IMU Theory: Earth and Body Frames
|
|
- Preston Pope
- 5 years ago
- Views:
Transcription
1 3/9/27 Lcu 3 N4562 umus Ssms IMU Th IMU Th: ah and d Fams X : wads NOTH Y : Twads ST Z : in h Cn f h ah b iud : ais : pich ais : ll ais b b Pf. han Munasinh Dpamn f lcnic and Tlcmmunicain ninin Facul f ninin Univsi f Mauwa 4 Inial Masumn Snss Masu inain f {} wih spc {} Od: ais,, ais pich and ais ll Oinain f {} wih spc {} is ivn b ND cnvnin d sns Fam and ah Fam Q = Sns adin acclain, vlciis.. Q = adin vhicl min w... ah fnc fam ain mai, Dicin Csin Mai DCM T Q Q
2 3/9/27 2 Od f ain is Impan : plan pichs b 9 and hn lls b 9 Plan is flin vicall upwads plan lls b 9 and hn pichs b 9 Plan is mvin hinall Cmpund ain mulipl fams, laiv and fnc C D C D {} {} {C} Scala and Vc Pduc Scala d Pduc Vc css Pduc Cmpnns css pduc pa Vc Upda quains Ls cnsid h uni vc,, aln -ais f {}. Is dscipin w... {} is im=, If {} unds a slih inain chan dcd b 3- ais d,d,d T. Th vc upda is as fllws d ain Mai Upda wih G adins Thn, vc upda quain is Simillal, d d
3 3/9/27 d d ain Mai Upda wih G adins d d d d d d d d d d d d d d Mai Upda wih G adins d d d d d d d d d wh d d and d 2ms d d bu 5H upda a is quid kp h hih d ms nliibl w hav usd fis d appimain Upda invlvs 27 muliplicains and 8 addiins, culd b implmnd n a pcss ha pvids HW supp f mai muliplicain. dspic3f4 Psvin Ohnali f Mai Th clumn vcs f hav b hnal a all ims. Numical s mak clumn vcs n-hnal Numical s accumula slwl, hus, h is im im cc maliain Cc h Mai f hnali and mali Psvin Ohnali f Mai Scala pduc indicas hw much h w uni vcs a n-hnal ach h Th n-hnal bwn and vcs f T [ ] Th adjusd hnal vcs a as fllws.5.5 3
4 3/9/27 Psvin Ohnali f Mai ppinin half ach vc ducs h hnal sinificanl und h cndiin ha bh vcs hav nal uni maniud. Th mainin vc f h mai is divd b css pduc f h w hnal vcs as fllws: f hnai, maliain is quid adjus vc maniuds uni maliain maliain f Mai Usin Tal pansin, hnal vcs can b adjusd wads uni vcs as fllws This appimain dsn hav squa and divisin invlvd: can b cmpud quickl. Finall, malid, hnal ain Mai is updad as fllws: d d d d G Dif MMS snss shw a cninuus dif a a a f a fw ds p scnd. Dif cancllain is ciicall impan. Oh inain fncs which d dif shuld b usd cninuusl cmpnsa h adin f dif. Mhd Css pduc f a fnc dicin vc wih h cspndin vc in mai DCM, indicas h. This can b fd back huh a ccin fil s ha DCM vc culd ack h fnc vc. N: Css pduc lls h anl and ais f ain ndd bin DCM vc cincid wih h f vc G Yaw Dif and Tack f ack pvids dicin hadin n h und, hus, culd b usd as a fnc. IMU DCM d DCM simad vc und cus F his fnc b usful, mus mv. Whn h vhicl is mvin hvin UV. This mhd is uslss 4
5 3/9/27 G Yaw Dif and ack f CG : Cus v Gund is ivn b h CG CG cs sin Yaw ccin anl G Yaw Dif and ack f Yaw Ccin vc sin sin CG ˆ sin ˆ uni vc Yaw dif is n - plan CG cs sin cs sin sin cs cs sin G Yaw Dif and ack f Yaw ccin anl sin sin cs cs cs cs Ccin f G Yaw Dif T cc dif, simad vc f has b ad abu is wn -ais b h anl Ccin can b b implmnd as a PI fil which aks nl h insananus anl, bu an accumulad in cn ims and aduall ach a alinmn f h hadin sima wih h und cus PI Th dif ccd sima is ivn b Slih ain abu Z ais 5
6 3/9/27 Ccin f G Yaw Dif S h ppinal ain sinificanl hih duc h quickl. ssumpin: Th vhicl is mvin in h dicin i is pinin. In UV applicains, his assumpin can b vilad du css-wind. G ll-pich Dif Ccin Usin cclms: sinl ais, h ais cclm upus pu avi vc dic inain masumn whn h snsvhicl is acclain. Whn h vhicl acclas/dclas i upus avi+acclain as h cmpnns w bd fam. ssumpin: Vhicl ds accla/dcla in fwad dicin. If i ds, i las nl bifl. u h vhicl can ak ln uns ha na lasin laal acclains. Cnifual acclain cn cclm upu = Gavi + Cnifual acclain w.. d sns fam in ND sn cn G ll-pich Dif Ccin usin cclms Wih spc bd fam assumin /p cn N: Cnifual acclain = v 2 /=ω 2 =ωv Fwad spd v v v v Gavi Vc sima fm cclm Oupu Gavi vc 2 2 sn 2 sn sn sn sn sn v sn v v 9.8 v v 6
7 3/9/27 G ll-pich Dif Ccin ll-pich Dif ll and Pich f {} fm Gavi Vc ll anl usin acclm adins ll anl fm h mai ll usin acclm cs an 2 cc ppndi, Pich {} fm Gavi Vc Pich anl fm acclm adins Pich anl fm h mai G Pich anl an 2 cc cc cc ppndi cs, sin ll and Pich Ccin Usin cclm nd, cc pich, a simad {} b pich anl abu ais cc PI cc cc Slih ain abu Y ais T cc ll, a {} b h anl abu ais PI cc cc cc cc Slih ain abu X ais cc 7
