ps3_soln - EE ‘1773 problem Sci- 3 So/Cé—Io/IS 53 L3...

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Unformatted text preview: EE ‘1773 problem Sci- 3 So/Cé—Io/IS 53 L3 1. ( 1 : ’L. '2. 1+7-) (7+3) L‘K+;_) :- (X7'+ 2x01 +g2)(x7‘+ 2x; 4-;2) 09731 ” 7(" + “(3% + 6x77" + 193’ +j7 Compare, ’19“; fesJ-E “60:17:56 l ‘7 6 ‘1 I = M X” + M? + M xv- 215 v3 2/?» I I” "1/ : (2.0(2-0 ’ é (a): L“ =‘ (1-75m H.324 _ 0 01-630} (1‘ I : t“ .. LL‘ _ (q z r (1)::641}! q],— ' (M! u _ 3T ’ 7 3 (WR- ' 15m 4&9; TDQ Caz-CC¢(J¢,, Agree “56‘ £110”, oL'Eleflgflr aéovl. US"? “I”; with paSCaSL‘é 'tflanflIQ—j Sim/[t ’95 Joke/mmw'aon / tl‘e, Gop‘GClC(€n-& % CX +?)n. g 2 H1th er-{Ie rarflci‘L‘. 2- . 0 F01” 0v 5m&\¢. pr.‘)~‘:4‘r‘7 % SOCCIeJS : f probulw‘l‘bg 1C“: uro, ’ 5.. n mgqmgug zr—perlmen‘llLS per-Conn ' ProkaJDIL'La_ vi. I'L S'JCpesraS -m n ("go/059$ Ql‘flehménfiS : A K “'1 PM“) P ‘6‘ vabgkl‘fy ‘cor 0' awe-x Combma-LIM % k. Svccejfg in n 'l-‘a'lafl~ [—flvnbor# was “A L EUCLCIQJ can .- l l d-{near m A tin“— EE “H76 (roman 36E 3 Sahib/7) ' Z— W (was Pmb\em 2.2%) The. Fan 9.0m udnale. X hog Pmbwb‘hg med) “(910454 PX = 9/1 W —'-' 2/ ‘(l 8' O O‘U‘erw 1 so. so fla‘é ZPXL’A) :1 Y (ah Ghease Q :' C .9— ..E— =‘- I “2&0” “2 + 1 “L 5’ qc+2c +c. g ZE..=I ‘3 ca}: 3, 5' 8’/7. ; 3:. an) Pry—~11: mer a = *4 7 xs‘fl Cay/7 3/7 5E ,. = 5:... 7‘ 7 Wm = mm} m» T m PCBEX 4.37] = Ff LX=V3ULX=~833 = PEx=~Ij + PEX=8’] _ 2. 337,7- :- 7 + 8 E7] EE 1175 Prove”) Si 5 sob-km; p)"on 2.12) (“3 ‘EMS’D (adv); {Hem/f5 75 an erflenQeJ: gen‘oJI-L £11qu cm'tk Svcoess (hobo.ng 6. system fir-unser ’U‘O/ Max:452, 0 £1,712}, V F.) b‘en‘ la -The V‘ecQweS 61-— ' The nun'bfir‘y' time/J K m [7462" the/$572. is fie number % SoccesSe> M ' TILL probe/J93»? mod; ‘prncécun % Kr LS 2)_.)n atkerwu )1, NOTE' THAT 9» 7— NC“ a anQ. so FEW] 2 1" As n o W F (1’)” FEM]: PK(o3— (JFCI-p) ~ I9 , n Barney/If. max. EE 1‘176 prob‘em Si 3 Svlu+lgn) - u,— ?rob\em 2| C You-L06 2. 3.7) ' From fle’Lm‘é"°” 7'"O) X 75 a.— poLSJon (a?) f0!th vanaé/e “txt (rota-«lanky mad; {no-é,“ (FMF) a“ >( has the Arm FXCW): imXe-OL/x.‘ X20) IJ 2.),“ O a then/mg; Cohan 73¢ p4rame'ter 0: >0. . As i\§(d55€g in QQQ’EVVQ) ave, ti/ficwfli Cfflf-QSJ CC, 06 = $73 “June, ’71 Is the, «mimic.— (795’ unvé "EIMQJ an. T T; iAQ [néyan av-Qr' wJ’H numb-0P % gyrH/‘Js B ngn‘taj- 2.6) E E1] 109- Fr—dm Tthmgm ’,_.