Guzzinatieusabetta 7125306ex 1
Balla30b b black 11b129bolls=W bollsWhite >w 30-PW= =replacementwithoutbolls2drowwe wi ball dramnI for black10we anyi :
a) 18ball extractionblack atBr theevent I .drow a= 2"the extractionblackI bellBz event atdrow .a=P(B2) Po 14bell afof blackProbablity thedrawing= aextraction . 15isn't replacement B2There theextractionthe eventafter is> so,by Bseventtheconditionated .P(B2) #1 HiP(B11Bz) of bell teatblackprobability drawing e= = = a22d extraction .knowing the formula :P(A(B) P)AnB= P(B) (B21B2)PbellsblackProbability 2 :drowwe- =P(B2)P(B21B2) =P(B2(Be)= .
b) 18IeventWe white ofball extractiondrow thea= 2"d extractionIevent bellwhite theWe atdrow a=P(W2) =P(WzlWe) == P(WelWabellswhite2-Probability :drowhe bbP(we) b2P(W21Wz) +59b(W2(W2) === .. - 870
c) P(B2) =P(Wz/B2) 30- e= = P(B2) eP(W2nB2) (W2(B2) . byD. == =in :X-event drow 2 bollsweE[X] 15>, 1Wz)](BenB2)] (B11W2)] P(W2E[X] [P [P220 10 ++ 0= ...
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Ex2
i) considered eventdistribution thebinomialThis aresimple asin: a ,p/-XpX (P(x)independent it results 1= .: -, ↳ thein UmberXwhich representsof Bermoullion trials thatsuccesser in ,probabilityhave the Ps ave(P faulty)of ifitemProb that thesuccen= . ,1010%P 0== , fametythat isn'tthe iteprobability .501-0P-
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Esercitazione Statistica
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Esercitazione esame Environmental accounting con soluzioni
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Esercitazione Macroeconomia
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Esercitazione esame Economia aziendale