8 3/9/27 iud simain b Sns Fusin G cc cc PI CC cc PID cc cc cc cc PID cc cc cc 8
Lecture 20. Transmission Lines: The Basics
Lcu 0 Tansmissin Lins: Th Basics n his lcu u will lan: Tansmissin lins Diffn ps f ansmissin lin sucus Tansmissin lin quains Pw flw in ansmissin lins Appndi C 303 Fall 006 Fahan Rana Cnll Univsi Guidd Wavs
More information, University. 1and. y T. since. g g
UADPhilEc, Dp. f Ecmics,, Uivsi f Ahss Lcu: Nichlas J. hcaakis Dcmb 2 Ec Advacd Maccmic h I: Mdul : Gwh G ad Ccls Basic wh mah im vaiabls. 2. Disc vaiabls Scks (a a pi f im,.. labu fc) ad Flws ( i a pid
More informationFrequency Response. Lecture #12 Chapter 10. BME 310 Biomedical Computing - J.Schesser
Frquncy Rspns Lcur # Chapr BME 3 Bimdical Cmpuing - J.Schssr 99 Idal Filrs W wan sudy Hω funcins which prvid frquncy slciviy such as: Lw Pass High Pass Band Pass Hwvr, w will lk a idal filring, ha is,
More informationCHAPTER 9. Compressible Flow. Btu ft-lb lbm ft-lb c p = = ft-lb slug- R. slug- R. 1 k. p p. p v p v. = ρ ρ
CHPTER 9 Cmrssibl Flw 9 Bu f-lb lbm f-lb c 778 6 lbm- R Bu slug slug- R f-lb cv c R 6 76 96 96 slug- R Bu 7 lbm R f-lb slug- R Bu 778 f - lb slug lbm c 9 c cv + R c cv c + R r c R c R / ( ) 9 If s, Eq
More informationOPTICAL DESIGN. FIES fibre assemblies B and C. of the. LENS-TECH AB Bo Lindberg Document name: Optical_documentation_FIES_fiber_BC_2
OPTICAL DESIGN f h FIES fb ssmbs B d C LENS-TECH AB B Ldbg 2-4-3 Dcm m: Opc_dcm_FIES_fb_BC_2 Idc Ths p s dcm f h pc dsg f h FIES fb ssmbs B d C Th mchc dsg s shw I s shw h ssmb dwg md b Ahs Uvs Fb c Th
More informationEECE 301 Signals & Systems Prof. Mark Fowler
EECE 301 Signls & Systms Pf. Mk Fwl Discussin #1 Cmplx Numbs nd Cmplx-Vlud Functins Rding Assignmnt: Appndix A f Kmn nd Hck Cmplx Numbs Cmplx numbs is s ts f plynmils. Dfinitin f imginy # j nd sm sulting
More informationBooks. to Collect! Go to and continue the story.
Cnnc wih yu kids v bakfas and imaginain. R-liv yu Chis bx advnu and chck u h alnaiv ndings yu sy. and sumbld in I was jus bf bakfas whn yu findʼs nam yu nam yu scinc ach yu nam cl h machin sad shak and
More informationChapter 8: Propagating Quantum States of Radiation
Quum Opcs f hcs Oplccs h R Cll Us Chp 8: p Quum Ss f R 8. lcmc Ms Wu I hs chp w wll cs pp quum ss f wus fs f spc. Cs h u shw lw f lcc wu. W ssum h h wu hs l lh qul h -c wll ssum l. Th lcc cs s fuc f l
More informationMore on FT. Lecture 10 4CT.5 3CT.3-5,7,8. BME 333 Biomedical Signals and Systems - J.Schesser
Mr n FT Lcur 4CT.5 3CT.3-5,7,8 BME 333 Bimdicl Signls nd Sysms - J.Schssr 43 Highr Ordr Diffrniin d y d x, m b Y b X N n M m N M n n n m m n m n d m d n m Y n d f n [ n ] F d M m bm m X N n n n n n m p
More informationWhy would precipitation patterns vary from place to place? Why might some land areas have dramatic changes. in seasonal water storage?
Bu Mb Nx Gi Cud-f img, hwig Eh ufc i u c, hv b cd + Bhymy d Tpgphy fm y f mhy d. G d p, bw i xpd d ufc, bu i c, whi i w. Ocb 2004. Wh fm f w c yu idify Eh ufc? Why wud h c ufc hv high iiy i m, d w iiy
More informationGUIDE FOR SUPERVISORS 1. This event runs most efficiently with two to four extra volunteers to help proctor students and grade the student
GUIDE FOR SUPERVISORS 1. This vn uns mos fficinly wih wo o fou xa voluns o hlp poco sudns and gad h sudn scoshs. 2. EVENT PARAMETERS: Th vn supviso will povid scoshs. You will nd o bing a im, pns and pncils
More informationLecture 23. Multilayer Structures
Lcu Mullay Sucus In hs lcu yu wll lan: Mullay sucus Dlcc an-flcn (AR) cangs Dlcc hgh-flcn (HR) cangs Phnc Band-Gap Sucus C Fall 5 Fahan Rana Cnll Unvsy Tansmssn Ln Juncns and Dscnnus - I Tansmssn ln dscnnus
More informationUNIT #5 EXPONENTIAL AND LOGARITHMIC FUNCTIONS
Answr Ky Nam: Da: UNIT # EXPONENTIAL AND LOGARITHMIC FUNCTIONS Par I Qusions. Th prssion is quivaln o () () 6 6 6. Th ponnial funcion y 6 could rwrin as y () y y 6 () y y (). Th prssion a is quivaln o
More informationNAME: ANSWER KEY DATE: PERIOD. DIRECTIONS: MULTIPLE CHOICE. Choose the letter of the correct answer.
