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B. A.內(nèi)涵價(jià) B.時(shí)間價(jià) C.內(nèi)在價(jià)值+時(shí)間價(jià) D.有效價(jià)下列說(shuō)法錯(cuò)誤的是 )D.的因素表述對(duì)的的是(A)。 C.執(zhí)行價(jià)格越高,期權(quán)價(jià)值越 D.無(wú)風(fēng)險(xiǎn)利率越高,期權(quán)價(jià)值越【解析】B、C、D錯(cuò)誤的是(D)。期權(quán)空頭價(jià)值為- B.期權(quán)多頭價(jià)值C.買方期權(quán)凈損益為1 D.賣方凈損失為-同價(jià)格的看跌期權(quán),這事實(shí)上相稱于該投資者在期貨市場(chǎng)上(A)。A.做多 B.做空 C.對(duì) D.套下列因素中,對(duì)股票期權(quán)價(jià)格影響最小的是 )A.無(wú)風(fēng)險(xiǎn)利 B.股票的風(fēng) C.到期 D.股票的預(yù)期收益的執(zhí)行價(jià)格為100美元,期權(quán)價(jià)格為5元。如果股價(jià)(),無(wú)視委托傭金,看漲A.漲到104美 B.跌到90美 C.漲到107美 D.跌到96美【答案】105美元以上才有利潤(rùn),105的凈利潤(rùn)為()。(無(wú)視交易成本)。A.8.5 B.13.5 C.16.5 D.23.5【答案】如果期貨看漲期權(quán)的delta為0.4,意味著( D.期權(quán)價(jià)格每變動(dòng)0.4元,期貨的價(jià)格則變動(dòng)0.4【答案】格波動(dòng)率的變化率,thetaGamma指標(biāo)是反映 )的指標(biāo) 【答案】6月1日,武鋼CWB1的Gamma值為0.056,也就是說(shuō)理論上( A.當(dāng)武鋼股份變化1元時(shí),武鋼CWB1的Delta值變化0.056。C.當(dāng)武鋼股份變化1CWB1Vega0.056。D.當(dāng)武鋼股份變化1CWB1Rh0值變化0.056。【答案】設(shè)S表達(dá)標(biāo)的物價(jià)格,X表達(dá)期權(quán)的執(zhí)行價(jià)格,則看跌期權(quán)在到期日的 A.Max[0,(S- B.Max[0,(X- 【答案】下列不是單向二叉樹定價(jià)模型的假設(shè)的是 )將來(lái)股票價(jià)格將是兩種可能值中的一 B.允許賣C.允許以無(wú)風(fēng)險(xiǎn)利率借人或貸出款 D.看漲期權(quán)只能在到期日?qǐng)?zhí)【答案】【解析】D某公司的股票現(xiàn)在的市價(jià)60元1股以該股票為標(biāo)的資產(chǎn)的看漲期權(quán)執(zhí)行價(jià)格為63元,到期時(shí)間為6個(gè)月。6個(gè)月后來(lái)股價(jià)有兩種可能:上升25%或者減少20%,則delta套期保值比率為( )。 【答案】c
12
75同價(jià)格為10.5元的該股票歐式看漲期權(quán)的價(jià)值為()元。 【答案】erTpud,
e
[pfu(1p)fd不發(fā)股利,運(yùn)用布萊克一斯科爾斯模型所擬定的股票看漲期權(quán)價(jià)格為()。 【答案】 期貨交易中套期保值的作用是 ) 20.A:B:C:D:變二Explanationspeculatorswishtotakeapositioninthemarket.Eithertheyarebettingthatapricewillgouportheyarebettingthatitwillgodown.TheyderivativestogetextraHedgersareinterestedinreducingariskthattheyalreadyArbitrageinvolveslockinginarisk-lessprofitbysimultaneouslyintotransactionsintwoormoreAcalloptiongivestheholdertherighttobuyanassetbyacertaindateforacertainprice.Putoption:Aputoptiongivestheholdertherighttosellanassetbyacertaindateforacertainprice.Futures(forward)contract:Itisanagreementtobuyorsellanassetforcertainpriceatacertaintimeintheshortselling:Theinvestor’sbrokerborrowsthesharesfromanotherclient’saccountandsellsthemintheusualway.Tocloseoutthepositiontheinvestormustpurchasetheshares.Thebrokerthenreplacesthemintheaccountoftheclientfromwhomtheywereborrowed.In-the-moneyoption:itwouldleadtoapositivecashflowtotheholderifitexercisedrisk-neutralvaluation:Firstly,assumethattheexpectedreturnfromthestockpriceistherisk-freerater,thencalculatetheexpectedpayofffromtheoption,atlast,discountingtheexpectedpayoffattherisk-freerateFactorsaffectingstockoptionpricing:stockprice,strikeprice,risk-freeinterestrate,volatility,timetomaturity,anddividends.bottomverticalstrangle:abottomverticalstranglecanbecreatedbybuyaputwithlowerstrikepricesandbuyacallwithhigherstrikeprices.Bullspreads:Abullspreadcanbecreatedusingtwocalloptionswiththesamematurityanddifferentstrikeprices.Theinvestorbuysthecalloptionwiththelowerstrikepriceandshortsthecalloptionwiththehigherstrikeprice.Bullspreadscanalsobecreatedbybuyingaputwithalowstrikepriceandsellingaputwithahighstrikeprice.Bearspreads:AbearspreadcanbecreatedbysellingacallwithlowerstrikepriceandbuyingacallwithanotherhigherstrikeButterflyspreads:Abutterflyspreadinvolvespositionsinoptionswiththreedifferentstrikeprices:buyingtwocalloptionswithstrikepricesX1andX3,andsellingtwocalloptionswithastrikepriceX2,X1<<三.Explainthedifferencesbetweenforwardcontractandfutures contractbetween2parties Exchangetraded Usually1specifieddeliverydate ofdeliverydatesSettledatmaturity SettleddailyDeliveryorfinalcashsettlementusuallyoccurs
Contractusuallyclosedout tomaturity四.Explainthedifferencesbetweenexchanged–tradedandOver-the-counter?Exchangestandardtradingfloororcomputervirtuallynocreditnon-standardtelephonesomecredit五0.8%,浮動(dòng)
六AB0.15%A6.85%B10.45%的
別為英鎊 英鎊
英鎊?英鎊英鎊英鎊 英鎊英鎊$5、$3和$2.如何構(gòu)造蝶式差價(jià)期權(quán).請(qǐng)用一種表格闡明這種方略帶來(lái)的盈利性.股票價(jià)格在八基于同一股票的有相似的到期日敲定價(jià)為$70的期權(quán)市場(chǎng)價(jià)格為$4.敲定價(jià)$65$6。解釋如何構(gòu)造底部寬跨式期權(quán).請(qǐng)用一種表格闡明這種方略帶來(lái)的盈利性.答案:buyaputwiththestrikeprices$65 buyacallwiththestrike$70,thisportfoliowouldneedinitialcostThepatternofprofitsfromthestrangleistheStockPayoffLongPayoffLongTotalTotalST65-065-55-65<ST000-ST0 九遠(yuǎn)期/FSer(Tt)(SI)er(Tt)Se(rq)(Tt B-S公式的使用cSeq(TtN(dXer(TtN(d pXer(Tt)N(d)Seq(Tt)N(d d1
ln(S/X)(rqσ2/2)(T
d2d1
TσTσT2).Supposethecurrentvalueoftheindexis500,continuousdividendyieldsofindexis4%perannum,therisk-freeinterestrateis6%perannum.ifthepriceofthree-monthEuropeanindexcalloptionwithexerciseprice490is$20,Whatisthepriceofathree-monthEuropeanindexputoptionwithexerciseprice490?byput-callWhatisthepriceofaEuropeanfuturesputoption:currentfuturesprice$19,thestrikepriceis$20,therisk-freeinterestrateis12%perannum,thevolatilityis20%perannum,andthetimetomaturityisfivemonths?(2Solution:InthiscaseF=19,X=20,r=0.12, T-σTd1σTd2d1N(0.33)
