moje zadanie nr 2 nowak 2 czesc


Overview

55
56
57
58
Arkusz1
Arkusz3
Arkusz2
59
60
61


Sheet 1: 55

Futures. Marking-to-market





Problem 55





Tri-Mark receives a $1200,000 from a major contract on December 18. These funds





are not needed for six days and, rather than putting them into short-term marketable





securities Tri-Mark's Chief Financial Officer (CFO) wants to use these funds to





speculate in pork bellies. He purchases 55 contracts. Traded on the





Chicago Mercantile Exchange (CME), each pork belly futures contract is for





40,000 pounds and requires a $2,150 initial margin and $1,800 maintenance margin.





The current futures price for February delivery is $0,5380. The contracts are





purchased at this price.





(a) What is the initial value of Tri-Mark's margin account ?





(b) Immediately after the CFO purchases the contracts, the government issues





a major report on dietary fat that is expected to reduce the public's bacon





consumption. On succeeding days after the purchase of the contracts, pork





belly futures trade at $0,5312, $0,5300, $0,5120, $0,4998, $0,4887, and $0,4880.





Compute the changes in the margin account on each of these days.





Assuming that Tri-Mark closes its position at the end of sixth day, what





is its profit/loss on its speculation ?






Sheet 2: 56

Futures & Options








Problem 56








A distributor has just purchased DM 375 000 worth of fine German beer for








the central Ohio market and must pay for the beer in 90 days. The distributor








is concerned about changes in the value of the German mark during that








period. It has accumulated the following information:








Today's spot exchange rate: So ($/DM) = 0,5019








Exchange rate available on three-month futures contract: F1,4 ($/DM) = 0,5028








Distributor's estimate of the spot exchange rate in three months: S1,4 ($/DM) = 0,5050



















Option information

Call option Put option




Contract size
DM 62,500.000 62,500.000




Exercise price
$/DM 0.5050 0.5060




Premium
$/DM 0.0010 0.0012













(a) If the distributor remains unhedged, how much will he expect to pay








in dollars for the beer ? Draw the payoff pattern.








(b) If currency futures contracts are used to hedge (each contract is for DM








125 000), how much will the distributor pay in dollars for the beer ? Draw






$ 189375
the payoff pattern for the futures contract and for the hedged position.








(c) If the distributor hedges this exposure with an option, which type of option







188550
should he use ? Assuming that the distributor's estimate of the future spot








rate is accurate, should the distributor exercise this option ? If the distributor








exercises the option, how many dollars will he pay for the beer ? Draw








the payoff pattern for the option contract and for the hedged position.








(d) Given your answers to the above questions, which is the better way to








hedge the distributor's currency risk ?









Sheet 3: 57

Option characterictics











Problem 57











A firm is thinking of purchasing a put option on the DM. The option has











an exercise price of $0,5000 and a premium of $0,05. The current spot











rate is $0,5300.











(a) Draw the payoff diagram for the option, labelling all of its parts.











(b) Is the option in or out of the money ? By how much ?











(c) What is the intrinsic value of the option ?











(d) What is the time value of the option ?






























































































































































0 1 2 3 4 5 6 7 8





-400 120 120 120 120 120 120 120




































































280,347.44 zł

112,138.97 zł


































-495,238.10 zł
-520 -297,142.86 zł












































































-185,003.88 zł






Sheet 4: 58

Call or Put Option




Problem 58




A person interested in speculating in the DM has gathered the following




information:




Today's spot exchange rate: So ($/DM) = 0,5019.




Estimate of the spot exchange rate in six months: S1/2 ($/DM) = 0,5045.











Option information
Call option Put option

Contract size DM 62.500 62.500

Exercise price $/DM 0.5050 0.5060

Premium $/DM 0.0010 0.0012






Should he buy a call option or a put option? What will the profits in dollars




be from this strategy if one DM option contract is purchased?