R A T T L E R S S L U G S NAME: ANSWER KEY DATE: PERIOD PREAP PHYSICS REIEW TWO KINEMATICS / GRAPHING FORM A DIRECTIONS: MULTIPLE CHOICE. Chs h r f h rr answr. Us h fgur bw answr qusns 1 and 2. 0 10 20
More informationLecture 14. Time Harmonic Fields
Lcu 4 Tim amic Filds I his lcu u will la: Cmpl mahmaics f im-hamic filds Mawll s quais f im-hamic filds Cmpl Pig vc C 303 Fall 007 Faha aa Cll Uivsi Tim-amic Filds ad -filds f a pla wav a (fm las lcu:
More informationCONDITION OF DAMPING OF ANOMALOUS RADIAL TRANSPORT, DETERMINED BY ORDERED CONVECTIVE ELECTRON DYNAMICS
CONDITION OF DAMPING OF ANOMALOUS RADIAL TRANSPORT DETERMINED BY ORDERED CONVECTIVE ELECTRON DYNAMICS VIMaslv SVBachuk VILapshin YuVMlnsv* EDVlkv NSC Khakv Insiu f Physics and Tchnlgy Khakv 608 Ukain *Kaain
More informationRTPR Sampler Program
P Sl P i H B v N Ahi kd f hl qi N hk F N F N S F N Bkffi F N lid Si F $99.95 Sl Pk Giv 365 bhi Ad w will hw hw h $99.95 il b dd Z P Sl P i H B v Hih wd A Sihfwd i Pl wih f di v : B ii 1 i 6.25% 2d i 2.5%
More informationCircular Motion. Radians. One revolution is equivalent to which is also equivalent to 2π radians. Therefore we can.
1 Cicula Moion Radians One evoluion is equivalen o 360 0 which is also equivalen o 2π adians. Theefoe we can say ha 360 = 2π adians, 180 = π adians, 90 = π 2 adians. Hence 1 adian = 360 2π Convesions Rule
More informationT 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 informationKinematics Review Outline
Kinemaics Review Ouline 1.1.0 Vecrs and Scalars 1.1 One Dimensinal Kinemaics Vecrs have magniude and direcin lacemen; velciy; accelerain sign indicaes direcin + is nrh; eas; up; he righ - is suh; wes;
More informationNelson Primary School Written Calculation Policy
Addiin Fundain Y1 Y2 Children will engage in a wide variey f sngs, rhymes, games and aciviies. They will begin relae addiin cmbining w grups f bjecs. They will find ne mre han a given number. Cninue develp
More information11. HAFAT İş-Enerji Power of a force: Power in the ability of a force to do work
MÜHENDİSLİK MEKNİĞİ. HFT İş-Eneji Pwe f a fce: Pwe in he abiliy f a fce d wk F: The fce applied n paicle Q P = F v = Fv cs( θ ) F Q v θ Pah f Q v: The velciy f Q ÖRNEK: İŞ-ENERJİ ω µ k v Calculae he pwe
More informationFeeding an information determine optic atmosphere turbulence into the simulation model of a seeker of homing missiles
6h WSEAS Innainal Cnfnc n SYSTE SCIENCE and SIULATION in ENGINEERING, Vnic, Ialy, Nvmb 2123, 2007 222 Fding an infmain dmin pic amsph ubulnc in h simulain mdl f a s f hming missils TEODOR BALÁŽ, RADEK
More information8 Peaks Sustainable Resource Management Plan Terms of Reference. September 16, 2002
8 s usb suc gm ms f fc pmb 16, 2002 cgu h w f u v s su h Ywh ghw ppxm 210 m h f Kmps, sh umb. s usm h sgs cmc vs h c cm. qu hv swfs, hgh u swf ccumu, m u v s h g h Ywh ghw cv f w c. wmbg hsg w sbsh w sps
More informationEffect of sampling on frequency domain analysis
LIGO-T666--R Ec sampling n rquncy dmain analysis David P. Nrwd W rviw h wll-knwn cs digial sampling n h rquncy dmain analysis an analg signal, wih mphasis n h cs upn ur masurmns. This discussin llws h
More informationEXERCISE - 01 CHECK YOUR GRASP
DIFFERENTIAL EQUATION EXERCISE - CHECK YOUR GRASP 7. m hn D() m m, D () m m. hn givn D () m m D D D + m m m m m m + m m m m + ( m ) (m ) (m ) (m + ) m,, Hnc numbr of valus of mn will b. n ( ) + c sinc
More informationGRAVITATION. (d) If a spring balance having frequency f is taken on moon (having g = g / 6) it will have a frequency of (a) 6f (b) f / 6
GVITTION 1. Two satllits and o ound a plant P in cicula obits havin adii 4 and spctivly. If th spd of th satllit is V, th spd of th satllit will b 1 V 6 V 4V V. Th scap vlocity on th sufac of th ath is
More informationF This leads to an unstable mode which is not observable at the output thus cannot be controlled by feeding back.
