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Title OMEN by HP 15dh1000 シリーズ Author 株式会社 日本HP Subject OMEN by HP 15dh1000 シリーズ Keywords OMEN by HP 15dh1000 シリーズ,15dh1001TX,15dh1002TX,15dh1003TX,15dh1004TX,製品詳細,スペック,Direktplus,日本HP. Title Author Mitik Created Date 1/19/21 10 PM. Title Microsoft Word formula sheet ap calculus 15 differentiation rules (Repaired) Author powee Created Date 4//16 PM.

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Title HP 15seq1000 シリーズ Author 株式会社 日本HP Subject HP 15seq1000 シリーズ Keywords HP 15seq1000 シリーズ,15seq1003AU,15seq1004AU,15seq1006AU,製品詳細,スペック,Directplus,日本HP. 1 a d c b e h d g f i m u e w v o n @ m l l k z ;. Vfk olh¡ w g lh ( ulq q hux q j g lfk hlq ,q / lhe h x q g ' dq ne dunhlw q hk p hq z lu $ e vfk lhg yr q x q vhuhu olhe hq 0 x wwhu 6 fk z lhj hup x wwhu 2 p d x q g 8 ur p d 6 fk z hvwhu 6 fk z ¦j hulq x q g 7 dq wh ( p p d ¾ e ohu lp $ owhu yr q dk uhq ,q vwloohu 7 udx hu d q v r d fk lp ¾ e oh u dov 6 r k q x q g ) d p lolh) ud q n ¾ e oh u dov 6 r k q x q g ) d p lolh vr z.

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X/D¾2 X D X j pjxj ¡„X / 2 D X iXsi /¡„X /2Pfsi g where the last sum in each line runs over all outcomes in S The standard deviation ¾X is the square root of the variance Facts For constants fiand fland random variables X and Y „XCY D„X C„Y, „fiCflX DfiCfl„X, ¾2 fiCflX Dfl 2¾2 X Particular case var¡X/DvarX. B± J( Q Vþ W Wì Y Z$ fŒ ŒD Ç Ó¸ ßô"í$$û@& P( #ä* $ , $ † 0 Ù4 á6 ² 8 ºÐ Â. J G Walker Department of Electrical and Electronic Engineering, University Park, University of Nottingham, Nottingham NG7 2RD, UK Received April 7, 1994;.

Xi /D¾2=n From the Tchebychev inequality, PfjX ¡„j>†g •¾2=n/=†2 for each †>0 In particular, for each positive C, PfjX ¡„j>C¾= p ng•1=C2 Statistics 241 23 September 1997 °c David Pollard Chapter 4 Variances and covariances Page 4 For example, there is at most a 1% chance that X lies more than 10¾= p n away from „(A normal approximation will give a much tighter bound. Y U k V 1 !. >&>/>'# ¦ l g% ¦ b4E õ l g0 õ >&>0>'# ¦ l g% ¦ b 4Ø'¼ b8 l g )% b ö = >&>1>' ¦ 0£#ì l g p £'ì b 1 >&>2>'2 É P!·/² l g G á2 #Ø Q ö0£'ì i j g _ G } b7C Â(ý i b.

L2 Ly2!2 L2 LxLyH T w"Lw (32) The pseudostresses or moments (per unit length) of the plate are denoted as p p " i g j g k M x M y M xy e g f g h (33) The relationship between the strain and the stress is expressed as p p "DCe p, (34) whereD"Eh3/12(1!l2. Má \4(>/ 5( d ¦>& ) ¾ È 4(2°>''¼ b ¦ 1 _ &k 2( Z B1 ¶ ¹#Ý (&É b1 ¦0 ¨ >/>,6ä & ¥ ì ¹ B º>1 v ¥>& v>' >0>,6ä & d \ u º3û%, Æ 1 >1>,1 8 Má \4(>/ 5( d ¦>& ) ¾ È 4(2°>''¼ b ¦ 1 6õ >2>,1 ¦0 ¨ &k 2( Z B1 4 0d N'¨>6 ²'¨>/8o b0d _ ö Y A ¶ ¹#Ý (&É _ Ü0¯ I S Má \ Æ ?. M , A i > z'g Z 8 S T E d ¾ 8 M q _ H æ _ í H 27 ~ r K S $ ( $ ( í á î å ¢ ³ î Ò b$Ù j g _ ¦ _ H 8 S T 8 S6õ * b$Ù _ L C >&i#æ K 6 F r M ¹ B º>1 v ¥ ¶% &k K 2 Ç ² \* Ç& &t 0¿ 1 6× %¼ ブック 1indb a ¦% ¦ >/>, ¦ 0 >&>/>' ¦ b*ü \% $×.

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