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Understanding difference between Forwards and Options

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Page 1: Understanding Forwards & Options

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UNDERSTANDINGUNDERSTANDING

FORWARDS &FORWARDS &

OPTIONSOPTIONS

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Contract to sell or buy a currency at a rate agreed

today; for delivery at a pre-determined future date or

time period Difference between the spot and the forward rate is

called, forward points, swap points, or forward

margin. Outright forward rate = spot rate + forward points

Forward Contracts

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 Interest Parity Principle

etween two freely convertible currencies, the difference between the spot rate and the forward rate is determined by

the interest rate differential between the two currencies.

!pot " # $uro = #.%%%& '!D

( month )nterest *ates " '!D #. ; $'* #.((

(m Forward 1 Euro = 1. 3339 USD

  !pot *ate )nterest *ate Differential /orward 0eriod

#11 2o. of days in the year 3or4 5onths in a 6ear 

= #.%%%&3#.-#.((4( / #11#

= 1.1117

=

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 Interest Parity Principle....

orrow # $'* at #.(& )nt. payable 1.118%

!ell # $'* against #.%%%& '!D !pot)nvest #.%%%& '!D at #. )nt. receivable 1.1##7(

9o eliminate arbitrage today:s (m forward should be such that

  '!D #.%77( = $uro #.118%

  # $uro = 3#.%77(<#.118%4 = '!D #.%%%

To erify

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 Interest Parity Principle….

Currency with low interest rate will be at a premium

Currency with high interest rate will be at a discount

/orward rate is no indication of future spot rate

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Calculation of Annualised Premiums

!pot <*e = *s. &1.%&

(5 - /wd.0remium = *s 1.(8

>nnuali?ed 0remium " 0remium #11 %(&  !pot n

1.(8 #11 %(&

  &1.%& #81

  *esult " .%

n = 0remium period in days

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Option Forwards (Time Options)

  '!D )mports for @uly nd half 

'!D<)2* = &1.% + 1.7%11 + anA:s 5argin

0remium charged up to %#<1<1

  '!D $Bports for @uly nd half 3they will get only till #&th

 @ul4'!D<)2* = &1.%& - 1.%%8 - anA:s 5argin

0remium provided up to #&<1&<1 = 1.%711 + 31.7#11-1.%7114 #&<%#

3>2 )! 9$ E)22$* )2 O9 9$ C>!$!4

  !pot *ate &1.%& &1.%

%1 >pril 1.#1 1.#

%# 5ay 1.(

%1 @une 1.%7 1.%(

%# @uly 1.7# 1.7%

1.7

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Cancellation

F On #st /eb-1, an eBporter sold #11111 for %1th @un 1

delivery G &1.&

! "ontract cancelled # mont$s before maturity

 On %1<17, with the month forward rate from cancellation dateto %1th @un at say &#.11 the cancellation loss of *s.3&1114 i.e

3&#.11-&1.&4#11,1114 will be recovered from the customer.

!! %utomatic cancellation on t$e &t$ day from t$edate of  maturity H)f a gain is made on cancellation, the gain

will not be passed on to the customer but the loss will of course

 be recovered.

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 Excan!e Control aspects

 9he customer can be given the facility of booAing a single

forward contract for several orders provided that the receivables are

in the same currency and the liAely cash flow period falls within the

same contract period.

$Bporters are allowed to deliver eBchange representing a portion

of the eBport value in part utilisation of the forward contract.

 

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Managing

Risk 

Using Option

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Option

 - contract were te u'er as te ri4t ut not teoli4ation to

* 6u'/,ell* ,peci%ied uantit' o% a currenc'*  -t a speci%ied price "strie price* 6' a particular date "expir' date

For tis ri4t te u'er pa's te seller"writer o% te

option an up%ront %ee "called option preiu

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Option "#s Forward 

9 :ption 4i;e te u'er ari4t ut no oli4ation.

9 <ood instruent toed4e ad;erse price

o;es a;oidin4opportunit' loss.

9 p%ront preiu

9Can coose te strieprice

9 ,peci%ic date

9 Forwards are %ixed pricecontracts werein teu'er/seller is oli4atedto te price

9 :pportunit' loss

9 1o up%ront preiu

9 Cannot coose testrie price

9 :ption %orwards "tieoptions

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Two types of option

 American Option

5ay be eBercised at any time during the life of a contract.

 European Option.

5ay be eBercised only at maturity or eBpiry date.

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Option Terminolo!ies

Call Option

Jives the holder the right but not the obligation to

'U( an underlying at a fiBed price from the writer of

the option.

Put Option

Jives the holder the right but not the obligation to

SE)) an underlying at a fiBed price to the writer of

the option

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 %is& # Profit Profile

  uyer Seller 

  !rofit Unli"ite# !re"iu"

  Ris$ !re"iu" Unli"ite#

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Option ' pecs

,trie ?rice or @xercise priceAe %ixed price at wic te option older as teri4t to u' or sell te underl'in4 currenc'.

@xpir' Date Ae last da' on wic te option a' e exercised.