Lecure 8 Las ime: Semi-free configuraion design This is equivalen o: Noe ns, ener he sysem a he same place. is fixed. We design C (and perhaps B. We mus sabilize if i is given as unsable. Cs ( H( s = +
More informationPhysics 218 Exam 1 with Solutions Spring 2011, Sections ,526,528
Physics 18 Exam 1 wih Soluions Sprin 11, Secions 513-515,56,58 Fill ou he informaion below bu do no open he exam unil insruced o do so Name Sinaure Suden ID E- mail Secion # Rules of he exam: 1. You have
More informationPlease turn in form and check to the office by Monday, December 11 th. Amazon.com. HomeGoods. American Express. Lowe s. American Girl. Macy s.
Wh d v p u h w f? B v Sp d m u v h hd, h d ju h wh u m fm b f u PTO! Sp p h M f d. If u d mh h d fm, h u h Bm f vb. Th hudd f h. W w b d hd d du Md, Dmb 11h d v bf h u Fd, Dmb 22d. F d v $100, u p f hm
More informationThe Moúõ. ExplÉüers. Fun Facts. WÉüd Proèô. Parts oì Sp. Zoú Animal Roêks
onn C f o l b Ta 4 5 õ Inoåucio Pacic 8 L LoËíca c i c 3 a P L Uppca 35 k W h Day oì 38 a Y h Moõh oì WÉüld 44 o nd h a y a d h Bi 47 u g 3-D Fi 54 Zoú Animal 58 Éüm Landf 62 Roêk 68 Th Moúõ õ o 74 l k
More informationIntegrated Optical Waveguides
Su Opls Faha Raa Cll Uvs Chap 8 Ia Opal Wavus 7 Dl Slab Wavus 7 Iu: A va f ff a pal wavus a us f a u lh a hp Th s bas pal wavu s a slab wavus shw blw Th suu s uf h - Lh s u s h b al al fl a h -la fas Cla
More informationPath (space curve) Osculating plane
Fo th cuilin motion of pticl in spc th fomuls did fo pln cuilin motion still lid. But th my b n infinit numb of nomls fo tngnt dwn to spc cu. Whn th t nd t ' unit ctos mod to sm oigin by kping thi ointtions
More informationAR(1) Process. The first-order autoregressive process, AR(1) is. where e t is WN(0, σ 2 )
AR() Procss Th firs-ordr auorgrssiv procss, AR() is whr is WN(0, σ ) Condiional Man and Varianc of AR() Condiional man: Condiional varianc: ) ( ) ( Ω Ω E E ) var( ) ) ( var( ) var( σ Ω Ω Ω Ω E Auocovarianc
More informationMAHARASHTRA STATE POWER GENERATION COMPANY LIMITED [Plot No. G-9, Prakashgad, Bandra (E), Mumbai ] Website:
MAHARASHTRA STATE POWER GENERATION COMPANY LIMITED [P N. G-9, Pkh, B (E), Mumb 400051] Wb: www.h. PBLIC NOTICE Su bj MSPGCL Au P Rvw (APR) P FY 2008-09 u MYT mwk, u u FY 2007-08 m FY 2009-10 (C N 115 2008)
More information2. The units in which the rate of a chemical reaction in solution is measured are (could be); 4rate. sec L.sec
Kineic Pblem Fm Ramnd F. X. Williams. Accding he equain, NO(g + B (g NOB(g In a ceain eacin miue he ae f fmain f NOB(g was fund be 4.50 0-4 ml L - s -. Wha is he ae f cnsumpin f B (g, als in ml L - s -?
More informationAssessing Student Work MATH RUBRIC. Understanding Reasoning Accuracy Communication
Assssg Sud Wk MATH RUBRIC E x 4 P a 3 A 2 N v 1 Udsadg Rasg Auay Cmmua Uss wful ad hugh Th dus a sags ladg dly gazd hughu ad ffv slus. asly fllwd by hs. Exls, aalyzs, ad All fas ad alulas jusfs all lams
More informationw m -,. t o o p f 0. p 0 we , 44-4 c , 0 0 k 1 0 P ) TIC 0 0 PAM Sc.._ a4C44 IsaA.r a.% Oc Or
S5 l M V5 a 3 3 c a c = 5 ( 5 V 3 J 5 5 5 9 3 p Sx= 5 b S 53 5 8 nmkcc 3G v l a c c w m p f p 5 + 3 + M3 3 5 aca =(M% ccwfv v 5 ac 3 c5ca calavaa w 55 c k 5) 29 5 3 5 3Z`c= calsa c (MM S 3 5 5 3 8 5 G
More informationGRADE 2 SUPPLEMENT. Set D6 Measurement: Temperature. Includes. Skills & Concepts
GRADE 2 SUPPLEMENT S D6 Msn: Tp Inlds Aiviy 1: Wh s h Tp? D6.1 Aiviy 2: Hw Ds h Tp Chng Ding h Dy? D6.5 Aiviy 3: Fs & Al Tps n Th D6.9 Skills & Cnps H d h gh d P201304 Bidgs in Mhis Gd 2 Sppln S D6 Msn:
More informationManagement Tools for Corporate Social Responsibility (CSR) CSR, why manage it & is it manageable? Overview
Ovvw M Tls f Cp Scl Rspsbly (C) My 15, 2008 Mjk D P Ps Hschl-Uvs Bussl C : wh? C, why & s bl? Th ky ls f sys C ls: Wh xpc f ISO? Ccluss Quss Rfcs C : Wh? INTERNAL Ppl Occupl Hlh d Sfy Hu hs Chld lbu Pl
More informationDerivative Securities: Lecture 4 Introduction to option pricing
Divaiv cuiis: Lcu 4 Inoducion o oion icing oucs: J. Hull 7 h diion Avllanda and Launc () Yahoo!Financ & assod wbsis Oion Picing In vious lcus w covd owad icing and h imoanc o cos-o cay W also covd Pu-all
More informationPACKING LIST MACO V-5000
PACKING LIST MACO V-5000 PART QTY OD SIZE LENGTH DESCRIPTION CHECKLIST T47P 4 5/8 050 36 Aumum Tubg _ T43P 1 7/8 050 48 Aumum Tubg _ T18P 1 3/4 050 48 Aumum Tubg _ T15P 1 5/8 050 48 Aumum Tubg _ T01 5
More informationP 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 informationFinal Exam : Solutions
Comp : Algorihm and Daa Srucur Final Exam : Soluion. Rcuriv Algorihm. (a) To bgin ind h mdian o {x, x,... x n }. Sinc vry numbr xcp on in h inrval [0, n] appar xacly onc in h li, w hav ha h mdian mu b
More informationHelp parents get their kids settled in with this fun, easy-to-supervise coloring activity. A Fun Family Portrait... 3
K u R C d C! m m m k m u y g H p u R Cd C g d g b u d yu g p m d fu g f pg m g w Tk yu C g p D Ng kd pg u bk! T y g b fm dy m d md g g p By pvdg ud d ug yu u f D Ng Cg v, yu b pg up g u d g v bf W v pvdd
More informationNotes on Inductance and Circuit Transients Joe Wolfe, Physics UNSW. Circuits with R and C. τ = RC = time constant
Nes n Inducance and cu Tansens Je Wlfe, Physcs UNSW cus wh and - Wha happens when yu clse he swch? (clse swch a 0) - uen flws ff capac, s d Acss capac: Acss ess: c d s d d ln + cns. 0, ln cns. ln ln ln
More informationNarayana IIT Academy INDIA
Narayana II Academy INDIA Sec: Sr. II_IZ (Incoming) CU- Date:-5-8 ime: 7: AM to : AM 6_P Max.Marks: 86 KEY SHEE PHYSICS C A C 4 D 5 A 6 AC 7 AD 8 AD 9 ACD AC ACD ACD C 4 5 5 5 6 7 6 8 CHEMISRY 9 C A D
More informationSoft Computing and Energy Time Series
Sf mpug d gy Tm S 1 duc A mpvm f chlgcl pc cl lvl c b chvd by m ly d pdc f h fuu bhv. Th pp dl wh h ulz f f cmpug fx b h pdc f gy m. W c fd pplc f h pdc by h cl pduc f gy, h, c. 2 Applc f Sf mpug Th pplc
More informationDelhi Noida Bhopal Hyderabad Jaipur Lucknow Indore Pune Bhubaneswar Kolkata Patna Web: Ph:
Serial : 0. ND_NW_EE_Signal & Sysems_4068 Delhi Noida Bhopal Hyderabad Jaipur Lucknow Indore Pune Bhubaneswar Kolkaa Pana Web: E-mail: info@madeeasy.in Ph: 0-4546 CLASS TEST 08-9 ELECTRICAL ENGINEERING
More information(C 17) , E to B; Lorentz Force Law: fields and forces (C 17) Lorentz Force Law: currents
Mn. Wd Thus. Fi. ( 7)..-..,.3. t ; 5..-.. Lnt F Law: filds and fs ( 7) 5..3 Lnt F Law: unts ( 7) 5. it-saat Law HW6 F Q F btwn statina has Q F Q (ulb s Law: n.) Q Q Q ˆ Q 3 F btwn in has V ˆ 3 u ( n 0.7)
More informationLecture 3. Electrostatics
Lecue lecsics In his lecue yu will len: Thee wys slve pblems in elecsics: ) Applicin f he Supepsiin Pinciple (SP) b) Applicin f Guss Lw in Inegl Fm (GLIF) c) Applicin f Guss Lw in Diffeenil Fm (GLDF) C
More information2.1. Differential Equations and Solutions #3, 4, 17, 20, 24, 35
MATH 5 PS # Summr 00.. Diffrnial Equaions and Soluions PS.# Show ha ()C #, 4, 7, 0, 4, 5 ( / ) is a gnral soluion of h diffrnial quaion. Us a compur or calculaor o skch h soluions for h givn valus of h
More informationR th is the Thevenin equivalent at the capacitor terminals.