Sheet 5: Arkusz1


Dzień Cena akcji stopa zwrotu z akcji okres opcji Cena rozl. 22 Cena rozl. 19 Dzień DELTA (22) DELTA (19) RHO (350) RHO (380) RHO (350) RHO (380)

D1(1) D1(2) D2(1) D2(2)



Parametry














0 24.0
90 #VALUE! #VALUE! 0 0.85 0.99 0.04 0.05 0.82 0.99

1.0253137698963 2.49134851181505 0.925313769896297 2.39134851181505



Cena akcji 24













1 24.08 0.003416477702192 89 #VALUE! #VALUE! 1 0.86 0.99 0.04 0.05 0.83 0.99

1.06362138690397 2.53786927287247 0.964178494302796 2.4384263802713



r - wolna od ryzyka 4.2%













3 24.16 0.003404845124744 87 #VALUE! #VALUE! 2 0.87 1.00 0.04 0.05 0.84 0.99

1.10684130198773 2.59793828229062 1.00852209396271 2.4996190742656



Odch. stand stopy zwrotu 0.2













6 24.25 0.003393291492748 84 #VALUE! #VALUE! 3 0.88 1.00 0.04 0.05 0.86 1.00

1.1561424712828 2.67363259757903 1.05953329297487 2.5770234192711



p = 40%













9 24.33 0.003381816005267 81 #VALUE! #VALUE! 4 0.89 1.00 0.04 0.05 0.87 1.00

1.20749202167629 2.75282832614309 1.11262369187124 2.65795999633804



















12 24.41 0.003370417872163 78 #VALUE! #VALUE! 5 0.90 1.00 0.04 0.05 0.88 1.00

1.26108010595689 2.83585403277676 1.16798517233177 2.74275909915164



WIBOR2W 4.61%













15 24.49 0.003359096313912 75 #VALUE! #VALUE! 6 0.91 1.00 0.04 0.05 0.89 1.00

1.31712270307057 2.9230832995409 1.22583561015304 2.83179620662337



+ powyżej 2%













18 24.57 0.003347850561432 72 #VALUE! #VALUE! 7 0.92 1.00 0.04 0.04 0.90 1.00

1.37586635860415 3.01494302875749 1.28642363950416 2.9255003096575



WIBOR2W+5% 6.61%













21 25.68 0.045008267879289 69 #VALUE! #VALUE! 8 0.97 1.00 0.04 0.04 0.97 1.00

1.90234852100842 3.57667818486723 1.81478901743133 3.48911868129014



















24 25.70 0.000593383770954 66 #VALUE! #VALUE! 9 0.97 1.00 0.04 0.04 0.97 1.00

1.94598928705244 3.65794903508423 1.86035440319467 3.57231415122646



Cena wykonania 1 22













27 25.71 0.000593031875463 63 #VALUE! #VALUE! 10 0.98 1.00 0.04 0.04 0.97 1.00

1.99268620545985 3.74493287127931 1.90902020280644 3.6612668686259



Cena wykonania 2 19













30 25.73 0.000592680397096 60 #VALUE! #VALUE! 11 0.98 1.00 0.04 0.04 0.98 1.00

2.04281640300315 3.83833493445003 1.96116674491037 3.75668527635726



Termin opcji (w dniach) 90













33 25.74 0.00059232933511 57 #VALUE! #VALUE! 12 0.98 1.00 0.03 0.03 0.98 1.00

2.09682557434049 3.93898871837272 2.01724333176507 3.8594064757973



















36 25.76 0.000591978688767 54 #VALUE! #VALUE! 13 0.98 1.00 0.03 0.03 0.98 1.00

2.15524489492271 4.04788760839365 2.07778522799856 3.9704279414695



















39 25.77 0.000591628457329 51 #VALUE! #VALUE! 14 0.99 1.00 0.03 0.03 0.98 1.00

2.21871332972171 4.16622661496498 2.1434360644508 4.09094934969407



















42 26.00 0.008869179600887 48 #VALUE! #VALUE! 15 0.99 1.00 0.03 0.03 0.99 1.00

