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M = u,x yE A β,x y d 2 EA d yε d oEA X$ yE A d = 0 % F = u,x EA d εoEAd M = β,x y d yεoEA 2 EA d # DS = EAd = stretching rigidity D = y2EAd = bending rigidity B Fo = εoEAd Mo = yεoEAd) F = DSu,x Fo M = DBβ,x Mo τ= Gγ= Gv(,x – β) V = GγdA = G(v,x – β)dA V = (v,xG G t ^ c X } z Ή ʔ̃T C g y I N j O v V b v z ւ悤 B Ɩ p b N X A ܁A ͂ ܁A @ ށA @ A r e i X i A ƒ p p i A n E X N j O p i ȂǂЂƒʂ萴 ł 鏤 i ʔ̂Ǝ X ܂Ŕ̔ Ă ܂ B ̃T C g ̓ X V uWEB T C g Ȃ̂ŃX } z ł ₷ 삵 Ă ܂ B ₢ 킹 ҂ Ă ܂ TEĽ V g ̉H Ȃǖ 910 _ ̖L x ȃr Y A N Z T ̍ i B 炨 C ɓ T B L b g V s 222 _ L B 㕥 OK B V G ̌f ڗ L B ŋ߂͋ { ̐ u ` 肪 ܂ B f B X v C A P X ނ B
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Is defined for any real valued function g(X) In particular, E(X2jY = y) is obtained when g(X)=X2 and Var(XjY =y)=EDepartment of Computer Science and Engineering University of Nevada, Reno Reno, NV 557 Email Qipingataolcom Website wwwcseunredu/~yanq I came to the USEVERSOUL( G @ \ E j I W i f U C T V c E s E p J ̃X g g Y t @ b V u h ʔ́B S i ō i I
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җ ͂ ߊ ߂ p o n m L c 甭 M Ă ܂ B i P j p o n m Q ̏ C A l Ȃ 吷 A X } g t H ɂ Ή i Q j z y W ̗ Z ځA i R j g ^ Y ̗ b  A i S j 쒹 E E ̉Ԑ}En la criptografía el cifrado de Trithemius (o cifrado de Tritemio) es un método de codificación polialfabético inventado por Johannes Trithemius (Juan Tritemio) durante el Renacimiento 1 Este método utiliza la tabula recta, un diagrama cuadrado de alfabetos donde cada fila se construye desplazando la anterior un espacio hacia la izquierdaR ~ j P V L h ɁA b ₨ Ȃǂ̃C x g E J  à ܂ B h B
{ { f B r @ O r e B u c X N b g p b g _ x V Y ̔ Ă B C ^ l b g ʂ čw \ A ̑ ̏ i 舵 ĂParticular realizations of a random variable are written in corresponding lower case letters For example, x 1, x 2, , x n could be a sample corresponding to the random variable XA cumulative probability is formally written () to differentiate the random variable from its realization~ Y L V g ̏ i y W ł B z Z ^ ʔ DCM I C ւ悤 I IDCM z } b N ADCM J } ADCM _ C L ADCM T ADCM 낪 ˂ Ńz Z ^ P ʂ̂c b l z f B O X ^ c ̃l b g ʔ̂ł B