Chaper 7, Slun. Applyng KV Fg. 7.. d 0 C - Takng he derae f each erm, d 0 C d d d r C Inegrang, () ln I 0 - () I 0 e - C C () () r - I 0 e - () V 0 e C C Chaper 7, Slun. h C where h s he Theenn equalen
More informationEmigration The movement of individuals out of an area The population decreases
Nm Clss D C 5 Puls S 5 1 Hw Puls Gw (s 119 123) Ts s fs ss us sb ul. I ls sbs fs ff ul sz xls w xl w ls w. Css f Puls ( 119) 1. W fu m ss f ul?. G sbu. Gw b. Ds. A suu 2. W s ul s sbu? I s b b ul. 3. A
More informationWest Virginia University
Ws Viginia Unisiy Plasma Physics Gup Innal Rp PLP-47 Fis d pubd lciy disibuin hy and masumn Jhn Klin Chisian Fanck and Rb Spangl Fbuay 5 Vsin. Tabl Cnns Diniin Tms iii Inducin Elcsaic was. Ingaing lciis
More information333 Ravenswood Avenue
O AL i D wy Bl o S kw y y ph Rwoo S ho P ol D b y D Pk n i l Co Sn lo Aipo u i R D Wil low R h R M R O g n Ex py i A G z S S Mi lf O H n n iv Po D R A P g M ill y xpw CA Licn No 01856608 Ex p wy R 203
More informationMASSACHUSETTS INSTITUTE OF TECHNOLOGY 6.265/15.070J Fall 2013 Lecture 15 10/30/2013. Ito integral for simple processes
MASSACHUSETTS INSTITUTE OF TECHNOLOGY 6.65/15.7J Fall 13 Lecure 15 1/3/13 I inegral fr simple prcesses Cnen. 1. Simple prcesses. I ismery. Firs 3 seps in cnsrucing I inegral fr general prcesses 1 I inegral
More informationLecture 1: Numerical Integration The Trapezoidal and Simpson s Rule
Lcur : Numrical ngraion Th Trapzoidal and Simpson s Rul A problm Th probabiliy of a normally disribud (man µ and sandard dviaion σ ) vn occurring bwn h valus a and b is B A P( a x b) d () π whr a µ b -
More informationS.Y. B.Sc. (IT) : Sem. III. Applied Mathematics. Q.1 Attempt the following (any THREE) [15]
S.Y. B.Sc. (IT) : Sm. III Applid Mahmaics Tim : ½ Hrs.] Prlim Qusion Papr Soluion [Marks : 75 Q. Amp h following (an THREE) 3 6 Q.(a) Rduc h mari o normal form and find is rank whr A 3 3 5 3 3 3 6 Ans.:
More informationPupil / Class Record We can assume a word has been learned when it has been either tested or used correctly at least three times.
2 Pupi / Css Rr W ssum wr hs b r wh i hs b ihr s r us rry s hr ims. Nm: D Bu: fr i bus brhr u firs hf hp hm s uh i iv iv my my mr muh m w ih w Tik r pp push pu sh shu sisr s sm h h hir hr hs im k w vry
More informationA 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 informationImage Transforms. Digital Image Processing Fundamentals of Digital Image Processing, A. K. Jain. Digital Image Processing.
Digital Image Processing Fundamentals of Digital Image Processing, A. K. Jain 2D Orthogonal and Unitary Transform: Orthogonal Series Expansion: {a k,l (m,n)}: a set of complete orthonormal basis: N N *
More informationPartial Fraction Expansion
Paial Facion Expanion Whn ying o find h inv Laplac anfom o inv z anfom i i hlpfl o b abl o bak a complicad aio of wo polynomial ino fom ha a on h Laplac Tanfom o z anfom abl. W will illa h ing Laplac anfom.
More informationChapter 4 Circular and Curvilinear Motions
Chp 4 Cicul n Cuilin Moions H w consi picls moing no long sigh lin h cuilin moion. W fis su h cicul moion, spcil cs of cuilin moion. Anoh mpl w h l sui li is h pojcil..1 Cicul Moion Unifom Cicul Moion
More informationPhysics 240: Worksheet 15 Name
Physics 40: Woksht 15 Nam Each of ths poblms inol physics in an acclatd fam of fnc Althouh you mind wants to ty to foc you to wok ths poblms insid th acclatd fnc fam (i.. th so-calld "won way" by som popl),
More informationEnglish Made Easy: Foundation Book 1 Notes for parents
a nh Ma ay: Fnan 1 pan h b n hp y ch an ay an by cn n h n n ach h n h aphab. h h achn an ca phnc. h nan, achn an wn ac w nca y ch an h na ach, a w a h n n ach a an hw wn n h pa. y cpn h pa h b, y ch w
More informationa dt a dt a dt dt If 1, then the poles in the transfer function are complex conjugates. Let s look at f t H t f s / s. So, for a 2 nd order system:
Undrdamd Sysms Undrdamd Sysms nd Ordr Sysms Ouu modld wih a nd ordr ODE: d y dy a a1 a0 y b f If a 0 0, hn: whr: a d y a1 dy b d y dy y f y f a a a 0 0 0 is h naural riod of oscillaion. is h daming facor.
More informationEE 330 Lecture 41. Digital Circuits. Propagation Delay With Multiple Levels of Logic Overdrive
EE 330 Lecure 41 Digial ircuis Propagaion Delay Wih Muliple Levels of Logic Overdrive Review from Las Time The Reference Inverer Reference Inverer V DD R =R PD PU = IN= 4OX WMIN LMIN V IN M 2 M 1 L VTn.2VDD
More informationSection 7.4 #1, 5, 6, 8, 12, 13, 44, 53; Section 7.5 #7, 10, 11, 20, 22; Section 7.7 #1, 4, 10, 15, 22, 44
Math B Prof. Audrey Terras HW #4 Solutions Due Tuesday, Oct. 9 Section 7.4 #, 5, 6, 8,, 3, 44, 53; Section 7.5 #7,,,, ; Section 7.7 #, 4,, 5,, 44 7.4. Since 5 = 5 )5 + ), start with So, 5 = A 5 + B 5 +.