2.40082431690125 4.40827506248917 2.32779464256723 4.33524538815514



















45 25.93 -0.002673992673993 45 #VALUE! #VALUE! 16 0.99 1.00 0.03 0.03 0.99 1.00

2.4343778770708 4.50766409200244 2.36366719895215 4.43695341388379



















48 25.86 -0.002681162081757 42 #VALUE! #VALUE! 17 0.99 1.00 0.03 0.03 0.99 1.00

2.47294660883229 4.61900172620769 2.4046336037259 4.55068872110129



















51 25.79 -0.002688370037563 39 #VALUE! #VALUE! 18 0.99 1.00 0.02 0.02 0.99 1.00

2.51754485334386 4.74461149832406 2.45171679448342 4.67878343946362



















54 25.72 -0.002695616853144 36 #VALUE! #VALUE! 19 0.99 1.00 0.02 0.02 0.99 1.00

2.56948500969307 4.88748946639327 2.50623945648971 4.8242439131899



















57 25.65 -0.002702902843602 33 #VALUE! #VALUE! 20 1.00 1.00 0.02 0.02 0.99 1.00

2.63049868119427 5.05157537509765 2.56994567411232 4.9910223680157



















60 25.58 -0.002710228327455 30 #VALUE! #VALUE! 21 1.00 1.00 0.02 0.02 1.00 1.00

2.70292355646612 5.24217021513052 2.64518852954715 5.18443518821156



















63 25.51 -0.002717593626684 27 #VALUE! #VALUE! 22 1.00 1.00 0.02 0.02 1.00 1.00

2.79000263686766 5.46660363098488 2.73523038111714 5.41183137523436




66 24.54 -0.038149986934936 24 #VALUE! #VALUE! 23 0.99 1.00 0.01 0.01 0.98 1.00

2.19599419467223 5.03495826487864 2.1443544167228 4.98331848692921



69 25.02 0.019559902200489 21 #VALUE! #VALUE! 24 1.00 1.00 0.01 0.01 1.00 1.00

2.73792588510045 5.77290613769291 2.68962129594648 5.72460154853895



72 25.50 0.019184652278178 18 #VALUE! #VALUE! 25 1.00 1.00 0.01 0.01 1.00 1.00

3.37064884258598 6.64880218289267 3.32592748303598 6.60408082334267



75 25.98 0.018823529411765 15 #VALUE! #VALUE! 26 1.00 1.00 0.01 0.01 1.00 1.00

4.1364833238843 7.72752038677807 4.09565849483791 7.68669555773168



78 25.98 0 12 #VALUE! #VALUE! 27 1.00 1.00 0.01 0.01 1.00 1.00

4.61056119317899 8.62546268435482 4.57404635601198 8.5889478471878



81 33.60 0.293302540415704 9 #VALUE! #VALUE! 28 1.00 1.00 0.01 0.01 1.00 1.00

13.4408062569753 18.0768151703757 13.4091834803736 18.045192393774



84 30.24 -0.1 6 #VALUE! #VALUE! 29 1.00 1.00 0.00 0.00 1.00 1.00

12.3609270718482 18.038855212261 12.3351071828735 18.0130353232863



87 26.88 -0.111111111111111 3 #VALUE! #VALUE! 30 1.00 1.00 0.00 0.00 1.00 1.00

11.0014126428272 19.0312156251789 10.9831552242437 19.0129582065954



90 24.17 -0.100818452380952 0






























































































































































































































































































INPUTS





















cena akcji 200




















r - wolna od ryzyka 7%
















odch. standardowe stopy zwrotu akcji



0.2





Dzień Cena akcji stopa zwrotu z akcji okres opcji Cena rozl. 350 Cena rozl. 380 Dzień