N(0.46)N(d1)N(0.33)0.6293,N(d2)N(0.46)ThepriceoftheEuropeanput pXer(Tt)N(d)Fer(Tt)N(d Aone-year-longforwardcontractonanon-dividend-payingstockisenteredintowhenthestockpriceis$40andtherisk-freerateofinterestis10%perannumwithcontinuouscompounding.WhataretheforwardpriceandtheinitialvalueoftheforwardSixmonthslater,thepriceofthestockis$45andtherisk-freeinterestrateisstill10%.Whataretheforwardpriceandthevalueoftheforwardcontract?Theforward
FSer(Tt)40e0.144.21Theinitialvalueoftheforwardcontractiszero.f(a)ThedeliverypriceKinthecontractis$44.21.Thevalueoftheforwardcontractaftersixmonthsisgiven:fSKer(Tt)4544.21e0.10.5Theforward
FSer(Tt)45e0.10.5310%,30%。若在兩個(gè)月后預(yù)期支付的紅利為$1.50,解S050X50r0.1,σ0.3,Tln(50/50)(0.1ln(50/50)(0.10.09/0.3d2d1
S0應(yīng)當(dāng)是0S501.50e0.16670.10X50r0.1,σ0.3,T
ln(48.52/50)(0.1ln(48.52/50)(0.10.09/0.3d2d1
12%,30%,3S052X50r0.12,σ0.30,Tln(5250)(0.120.32/d1 0.30d2d1
5%,35%,6S069X70r0.05,σ0.35,Tln(69/70)(0.050.352/2)d1 0.35d2d1
十Consideraportfoliothatisdeltaneutral,withagammaof -5,000andavegaof- Supposethatatradedoptionhasagammaof0.5,avegaofandadeltaofAnothertradedoptionwithagammaof0.8,avegaof1.2,andadeltaof0.5.Whatpositioninthetradedtwocalloptionsandintheunderlyingassetwouldmaketheportfoliogamma anddeltaSolution:If,w1,w2, aretheamountsofthetwotradedoptionsunderlyingassetincludedintheportfolio,werequire-5,000+0.5w1+0.8w2=-8,000+2.0w1+1.2w2=w3+0.6w1+0.5 =>w1=400,w2=6,000,w3=-=>Theportfoliocanbemadegamma,vegaanddeltaneutralbyincluding400ofthefirsttraded6,000ofthesecondtradedoption.Andshort3240underlyingasset. 1)
N(d2)
X
2T f
1, T
TlnS~NlnS(rσ2/T
T
p(STX)p(lnSTlnX)1p(lnSTlnX1N
lnXlnS(rσ2/2)(TσσTσTσT
lnXlnS(rσ2/2)(T
)N(d2
X
2SinceT
f
1,
2and
N(dT T E[
]KP(S1XS2 1, K[P(S1X)*P(S2X)]
fer(Tt)E[f]er(Tt)K[N(d)*N(dln(S1/X)(rσ2/2)(T
ln(S2/X)(rσ2/2)(T
,dTT
,TT12、Usetwo-steptreetovalueanAmerican2-yearputoptiononnon-dividend-payingstock,currentstockpriceis50,thestrikepriceis$52,thevolatilityofstockpriceis30%perannum,therisk-freeinterestrateis5%perannum.(保存2位小數(shù))Inthiscase,S=50,X=52,σ=0.3,Δt=1,r=0.05,theparametersnecessarytoconstructthetreeareu
d10.74u
=1.10p 0.51,1pufi,
ert[ (1p) 2i1.j i1.0 Ifastockprice,S,followsgeometricBrownianWhatistheprocessfollowedbythevariableS geometricBrownian
Show
S Theexpectedvalueof
E(S)Seμ(Tt).WhatistheexpectedvalueTS?nTS?TThevarainceofST
D(S)S2eμ2(Tt)(eσ2(Tt)1)TS?TWhatisthevariance TS?TUsingrisk-neutralvaluationtoval
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