More informationFinite Difference Methods for Boundary Value Problems
Finite Difference Methods for Boundary Value Problems October 2, 2013 () Finite Differences October 2, 2013 1 / 52 Goals Learn steps to approximate BVPs using the Finite Difference Method Start with two-point
More informationReinforcement learning
CS 75 Mchine Lening Lecue b einfocemen lening Milos Huskech milos@cs.pi.edu 539 Senno Sque einfocemen lening We wn o len conol policy: : X A We see emples of bu oupus e no given Insed of we ge feedbck
More information2017 Product Catalog
2017 Pduc Clg B LASTER CORPORATION 8500 SWEET VALLEY DRIVE VALLEY VIEW, OHIO 44125 (216) 901-5800 1-800-858-6605 Fx: (216) 901-5801 www.blcp.cm l n i f p m nf. b v i v u c u d g n h p g d u n h nd h b
More informationChapter 14: Optical Parametric Oscillators
Qunum Oc f Phnc n Olcnc hn n, Cnll Un Ch : Ocl Pmc Ocll. Inucn In h Ch w wll cu n cl mc cll. A mc cll lm lk l. Th ffnc h h cl n n h c cm n fm uln n mum u fm nnln cl mum whch h h cn h h 3 cl nnln. Cn n
More informationReport Card. America's Watershed. Moving the report card forward. Information for multiple uses. A vision for. High. Low. High.
Ifm f mu u Mvg h cd fwd cd w u d ky mg fm g mu f fm d ch. Th ky mg m f cmmucg y mgm d dc d cy mk. mg cd f h M v b w y h c f my gu, dvdu, d gc. Fwg h Smb 2012 Summ S. Lu, mc Whd Iv fmd wk gu whch m guy
More informationTrade Patterns, Production networks, and Trade and employment in the Asia-US region
Trade Patterns, Production networks, and Trade and employment in the Asia-U region atoshi Inomata Institute of Developing Economies ETRO Development of cross-national production linkages, 1985-2005 1985
More informationElementary Differential Equations and Boundary Value Problems
Elmnar Diffrnial Equaions and Boundar Valu Problms Boc. & DiPrima 9 h Ediion Chapr : Firs Ordr Diffrnial Equaions 00600 คณ ตศาสตร ว ศวกรรม สาขาว ชาว ศวกรรมคอมพ วเตอร ป การศ กษา /55 ผศ.ดร.อร ญญา ผศ.ดร.สมศ
More informationOriginal. Public-Private Transportation Act Detailed Proposal ROUTE 28 PHASE III. Linton Hall Road to Pennsylvania Avenue Prince William Count y, VA
ub-v Dd RU 8 H H Rd v vu m u, V ubm d : m u, V ubm d B: h: b b h m :, h d h f h d j M d h d fu f h d j vdd wh h b h d h m, Ru 8 h Dd V RD RJ H # 7+ G 8 # H # & 6 w Gu # V w / 8 6 u R d, R H D D D D D
More informationEE 330 Lecture 40. Digital Circuits. Propagation Delay With Multiple Levels of Logic Overdrive
EE 330 Lecure 0 Digial ircuis Propagaion Delay Wih Muliple Levels of Logic Overdrive Review from Las Time Propagaion Delay in Saic MOS Family F Propagaion hrough k levels of logic + + + + HL HLn LH(n-1)
More informationFMPE: Discriminatively Trained Features for Speech Recogntion
F: Dcnavl Tand Fau f Spc Rcnn Danl Pv Ban Knbu Lda anu G San Han Slau Gff Zw IB T.J. an Rac Cn NY ICASSP 005 Pn: Fan-Hu Cu Ouln / Inducn f H-dnnal fau nan Acuc cnx xpann Fau pcn Tann ax Sn f upda Calculan
More information- Double consonant - Wordsearch 3
Wh 3 Kn, Kn. Wh' h? Hpp. Hpp h? Hpp hy yu, Hpp hy yu! A h f h pg f. Th hn n h pu. Th h n p hny (ng ) y (ng n). Whn yu fn, n un. p n q q h y f h u g h q g u g u n g n g n q x p g h u n g u n y p f f n u
More informationRelation between Fourier Series and Transform
EE 37-3 8 Ch. II: Inro. o Sinls Lcur 5 Dr. Wih Abu-Al-Su Rlion bwn ourir Sris n Trnsform Th ourir Trnsform T is riv from h finiion of h ourir Sris S. Consir, for xmpl, h prioic complx sinl To wih prio
More information5. An object moving along an x-coordinate axis with its scale measured in meters has a velocity of 6t
AP CALCULUS FINAL UNIT WORKSHEETS ACCELERATION, VELOCTIY AND POSITION In problms -, drmin h posiion funcion, (), from h givn informaion.. v (), () = 5. v ()5, () = b g. a (), v() =, () = -. a (), v() =
More informationContents FREE!