p = 30%





0 -14.4
90 #VALUE! #VALUE! 0















1 -13.9 -0.033265105766922 89 #VALUE! #VALUE! 1







WIBOR2W 5.54%





2 -13.5 -0.034409749731142 88 #VALUE! #VALUE! 2







dadatkowo 5%





















3 -13.0 -0.035635974702065 87 #VALUE! #VALUE! 3







WIBOR2W+5% 10.54%





















4 -12.5 -0.036952824625593 86 #VALUE! #VALUE! 4































5 -12.0 -0.038370731538905 85 #VALUE! #VALUE! 5







strike price A 230





















6 -12.0 0 84 #VALUE! #VALUE! 6







strike price B 250




















weekend 7 -12.0 0 83 #VALUE! #VALUE! 7







maturity (w dniach) 90





















8 -11.5 -0.039901792507117 82 #VALUE! #VALUE! 8































9 -11.1 -0.04156011561704 81 #VALUE! #VALUE! 9































10 -10.6 -0.043362255989374 80 #VALUE! #VALUE! 10































11 -10.1 -0.045327770371657 79 #VALUE! #VALUE! 11







dywidenda 10%





















12 -9.6 -0.047479929723423 78 #VALUE! #VALUE! 12







ustalenie prawa w t=15 16





















13 -9.6 0 77 #VALUE! #VALUE! 13







wypłata w t=16





















weekend 14 -9.6 0 76 #VALUE! #VALUE! 14































15 -9.1 -0.049846644921232 75 #VALUE! #VALUE! 15































16 -8.7 -0.052461683847971 74 #VALUE! #VALUE! 16 wys dyw


-0.866953476123626


























17 15.4 -2.77754235529084 73 #VALUE! #VALUE! 17































18 15.9 0.031147664432129 72 #VALUE! #VALUE! 18 payment


16.8


























19 16.4 0.03020679336871 71 #VALUE! #VALUE! 19































20 16.4 0 70 #VALUE! #VALUE! 20






























weekend 21 16.4 0 69 #VALUE! #VALUE! 21







-14.4295347612363




214.429534761236
















22 16.9 0.029321097048812 68 #VALUE! #VALUE! 22































23 17.3 0.028485860372317 67 #VALUE! #VALUE! 23































24 17.8 0.027696890613552 66 #VALUE! #VALUE! 24





Sd=200-wartość dyw/(1+rf)^dzień dyw/360
























25 18.3 0.026950447030171 65 #VALUE! #VALUE! 25































26 18.8 0.026243181555749 64 #VALUE! #VALUE! 26































27 18.8 0 63 #VALUE! #VALUE! 27






























weekend 28 18.8 0 62 #VALUE! #VALUE! 28































29 15.4 -0.179004620144476 61 #VALUE! #VALUE! 29































30 12.1 -0.218033651024902 60 #VALUE! #VALUE! 30































31 8.7 -0.278827409019164 59 #VALUE! #VALUE! 31































32 5.3 -0.386630624217073 58 #VALUE! #VALUE! 32































33 2.0 -0.630338975961366 57 #VALUE! #VALUE! 33































34 2.0 0 56 #VALUE! #VALUE! 34






























weekend 35 2.0 0 55 #VALUE! #VALUE! 35































36 -1.4 -1.7051810577019 54 #VALUE! #VALUE! 36































37 -4.7 2.41807552695598 53 #VALUE! #VALUE! 37































38 -8.1 0.707437711041287 52 #VALUE! #VALUE! 38































39 -11.5 0.414327097537194 51 #VALUE! #VALUE! 39































40 -14.8 0.292949981838482 50 #VALUE! #VALUE! 40































41 -14.8 0 49 #VALUE! #VALUE! 41






























weekend 42 17.5
48 #VALUE! #VALUE! 42































Sheet 6: Arkusz3

Dzień DELTA (22) DELTA (19) RHO (22) RHO (19) DELTA (26) DELTA (28) RHO (26) RHO (28)
0 0.84739240419551 0.993637026137696 0.044769465746618 0.053967632421125 0.259389954825192 0.08282667554036 0.014669230215376 0.004412274550119
1 0.856249845891485 0.994423495995968 0.044811324461033 0.05342900459626 0.268855369130477 0.086676383321633 0.015081371771353 0.004581010762743
3 0.865818683636461 0.995310699159063 0.044386973983043 0.052301577768251 0.276838912482627 0.089150265177792 0.01523316245637 0.004622757246316