———— -in this pmHem {5 I; the number % - The polLSon rdrflom vane-«Her 7.9 T m/nuwém. bum w: MM J: a mg mp em]:— :3;— E E Prob‘em Si 3 salutlonS Prob\em 2A Canimuetgl Choomrfi ' T = 2. Mum/E65, PB (5) S F E 5. 3 buses awn/2. 7n 2 mm 'L/S‘ \1 (24533 9 C6» C‘hoow? T ’71 [0 W‘m‘fbésj Pb (03 a PE 10 we; NM» m ’UM'MQ' “WI: 4; ,— = Wage, A = e x 0"“ <00 PE 20.4; QM}; :1. bus: «was 2» T mvail ‘ '- FESL'W b0! a—Y‘nves In T flung-Lesgj H Eafi; QeaAfli 1. has «Wu/es m T Minx/£653 C. 7 mink/EIK “' Zno bu: avnves I}: m __ o #775- H: in» \st 4TYIU¢§ m Tmmu‘EEJ}] 3' 105(0): (1/57 9’ /0‘ *éT/r 9- bVS mum) (n T mum/{951] 7‘ I“ epr/J" Io oLJuouQ Qealé .1. Lu; awn-we) If? T Mthé-‘fJZj 7 0-9?) we, neofl— -775. i’” 6 > 0.79 x) 0.01 7 e’T/f T/ e f 7100 ==> {+2 Lkflwav 23 away) (SomeUH “#0 Ch L v5 ’1 “Leaf oofi'hfe, waft”; ‘CAP 0 £45 «‘40 qrflVQ - - . EE W76 Prawn 356‘. a fro Ham 1-; prob‘em 2.3.”) - ("dub cqn on‘a 13¢, éNMMIt‘EeVQ’ &— t‘meé p¢cL¢é 15 trams mlééeoq— 'b thO—S VF tke ‘Qr‘sé: 15—1 at‘temp‘k'» 'C‘Hl Dd 0“ SUCCQSS‘é-J trdnSmlsslm/s an a't‘éflflp—é' t- ‘For t4£} 0.. ‘ I"; the. 'Hrs"; cor" "QJOQ/J read,- g5 “Hm oat“ immmlsmn. sat; pr‘a b\em i YWE6 Prab‘em 2.113 5 0, V4510”) (0”) FEY<V1 :O (b) FCYE 1’1 = 0.2,: Cc) PEY>Z] = l- FEYézj: 1—4;: 4.2: cm PL‘Yzzj 2 :- ang]: t—fi; =3; (e3 {’[thj : //\1 H) vazfl : h C5) 1/1 01;! ll“! #—:’2" 1/; %:3 O oikermSQ/ --3 ‘Tke. S'qucwW—r 5%an % t‘kb CD P {‘2 veaJS Y {5 A2 9L; “Q60. faryOom Valhalle EE ‘t‘l'lb praHem ‘L‘! From ProUe m 2 do. 5‘ c X E7. PE 5‘2] = 061% W M‘g“e ah puyfl, “2523 5 Is .4 _ H PXUO= 1 ( Prame 54f. 3 5v {Jig/om (.ow VraMém 2.3Q-33 'EO problem 23 (Ya/[‘25 problem Z. L]. So’v 0’) ’H 3»: H (a) " ill: affiew‘w (Ydah— praHem ZIOI ) binomtdg' (I‘Jp) range/n vanage Wlth n=looJ p; dr EX is av per-Cecl: s5varz1 i0, 1,4,7) (6, 2;, 3e, ‘17, 6 ‘1, 6’1, 100‘}, Z PX (’20 «£51 n x ) f’x (l'flnflk O (7) 0.081! 2. EE 1173 proHe’n Si 3 So/imm % EE 497B Spring 2008 % Problem 25 binomial parameters 100; = 0.5; ’UDW II prob_E2 = 0; for i = O : 10 x = i‘2; Px = binopdf(x,n,p); prob_E2 = prob_E2 + Px; end prob_E2 ...
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This note was uploaded on 07/23/2008 for the course EE 497B taught by Professor Schiano during the Spring '08 term at Pennsylvania State University, University Park.

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ps3_soln - EE ‘1773 problem Sci- 3 So/Cé—Io/IS 53 L3...

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