Fw h Hu G, h Cp h w bu Vy Tu u P. Th p h pk wh h pp h. Th u y D 1 D 1 h h Cp. Th. Th hu K E xp h Th Hu I Ch F, bh K P pp h u. Du h p, K G u h xp Ch F. P u D 11, 8, 6, 4, 3. Th bk w K pp. Wh P p pp h p,
More information1. Given the longitudinal equations of motion of an aircraft in the following format,
Cht 4. Gin th lnitdinl tins f tin f n icft in th fllin ft, U cs W (4. n th in dinlss f fd t ind s. Discss th lti its f th tins f tin in dinl, dinlss nd cncis fs. Ans f it is ssd tht th icft is in ll fliht,
More information[ ] [ ] DFT: Discrete Fourier Transform ( ) ( ) ( ) ( ) Congruence (Integer modulo m) N-point signal
Congrunc (Intgr modulo m) : Discrt Fourir Transform In this sction, all lttrs stand for intgrs. gcd ( nm, ) th gratst common divisor of n and m Lt d gcd(n,m) All th linar combinations r n+ s m of n and
More informationChapter 7: Solving Trig Equations
Haberman MTH Secion I: The Trigonomeric Funcions Chaper 7: Solving Trig Equaions Le s sar by solving a couple of equaions ha involve he sine funcion EXAMPLE a: Solve he equaion sin( ) The inverse funcions
More informationA Simple Method for Determining the Manoeuvring Indices K and T from Zigzag Trial Data
Rind 8-- Wbsi: wwwshimoionsnl Ro 67, Jun 97, Dlf Univsiy of chnoloy, Shi Hydomchnics Lbooy, Mklw, 68 CD Dlf, h Nhlnds A Siml Mhod fo Dminin h Mnouvin Indics K nd fom Ziz il D JMJ Jouné Dlf Univsiy of chnoloy
More informationBoyce/DiPrima 9 th ed, Ch 2.1: Linear Equations; Method of Integrating Factors
Boc/DiPrima 9 h d, Ch.: Linar Equaions; Mhod of Ingraing Facors Elmnar Diffrnial Equaions and Boundar Valu Problms, 9 h diion, b William E. Boc and Richard C. DiPrima, 009 b John Wil & Sons, Inc. A linar
More informationThe D means there is a detour, look for the yellow signs to direct you towards the box. means this is a 5. cle friendly stop. The means this is a
MA bl xpl Bu u. O TO LAY. V mmum p b lbl w f -h (f,000 ), mhl pz.. 0 Avu p u fm ul Ob.. L f blu Avu p bx llw u b u lu, mp. l v m w ll.. ubm u bll l m pp.xplbu.m, u, bu puh, h b f llw ml f u vl w bx mmum
More information3.4 Repeated Roots; Reduction of Order
3.4 Rpd Roos; Rducion of Ordr Rcll our nd ordr linr homognous ODE b c 0 whr, b nd c r consns. Assuming n xponnil soluion lds o chrcrisic quion: r r br c 0 Qudric formul or fcoring ilds wo soluions, r &
More informationRESIDENTIAL RSC - 25 FLATS LOT E 43,560 SF 1.00 AC TO BE DEDICATED TO THE TOWN OF OYSTER BAY (PASSIVE PARK AND SIGNAGE) POND
INIAL C- FLA: A PP UNI BUILIN B PP UNI BUILIN C PP UNI BUILIN BUILIN LN PP, Q.F. AIL =, Q.F. PP, Q.F. AIL =, Q.F. PP, Q.F. AIL =, Q.F. PP 7, Q.F. AIL = 7, Q.F. PP, Q.F. BANK =, Q.F. PP 8, Q.F. AIL = 8,
More informationThe Fundamental Theorem of Calculus Solutions
The Fundamenal Theorem of Calculus Soluions We have inenionally included more maerial han can be covered in mos Suden Sudy Sessions o accoun for groups ha are able o answer he quesions a a faser rae. Use
More informationMath 102 Spring 2008: Solutions: HW #3 Instructor: Fei Xu
Math Spring 8: Solutions: HW #3 Instructor: Fei Xu. section 7., #8 Evaluate + 3 d. + We ll solve using partial fractions. If we assume 3 A + B + C, clearing denominators gives us A A + B B + C +. Then
More informationUnit 3: Transistor at Low Frequencies
Unt 3: Tansst at Lw Fquncs JT Tansst Mdlng mdl s an qualnt ccut that psnts th chaactstcs f th tansst. mdl uss ccut lmnts that appxmat th ha f th tansst. Th a tw mdls cmmnly usd n small sgnal analyss f
More informationLecture 2: Bayesian inference - Discrete probability models
cu : Baysian infnc - Disc obabiliy modls Many hings abou Baysian infnc fo disc obabiliy modls a simila o fqunis infnc Disc obabiliy modls: Binomial samling Samling a fix numb of ials fom a Bnoulli ocss
More informationnecessita d'interrogare il cielo
gigi nei necessia d'inegae i cie cic pe sax span s inuie a dispiegaa fma dea uce < affeandi ves i cen dea uce isnane " sienzi dei padi sie veic dei' anima 5 J i f H 5 f AL J) i ) L '3 J J "' U J J ö'
More informationZsolt Arki. Development and Investment Department Antenna Hunária Co.
Sd 1 T u f d bdc Hu Z A Hd f Sm P Tm Dvpm d Ivm Dpm A Hu C DTAG m: T Luc f DTT C & E Eup 8 Ju 2005 Sp Sd 2 H f Hu DVT (1) 1999: c d xpm bdc A Hu 2001: f f w d m Tm c xpm, xm f b d mb cv pb Mumd d cv Tm
More informationFourier Series and Parseval s Relation Çağatay Candan Dec. 22, 2013
Fourir Sris nd Prsvl s Rlion Çğy Cndn Dc., 3 W sudy h m problm EE 3 M, Fll3- in som dil o illusr som conncions bwn Fourir sris, Prsvl s rlion nd RMS vlus. Q. ps h signl sin is h inpu o hlf-wv rcifir circui
More informationControl System Engineering (EE301T) Assignment: 2
Conrol Sysm Enginring (EE0T) Assignmn: PART-A (Tim Domain Analysis: Transin Rspons Analysis). Oain h rspons of a uniy fdack sysm whos opn-loop ransfr funcion is (s) s ( s 4) for a uni sp inpu and also
More information