6 0.876188502460766 0.996248224108268 0.043477509081395 0.050578490755283 0.283311612235447 0.090102908223882 0.01511119342294 0.004529407676654
9 0.886378579733714 0.997045800863882 0.042515267140388 0.04884080439968 0.289990407740987 0.09100710686987 0.014974043251879 0.004429477346072
12 0.896359940618673 0.99771477038715 0.041499531697273 0.047090158778051 0.296889195419533 0.091855454684848 0.014821058219935 0.00432280695306
15 0.906101187163912 0.998267013354691 0.040429701075002 0.045328131741973 0.304023528102681 0.092639502940057 0.0146515480521 0.004209241121843
18 0.915568437469288 0.998714793128243 0.03930531216143 0.043556222365836 0.311410893421046 0.093349579854839 0.014464782041689 0.004088629995486
21 0.971437264001763 0.999825967162195 0.040373249178441 0.041817809096637 0.497788432419229 0.197130235662729 0.022883080974136 0.00858865469102
24 0.974172056358507 0.99987284604729 0.038765932460452 0.040016289760907 0.498092197711225 0.192101848526264 0.021946314288053 0.008021367133517
27 0.976852160621009 0.999909751380534 0.037142480712983 0.038212730333179 0.498407414105265 0.186799577938883 0.021005618965327 0.007460225672753
30 0.979464760030191 0.999938041986222 0.035502709514505 0.036407275235328 0.498735374858823 0.181199424342508 0.020060913172666 0.00690588762754
33 0.981995554090357 0.999959069743334 0.033846486947205 0.034600054662026 0.499077595486699 0.1752745859023 0.019112108525745 0.006359095775589
36 0.984428718196837 0.999974146043628 0.032173748293415 0.032791183154605 0.499435866737941 0.168995097139422 0.018159109166809 0.005820693583497
39 0.986746928435056 0.999984506617353 0.030484513644094 0.030980758617274 0.499812324091077 0.162327439780384 0.017201810650665 0.005291643910169
42 0.99182091288739 0.999994785853583 0.028878645998943 0.029169002108373 0.54512036064941 0.183681656532406 0.017790606995008 0.005685096751016
45 0.992541293118664 0.999996719691316 0.027108228398588 0.02735560485865 0.52864991605054 0.164490447482813 0.016179783932684 0.004771111290788
48 0.993299783090138 0.999998070005312 0.025334232011144 0.025540900890821 0.510979632965737 0.145186364494862 0.014601359107369 0.003928965642533
51 0.9940911857885 0.99999895419412 0.023556275871872 0.023724898109026 0.491946314357753 0.125903880749618 0.013058296404073 0.003162607601566
54 0.994907481852365 0.999999488628114 0.021773956547878 0.021907603092613 0.471351820882734 0.106819438668136 0.011554023616171 0.002475911536865
57 0.995736976055293 0.999999780545285 0.019986859148819 0.020089020906266 0.448952290992633 0.088161870842971 0.010092558890179 0.001872495243915
60 0.996563322778821 0.999999920493326 0.018194576634381 0.018269155049738 0.424443773633018 0.070223896721407 0.008678681534016 0.001355437467384
63 0.997364559974035 0.999999977007934 0.016396741533505 0.016448007572176 0.397442081172829 0.05337290158076 0.007318175380244 0.000926850678676
66 0.985953869850872 0.999999760632501 0.014391538101102 0.01462557485859 0.149403727080306 0.006678830747242 0.002380407699567 9.97841369316381E-05
69 0.99690854561906 0.999999996092338 0.012756081893725 0.012801870342514 0.235632460506786 0.012079091045123 0.003344034587593 0.000161007855743
72 0.999624989452367 0.999999999985146 0.010972043028262 0.010976880330201 0.357632631130193 0.021593340681633 0.004424730593459 0.000251474287318
75 0.999982356465231 0.999999999999994 0.009150415815715 0.009150608526195 0.517751385493402 0.038300551625761 0.005423079598085 0.000378777114264
78 0.999997989977257 1 0.007323036787674 0.00732305432181 0.514198076163107 0.023079578395501 0.004324089235981 0.0001830899192
81 1 1 0.005494217042369 0.005494217042369 1 0.999999996951363 0.006493165595527 0.006493165571626
84 1 1 0.003664096012659 0.003664096012659 0.999999998073721 0.998739228365999 0.00433029527794 0.004324351700443
87 1 1 0.001832690557151 0.001832690557151 0.96795005530388 0.013636832357088 0.002093599489114 2.81840519854876E-05