Random variables are usually written in upper case roman letters X, Y, etc;Title 306R16BGpdf Author sgiordano Created Date 1/14/08 AMP Y L pm W Time Passengers (1000's) 1950 1952 1954 1956 1958 1960 100 0 300 400 500 600 u Q i U t x v y tR V v pm W Ov m x H w D Q R p F t O yO C UO v tR UR a wtH R l x AirP assengers y windo wx C U Q R CQ w Y x u xHD v m Jan F eb Mar Apr Ma y Jun Jul Aug Sep Oct No v Dec Ov m x H w D Q R p F t qF t O W xD WO p QDv mp UR rY i wQ y wN o x
S K ω \ y S z ̊m F e X g A ܂Ƃ߁A A A v g TEL ͎s 吴 T U Q s K ω \ y S z ̊m F e X g prints𒆐S ɁA z y W ̐ y уT g s Ă ܂ B 3DCG p X ͓d q f ^ ł A 菑 Ɣ r ꍇ A ȒP ɏC o ܂ BU W ^ V P X @ N Y h ^ C v v ́u V P X ̔ v ̃y W ł 250ml ʁ@ m R h n538 { m z b g n252
1 H , X R O ^ Y U R O H U U Y X Z Y X Y I Z L Y O R O V U I W L M K L T UZ z z f h q wu d od y h q x h f k u \ v oh u mh h s f r p h h s wk h x q g lv s x wh g lq j r i wk h r ii u r d g d g y h q wx u h lq y lwh v \ r x wr f olp e lq wr wk h g u ly h uV ȋ K X ȒP ɍ 邱 Ƃ \\ I 鋭 K X B M OK Ŋ Ă s ɂȂ Ȃ S v B \\ t g ƃn h Z b g B Y F ؐl a B A j R X ̃y b g p @ K X ̒܃ X DCM I C ł͔̔ Ă ܂ B ̑ ̌ p i E O b Y 戵 Ă ܂ B K X B i T C Y F 84 ~ s7 ~ 186mm B
Title POTEMindd Author christopherdinardo Created Date PM¢ p x ¤ à f ¿ à s r p z T m Ä « n ` h h t z ¢ É x µ23 Ë w1,863 ª q z ± $ G V X < X b \ q q s l h { Ê y 0 ¢ p x z ² D z ´07 Ë w2,323 ª q3 ñ D È p Í ¢ ` h {² å D z ´6 Ë 8 Ë w ô j ¡ Ë ` o S z Í ¢ Ä è ï Å U Ä ¹ ` x ° ² t _ s M { A N ¢ · K h w ¤ y Ú ï ³ ã ï A ¨ ¢` R g 𔖂 ۂ ɂ ̂̏ ɁA i b c h C t c ̂ t X ` َq ł B t X َq ɂ́A C @ W ̂ ̂ Ȃ Ȃ A ̃` R g ɂ Ȃ O t Ă ܂ B } f B A Ƃ ̂́A ʂɖƁu ( ͂ j v Ƃ Ӗ ł B C ̃t V X R A J A h ~ j R A A E O X ` m ̏C m ̒ p Ă C ̐F ɗR A } f B A ƌĂ S ̑f ނ g p Ă 邱 Ƃɂ ܂ B S ̑f ނƂ́A t V X R C ` W N A J w i b c A h ~ j R A h A ăA E O X ` m Y ł B ̏C m ̕ ͂ i b
X g b g ^ o E 葍 n N i n N ݂ T t 2 t { f B V RM s b ` O E g A _ R g h j E e T r ~ ߏ iE/g t h G b W E E T C h V E h A E J E g b v EF t F _ EF G v EFR o p EE/g j 蕔 i y уG W ޕ ̓h i t X v O EF A A EE/g { ̂̏ y уu P b g ނ͂ ̎Ԃ͏ ܂ j ER N H ^ ^ C n E X 㑤 C C B ̑ ̏ ͌ Ԃ 킩 Ǝv ܂ BFX;Y(x;y) If fY(y) 6= 0, the conditional pmf of XjY = y is given by fXjY(xjy) def= fX;Y (x;y) fY (y) and the conditional expectation by E(XjY =y)def= å x xfXjY(xjy) and, more generally, E(g(X)jY =y) def= å x g(x)fXjY(xjy);Eesti 7 Z X X Q O P Türkçe Magyar à è è ä ê æ ç Ù 7 5 8 4 3 ;
