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Question 21
2 P% L- C9 l' }6 O$ iThe following stream of cash flows will occur at the end of the next five years.4 Q5 i8 ^9 }: w& R N
Yr 1 -2,0008 z% p- ~5 y* E
Yr 2 -3,000$ l4 J Y* j' u7 b7 D
Yr 3 6,000
$ @9 }. d4 V# w& SYr 4 25,000
; E+ [' }# h) P& t! t8 h& OYr 5 30,0001 u0 J0 R9 |: ^) U& A
At a discount rate of 12%, the present value of this cash flow stream is closest to:
$ T9 D ?# }4 y2 yA) $58,165.3 F% |; D _% z5 U# O* i! R* T
B) $36,965.
( @" e3 ` d: T. C+ Z/ U; z KC) $65,144.
! i& s3 T5 A5 K% S3 k& ]D) $33,004.6 P4 Y$ e0 S' f8 \6 v0 I5 y2 r: i$ w
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Question 22& i& g8 G' w7 m2 }
The “up-move factor” in a binomial tree is best described as:
6 l& |& F. J! @) d4 q4 gA) the probability that the variable increases in any period.$ M, Y" V# @- {6 [5 |
B) one plus the percentage change in the variable in each period.
! X: f% p" v+ Q+ u5 k# x( |C) the increase in the value of the variable in the next period., I8 c: _7 m8 k) P: t
D) one minus the “down-move factor” for the binomial tree.
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3 ]0 N7 T* J* j; u8 W) w7 w3 KQuestion 233 I: p e& p' w) I% _
In a standard deck of playing cards, there are 52 cards. Of these cards, there are 2 red kings. If someone randomly selects 2 cards from the deck, the probability of selecting exactly one red king is the joint probability of a red king on the first draw and not on the second draw [(2/52) × (50/51)] plus the joint probability of a red king on the second draw and not the first draw [(50/52) × (2/51)]. This probability is best described as a(n):) [, b- v" c7 f# _: V/ y7 i
A) empirical probability.
4 s2 y# F n, _0 Z, A" R" p& C& UB) subjective probability.
" U/ Y( j5 S0 r4 q+ VC) a priori probability.
/ x! ^, d/ V6 k5 V. s& s& m2 ZD) Bayes probability.
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5 c9 Y; E0 h7 M* R# l" KQuestion 24 r) R! C6 R$ y# E' l
Assume an investor purchases a stock for $50. One year later, the stock is worth $60. After one more year, the stock price has fallen to the original price of $50. Calculate the continuously compounded return for year 1 and year 2.- f+ P+ j! p5 e" ]" g! d8 M/ D
Year 1 Year 2& [! `# ]* r9 Z
A) 18.23% 16.67%
! i+ O& V @5 ]' n6 a- T! ]B) 18.23% -18.23%
5 ^! n. M0 M; \2 Z: m9 DC) -18.23% 16.67%" R) G# k. ?1 U$ s) w# M% ?
D) -18.23% -18.23%
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6 \3 Z+ d2 Z' H. ~Question 25
E l6 V1 {6 `; nBrenda Conroy, CFA, is researching whether market share is positively correlated with return on equity among specialty retailers. Conroy selects five companies at random from each of ten groups of specialty retailers (auto parts stores, shoe stores, music stores, etc.). Conroy ranks the sampled companies by market share and by return on equity and conducts a test of the correlation between these firms’ market share ranks and their return-on-equity ranks. Conroy’s sampling technique and the type of statistical test she is performing are most accurately described as:+ E) R& P! \4 \7 V# I$ s
Sampling Technique Type of test0 R& j" C8 T; ~
A) simple random sampling nonparametric test2 n: L# r" ^/ X
B) simple random sampling parametric test3 r4 H; f' G) y$ y
C) stratified random sampling nonparametric test
3 O1 u7 ~* g+ Q7 g2 i# N* {D) stratified random sampling parametric test |
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发表于 2015-7-15 08:54:29
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