Sheet 7: Arkusz2

Dzień Cena akcji stopa zwrotu z akcji okres opcji Cena rozl. 22 Cena rozl. 19 Cena rozl. 26 Cena rozl. 28





















0 24
90 2.42963140204525 5.20392470000706 0.357666829654257 0.087168099071157





















1 24.0819954648526 0.003416477702192 89 2.49427591006538 5.2830243148742 0.374243625396851 0.091809220431122





















3 24.1639909297052 0.003404845124744 87 2.55461110103975 5.35983273311115 0.386155402066628 0.094217664969779





















6 24.2459863945578 0.003393291492748 84 2.61083633199122 5.43441067271365 0.392943742992393 0.094138036142733





















9 24.3279818594104 0.003381816005267 81 2.66812772371495 5.50913673027796 0.399751044757529 0.093927523810642







12 24.409977324263 0.003370417872163 78 2.72649581075347 5.58399177193965 0.40657011880893 0.093575459120725






15 24.4919727891156 0.003359096313912 75 2.7859491042028 5.65895755068252 0.413392912533937 0.093070312991019






18 24.5739682539682 0.003347850561432 72 2.84649363599068 5.73401687221818 0.420210388024432 0.092399614304492






21 25.68 0.045008267879289 69 3.8822050203786 6.83272357579002 0.844208175411458 0.2365720501758






24 25.6952380952381 0.000593383770954 66 3.88652886452213 6.84132194851469 0.827880729177897 0.224250713931931






27 25.7104761904762 0.000593031875463 63 3.89105952412878 6.84992530145767 0.811081116180295 0.211797994679253






30 25.7257142857143 0.000592680397096 60 3.89580486075938 6.85853229506606 0.793775854197342 0.199218767730308






33 25.7409523809524 0.00059232933511 57 3.90077219791216 6.86714170878674 0.775927235142307 0.186519828820797






36 25.7561904761905 0.000591978688767 54 3.90596804716652 6.87575245744739 0.757492536471027 0.173710415621238






39 25.7714285714286 0.000591628457329 51 3.91139776488035 6.88436360370552 0.738423032493069 0.160802884150666






42 26 0.008869179600887 48 4.12835923586485 7.10630624836097 0.830174130628697 0.183914155560333






45 25.9304761904762 -0.002673992673993 45 4.05048565040734 7.03015504635217 0.764316915098997 0.154819750719504






48 25.8609523809524 -0.002681162081757 42 3.9726223809521 6.95400181001293 0.698969292304611 0.127920142380471






51 25.7914285714286 -0.002688370037563 39 3.89477716079209 6.87784646273433 0.634186162437761 0.10334700010094






54 25.7219047619048 -0.002695616853144 36 3.81695894723544 6.80168893755307 0.570043029925644 0.081233157671634






