all questions ) b, z = n 07 - SEQUENCES AND SERIES Pag ( Aswrs at h d of all qustios ) ( ) If = a, y = b, z = c, whr a, b, c ar i A.P. ad = 0 = 0 = 0 l a l

More information

COMMUNITY LEGAL CLINIC OF YORK REGION 21 DUNLOP ST., SUITE 200 RICHMOND HILL, ON., L4C 2M6

COMMUNITY LEGAL CLINIC OF YORK REGION 21 DUNLOP ST., SUITE 200 RICHMOND HILL, ON., L4C 2M6 B T T D I G 1 0 D o u g l a s o a d U x b r i d g e, O. L 9 P 1 9 HHAngus & Associates Limited Consulting ngineers 1127 Leslie treet, Toronto, O, M3C 2J6 Canada GAL OT THI DAWIG I TH POPTY OF BTT DIG AOCIAT

More information

Frequency Response & Digital Filters

Frequency Response & Digital Filters Frquy Rspos & Digital Filtrs S Wogsa Dpt. of Cotrol Systms ad Istrumtatio Egirig, KUTT Today s goals Frquy rspos aalysis of digital filtrs LTI Digital Filtrs Digital filtr rprstatios ad struturs Idal filtrs

More information

How many neutrino species?

How many neutrino species? ow may utrio scis? Two mthods for dtrmii it lium abudac i uivrs At a collidr umbr of utrio scis Exasio of th uivrs is ovrd by th Fridma quatio R R 8G tot Kc R Whr: :ubblcostat G :Gravitatioal costat 6.

More information

Addition of angular momentum

Addition of angular momentum Addition of angular momntum April, 0 Oftn w nd to combin diffrnt sourcs of angular momntum to charactriz th total angular momntum of a systm, or to divid th total angular momntum into parts to valuat th

More information

Helping every little saver

Helping every little saver Spt th diffc d cut hw u c fid I c spt thigs! Hlpig v littl sv Hw d u p i? I ch Just pp it f u chs. T fid u lcl ch just visit s.c.uk/ch If u pig i chqu, it c tk ud 4 wkig ds t cl Ov th ph Just cll Tlph

More information

Math 34A. Final Review

Math 34A. Final Review Math A Final Rviw 1) Us th graph of y10 to find approimat valus: a) 50 0. b) y (0.65) solution for part a) first writ an quation: 50 0. now tak th logarithm of both sids: log() log(50 0. ) pand th right

More information

Case Study 1 PHA 5127 Fall 2006 Revised 9/19/06

Case Study 1 PHA 5127 Fall 2006 Revised 9/19/06 Cas Study Qustion. A 3 yar old, 5 kg patint was brougt in for surgry and was givn a /kg iv bolus injction of a muscl rlaxant. T plasma concntrations wr masurd post injction and notd in t tabl blow: Tim

More information

FL/VAL ~RA1::1. Professor INTERVI of. Professor It Fr recru. sor Social,, first of all, was. Sys SDC? Yes, as a. was a. assumee.

FL/VAL ~RA1::1. Professor INTERVI of. Professor It Fr recru. sor Social,, first of all, was. Sys SDC? Yes, as a. was a. assumee. B Pror NTERV FL/VAL ~RA1::1 1 21,, 1989 i n or Socil,, fir ll, Pror Fr rcru Sy Ar you lir SDC? Y, om um SM: corr n 'd m vry ummr yr. Now, y n y, f pr my ry for ummr my 1 yr Un So vr ummr cour d rr o l

More information

LU N C H IN C LU D E D

LU N C H IN C LU D E D Week 1 M o n d a y J a n u a ry 7 - C o lo u rs o f th e R a in b o w W e w ill b e k ic k in g o ff th e h o lid a y s w ith a d a y fu ll o f c o lo u r! J o in u s fo r a ra n g e o f a rt, s p o rt

More information

Statistics 3858 : Likelihood Ratio for Exponential Distribution

Statistics 3858 : Likelihood Ratio for Exponential Distribution Statistics 3858 : Liklihood Ratio for Expotial Distributio I ths two xampl th rjctio rjctio rgio is of th form {x : 2 log (Λ(x)) > c} for a appropriat costat c. For a siz α tst, usig Thorm 9.5A w obtai

More information

Machine Detector Interface Workshop: ILC-SLAC, January 6-8, 2005.

Machine Detector Interface Workshop: ILC-SLAC, January 6-8, 2005. Intrnational Linar Collidr Machin Dtctor Intrfac Workshop: ILCSLAC, January 68, 2005. Prsntd by Brtt Parkr, BNLSMD Mssag: Tools ar now availabl to optimiz IR layout with compact suprconducting quadrupols

More information

The Matrix Exponential

The Matrix Exponential Th Matrix Exponntial (with xrciss) by Dan Klain Vrsion 28928 Corrctions and commnts ar wlcom Th Matrix Exponntial For ach n n complx matrix A, dfin th xponntial of A to b th matrix () A A k I + A + k!