Y U T w W s T i U x T i M Y ~ i x V l U T S U p c T i U W f T U V s T Y g W T U i f L X i~ Y L ^ X V g ̏ i y W ł B z Z ^ ʔ DCM I C ւ悤 I IDCM z } b N ADCM J } ADCM _ C L ADCM T ADCM 낪 ˂ Ńz Z ^ P ʂ̂c b l z f B O X ^ c ̃l b g ʔ̂ł BN˘F or X 1;;X n˘p 4 Transformations Let Y = g(X) where g R !R Then F Y(y) = P(Y y) = P(g(X) y) = Z A(y) p X(x)dx where A(y) = fx g(x) yg The density is p Y(y) = F0 Y (y) If gis strictly monotonic, then p Y(y) = p X(h(y)) dh(y) dy where h= g 1 Example 3 Let p X(x) = e x for x>0 Hence F X(x) = 1 e x Let Y = g(X) = logX Then F Y(y
Y _ g ؘg P k s x P O b v ̏ i y W ł B z Z ^ ʔ DCM I C ւ悤 I IDCM z } b N ADCM J } ADCM _ C L ADCM T ADCM 낪 ˂ Ńz Z ^ P ʂ̂c b l z f B O X ^ c ̃l b g ʔ̂ł B33 I j h ^ h e ` _ g b e b p u 3 18 e b k Z 3 3 1 1 1 3 3 1 1 1 18 I h e h ` b l _ e v g h _ h l g h r _ g b _ d r d h e _,En géométrie analytique, on représente les surfaces, c'estàdire les ensembles de points sur lequel il est localement possible de se repérer à l'aide de deux coordonnées réelles, par des relations entre les coordonnées de leurs points, qu'on appelle équations de la surface ou par des représentations paramétriques Cet article étudie les propriétés des surfaces que cette
X g g p c y K i zD1873 ̏ i y W ł B z Z ^ ʔ DCM I C ւ悤 I IDCM z } b N ADCM J } ADCM _ C L ADCM T ADCM 낪 ˂ Ńz Z ^ P ʂ̂c b l z f B O X ^ c ̃l b g ʔ̂ł BC ̓ ށA f M ނ g ܂ꂽ A ґ p l g E ؐ ~ j n E X E L b g A E ̔ ܂ B q ̕ A ̕ A ͘F ̂ 闣 A X ܂ȂǂɍœK ł B@ ́A y n E ˌ āE } V ̕s Y Ē A p ̂ ` 肵 Ă ̐ ʂƂ ĕ V Ă ܂ B Ă ̗l Ȃ q l 𑝂₷ ͎ Ƃ𑶑 Ă ł͐ Ώ ƂȂ ܂ B Ђ𗘗p Ē q l ́A ɃC ^ l b g E L E G E R ~ E Љ ł A I ɃC ^ l b g ̂ ₢ 킹 Ȃ ܂ B ͓ ЂɌ Ȃ Ƃ Ǝv ܂ B ʂ ăC ^ l b g ̃A N Z X 𑝂₷ ׂ̓ X ̎d E G C g ɕ ܂ B ł̂ R āA ̌ Ȃ q l Ɛ 疜
Њ֓ T r X { ʌ s 撆 3165 TELCopyrigth © F _ ` ^ m g Z j h ^ g Z y h j Z g b a Z p b y l j m ^ Z, 04 I _ j \ h _ b a ^ Z g b _, 04 h ^ H l i _ q Z l Z g h \ Z i j _ e _ I m e b d Z p bIf X and Y are independent, then E(es(XY )) = E(esXesY) = E(esX)E(esY), and we conclude that the mgf of an independent sum is the product of the individual mgf's Sometimes to stress the particular rv X, we write M X(s) Then the above independence property can be concisely expressed as M XY (s) = M X(s)M Y (s), when X and Y are independent
X ^ y b g @ V E Y l b g ̏ i y W ł B z Z ^ ʔ DCM I C ւ悤 I IDCM z } b N ADCM J } ADCM _ C L ADCM T ADCM 낪 ˂ Ńz Z ^ P ʂ̂c b l z f B O X ^ c ̃l b g ʔ̂ł BTitle Microsoft Word ºhå,µÖ¦§¤L³éÜìü·çó x;oµóÉg Kýk¹¿üÈ Author Mitik Created Date 4/22/21 346 PM
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