57 25.652380952381 -0.002702902843602 33 3.7391778939764 6.72552917975163 0.506630954155348 0.06170734404632






60 25.5828571428572 -0.002710228327455 30 3.66144515920489 6.6493671482122 0.444066585210097 0.044885652296233






63 25.5133333333333 -0.002717593626684 27 3.58377242879726 6.57320281513234 0.382505123997538 0.030858116026372






66 24.54 -0.038149986934936 24 2.60800081448794 5.59322669547534 0.095755913200047 0.002708746878529





















69 25.02 0.019559902200489 21 3.07508285071833 6.06658147305426 0.162893440292407 0.004973585807797





















72 25.5 0.019184652278178 18 3.54635117451233 6.5399339747293 0.2701709069029 0.008993260851229





















75 25.98 0.018823529411765 15 4.01854366325095 7.01328414570548 0.435789959714672 0.016055174371189





















78 25.98 0 12 4.01083741658614 7.0066319844018 0.386598310774833 0.008086169298428





















81 33.6 0.293302540415704 9 11.6231318305238 14.6199774899978 7.62733761789176 5.62944051209919





















84 30.24 -0.1 6 8.25542392404509 11.2533206616753 4.25822827411128 2.25990943215806





















87 26.88 -0.111111111111111 3 4.88771331418653 7.88666149861564 0.895303617200103 0.002333381946064





















90 24.17 -0.100818452380952 0


























Sheet 8: 59

Black-Scholes Model. Put-Call Parity








Problem 59








Consider a call option on the stock of Arkla Natural Gas. The stock currently








trades for $22,75 per share. The option has one month to expiration and an








exercise price of $20,00. The riskless interest rate is 5% (annually) and the variance








is 0,45.








(a) What is the value of the call option?








(b) The price exceeds $2,75. Why?








(c) Suppose the risk-free rate was 7% instead of 5%. Find the option's value








Is this result consistent with your expectation ?













































#VALUE!






































-90 110



































10.00 zł



























2.9999999985































42








84






























26.6666666666667

Sheet 9: 60

Swap terminology






Problem 60






Gettman Inc., a manufacturer of sports footwear, recently negotiated






a ten-year, $5 million bank loan with Texas Commerce Bank (TCB). The loan






requires semiannual payments based on a floating-rate index of six-month






LIBOR + 1%. Furthermore, the loan contains a covenant stipulating that






Gettman should hedge within the next 60 days, to the degree possible,






the interest rate risk in the loan. The CFO of Gettman decides to achive this






objective by entering into an interest swap, where the firm will receive floating






and pay fixed. The swap dealer quotes ten year swaps at "80-87". The current






ten-year Treasury bond yield is 7%.






(a) What is the percentage coupon (as a function of LIBOR, on a 365-day






basis) received by TCB on this loan?






(b) What is the fixed rate paid by Gettman Inc. to the dealer?






(c) What is the floating rate paid by the dealer to the firm?






(d) What is the net interest cost for Gettman on its borrowed funds?






(e) Can you offer a plausible reason why TCB may want the firm to hedge the






interest rate risk when presumably the bank itself could have provided a






fixed-rate loan to the firm?







Sheet 10: 61

Swap. Economic value











Problem 61











Consider a five-year, semiannual settlement, $100 million notional principal











8%-versus-LIBOR interest rate swap between Firm X (the fixed payer) and











Firm Y (the fixed receiver). Also suppose that just after the sixth payment (i.e.,











after three years), Firm X falls into financial troubles and files for Chapter 7.
























(a) What is the loss per period to Firm Y if the market today offers swaps for a











fixed rate 7,2% against LIBOR flat?











(b) What is the economic value of the swap?











(c) If instead the market today offers swaps for a fixed rate of 8,4% against the











LIBOR, what is the loss to Firm Y? What is the economic value of the swap











in this case?













































722,570.16 zł












































-200000







#VALUE! ex 72





































































8000000
7200000
























4400000 because we are calculating it per period





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