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Unformatted text preview: STA 4321/5325 — Spring 2010 Quiz 2 — January 29 Name: There are ﬁve problems in this quiz. Each problem has exactly one correct answer. Problem 1 The probability that ’I‘raver eats breakfast and gets to work on time is 0.2. The
probability that he eats breakfast is 0.4. If Traver eats breakfast, what is the probability that he is on time for work? A ._. EV a“? MTMO Codi ‘ kw l’ (a) 0.6 = emf tiara!" TradCl sci5 to work, eraHm. ‘
(b) 02 Anag ENAM tho»? Trevo (pets Rabies} W321: he Wk on ‘l‘m’VL’
(C) 0'08 ?Q\n€>) : o .L / FUR): 09
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High) 176%) Mi Problem 2 Let A and B be two independent events such that P(A) = 0.4 and P(B) = 0.6. Then P(A n B) is equal to
17 «whoa a} wwwma, mars): r (a) PC%) (a) 1 (b) 0.2 '=: o.qxo.g
= Wm ((51) 0.67 Problem 3 If A and B are mutually exclusive and independent events, then it is always true that
(a) P(A) = o and 12(3) = 0 ’91 Human 9;} mumi7 cumin, An e — 31> g? Jejﬁnﬁtoq if laJLfCﬂaqutcl mag)=an).P(6} (c) P(A) = 0.5 and P(B) = 0.5
(d) P(A) = P(B) Problem 4 Let A and B be two events. Remember that the set E denotes the complement of
the set B. Then P(BA) + P(BA) is equal to (a) PM) ' gnTs=74 E? 13,75 :5 9 Fave“ .9;ka (c) 0
mm) +MQCT) (d) 1 . _ z _ 5
F(BIH)tP(EIA)— an) HA) RA) Problem 5 Let A and B be two independent events in sample space S. Then P(A n B) = P(AB)P(B]S) This statement is  Are: ‘IW'Ml'é PCR).~PL6}=.F(HAG) (b) False . F Ls) :1. P (rams)e 19(R13)~V(3l5) z PLANS) . men)?
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This note was uploaded on 08/05/2011 for the course STA 4321 taught by Professor Staff during the Fall '08 term at University of Florida.
 Fall '08
 Staff
 Probability

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