More information

H STO RY OF TH E SA NT

H STO RY OF TH E SA NT O RY OF E N G L R R VER ritten for the entennial of th e Foundin g of t lair oun t y on ay 8 82 Y EEL N E JEN K RP O N! R ENJ F ] jun E 3 1 92! Ph in t ed b y h e t l a i r R ep u b l i c a n O 4 1922

More information

ph People Grade Level: basic Duration: minutes Setting: classroom or field site

ph People Grade Level: basic Duration: minutes Setting: classroom or field site ph Popl Adaptd from: Whr Ar th Frogs? in Projct WET: Curriculum & Activity Guid. Bozman: Th Watrcours and th Council for Environmntal Education, 1995. ph Grad Lvl: basic Duration: 10 15 minuts Stting:

More information

Instrumentation for Characterization of Nanomaterials (v11) 11. Crystal Potential

Instrumentation for Characterization of Nanomaterials (v11) 11. Crystal Potential Istumtatio o Chaactizatio o Naomatials (v). Cystal Pottial Dlta uctio W d som mathmatical tools to dvlop a physical thoy o lcto diactio om cystal. Idal cystals a iiit this, so th will b som iiitis lii

More information

Chapter (8) Estimation and Confedence Intervals Examples

Chapter (8) Estimation and Confedence Intervals Examples Chaptr (8) Estimatio ad Cofdc Itrvals Exampls Typs of stimatio: i. Poit stimatio: Exampl (1): Cosidr th sampl obsrvatios, 17,3,5,1,18,6,16,10 8 X i i1 17 3 5 118 6 16 10 116 X 14.5 8 8 8 14.5 is a poit

More information

P a g e 3 6 of R e p o r t P B 4 / 0 9

P a g e 3 6 of R e p o r t P B 4 / 0 9 P a g e 3 6 of R e p o r t P B 4 / 0 9 p r o t e c t h um a n h e a l t h a n d p r o p e r t y fr om t h e d a n g e rs i n h e r e n t i n m i n i n g o p e r a t i o n s s u c h a s a q u a r r y. J

More information

Announce. ECE 2026 Summer LECTURE OBJECTIVES READING. LECTURE #3 Complex View of Sinusoids May 21, Complex Number Review

Announce. ECE 2026 Summer LECTURE OBJECTIVES READING. LECTURE #3 Complex View of Sinusoids May 21, Complex Number Review ECE 06 Summr 018 Announc HW1 du at bginning of your rcitation tomorrow Look at HW bfor rcitation Lab 1 is Thursday: Com prpard! Offic hours hav bn postd: LECTURE #3 Complx Viw of Sinusoids May 1, 018 READIG

More information

Search sequence databases 3 10/25/2016

Search sequence databases 3 10/25/2016 Sarch squnc databass 3 10/25/2016 Etrm valu distribution Ø Suppos X is a random variabl with probability dnsity function p(, w sampl a larg numbr S of indpndnt valus of X from this distribution for an

More information

ANOVA- Analyisis of Variance

ANOVA- Analyisis of Variance ANOVA- Aalii of Variac CS 700 Comparig altrativ Comparig two altrativ u cofidc itrval Comparig mor tha two altrativ ANOVA Aali of Variac Comparig Mor Tha Two Altrativ Naïv approach Compar cofidc itrval

More information

Addition of angular momentum

Addition of angular momentum Addition of angular momntum April, 07 Oftn w nd to combin diffrnt sourcs of angular momntum to charactriz th total angular momntum of a systm, or to divid th total angular momntum into parts to valuat

More information

S ca le M o d e l o f th e S o la r Sy ste m

S ca le M o d e l o f th e S o la r Sy ste m N a m e ' D a t e ' S ca le M o d e l o f th e S o la r Sy ste m 6.1 I n t r o d u c t i o n T h e S olar System is large, at least w hen com pared to distances we are fam iliar w ith on a day-to-day basis.

More information

The second condition says that a node α of the tree has exactly n children if the arity of its label is n.

The second condition says that a node α of the tree has exactly n children if the arity of its label is n. CS 6110 S14 Hanout 2 Proof of Conflunc 27 January 2014 In this supplmntary lctur w prov that th λ-calculus is conflunt. This is rsult is u to lonzo Church (1903 1995) an J. arkly Rossr (1907 1989) an is

More information

Introduction to Arithmetic Geometry Fall 2013 Lecture #20 11/14/2013

Introduction to Arithmetic Geometry Fall 2013 Lecture #20 11/14/2013 18.782 Introduction to Arithmtic Gomtry Fall 2013 Lctur #20 11/14/2013 20.1 Dgr thorm for morphisms of curvs Lt us rstat th thorm givn at th nd of th last lctur, which w will now prov. Thorm 20.1. Lt φ:

More information

Answer Homework 5 PHA5127 Fall 1999 Jeff Stark

Answer Homework 5 PHA5127 Fall 1999 Jeff Stark Answr omwork 5 PA527 Fall 999 Jff Stark A patint is bing tratd with Drug X in a clinical stting. Upon admiion, an IV bolus dos of 000mg was givn which yildd an initial concntration of 5.56 µg/ml. A fw

More information