Bi%e or @xercise ?eriodAe period o% tie durin4 wic te option oldereno's te purcased option contracts.

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Option stri&e price

n te one' "A

Ae option is n te one' wen te ,trie ?rice is %a;ouraleto te option older"u'er tan te current %orward rate.

@4 ,D put option wit strie 50.00 E current %wd rate #).20 Eoption in te one'

:ut o% te one' ":A Ae option is :ut o% te one' wen te ,trie ?rice isun%a;ourale to te option older"/u'er tan te current%orward rate.

@4 ,D put option wit strie #5.00 E current %wd rate #).20 E

option out o% te one' -t te one' "-A Ae option is -t te one' wen te ,trie ?rice is eual to

te current %orward rate.

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 Price of an Option

Can te :ption u'er a;e te cae eat it too

1ot reall' * since te option seller car4es te u'er anup%ront preiu pa'ale in cas.

 -nd te up%ront preiu can e as i4 as &G or e;en oredependin4 on te strie price and te aturit' period.

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0.0000

0.1000

0.000

0./000

0.4000

0.5000

0.000

0.7000

0.8000

0.9000

4.05 4.15 4.5 4./5 4.45 4.55 4.5 4.75 4.85 4.95 47.05 47.15

!re"iu"

Intrinsi% &alue

'i"e alue

Te Premium of a Put Option di"ided into Time

*alue + Intrinsic *alue

Spot USD/INR 2 4.053# USD/INR2 4.55

>s the striAe of the put 3B-aBis4 increases, the premium goes up. /or an out of money put,

there is only time Kalue and no intrinsic value. >s soon as the striAe goes above the forward

rate 3i.e. option becomes )954, time value starts to come down and intrinsic value goes up.

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Option premium $ ,uotations

0oints of the second currency<terms currency

or 

0remiums are Luoted as a flat percentage of the base currency

 principal amount

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Factors determinin! Premium "alue

Holatilit'

,trie ?rice

Bi%e or @xercise ?eriod

nterest Rates * doestic %orei4n

Current aret Rate

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 0

0.005

0.0&

0.0&5

0.02

0.025

& 2 3 # 5 ! 7 8 ) &0

5 axis 6 &olatility in 7 8 axis 6 9ption !re"iu"

s

Can!e in premium wit can!e in "olatility

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 tri&e Price -ynamics

Ae option preiu can e uite i4 %or -A options.

s tere a wa' to reduce te preiu

There is one golden rule. You can’t get anything in the

market for free.

,o to reduce te preiu 'ou a;e to 4i;e up soeprotection.

Ao reduce te preiu 'ou a;e to raise te strie price

and consider u'in4 an :A option tere' 4i;in4 upsoe protection. Ae ore :A te option is te lowerwill e te preiu. Con;ersel' te ore A an optionis te i4er will e te preiu.

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Option trate!ies

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 PAI/ *A/IA OPTIO/ 

F $Bporter H uy a '!D 0ut< )2* Call at &#.1%

F Cost H *s. #.1 per

F 5aturity H %1th !eptember 11

F !pot H &1.%1 /orward *ate H &#.1%

$Bplanation " On maturity

if '!D<)2* M &#.1% , corporate sells '!D at &#.1%

if '!D<)2* N &#.1% , Corporate sells at spot

T$e ma*imum loss in t$is structure is t$e cost +aid for t$e

o+tion and is ,nown u+front and t$e -ains are unlimited

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E0 "ST 2T! ST0%TE4!ES

 -n option u'er can reduce is preiu cost ' sellin4

anoter option. Ae coination can reduce te cost aste preiu recei;ed on te option sold could eiterpartiall' or %ull' o%%set te cost o% option ou4t.

Different Strate:ies2

&. Ran4e Forward

2. Re;erse Ran4e

3. ?articipatin4 Forward

#. Be;era4ed

5. Be;era4ed

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 %A/0E FO%1A%-

Definition " uy a '!D put < )2* Call at 7.71

  !ell a '!D Call<)2* 0ut at &.11

5aturity " %1th

 !eptember 11

$Bplanation " On maturity

if '!D<)2* M 7.71 , corporate sells '!D at 7.71

if '!D<)2* N &.11 , Corporate forced to sell at &.11

)f '!D<)2* is between 7.71 and &.11, then the corporate

gets the spot.

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 %E*E%E %A/0E 

Definition " uy a '!D put < )2* Call at &.11

  !ell a '!D Call<)2* 0ut at 7.&1

5aturity " %1th !eptember 11

$Bplanation " On maturity

if '!D<)2* M 7.&1, corporate sells '!D at &.11

if '!D<)2* N &.11 , Corporate forced to sell at 7.&1

)f '!D<)2* is between 7.&1 and &.11, then the corporate

sells at 7.&1+3&.11-!pot on maturity4P.

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 PA%TICIPATI/0 FO%1A%-

Definition " uy a '!D put < )2* Call at 7.&1

  !ell a 1.& '!D Call<)2* 0ut at 7.&1

5aturity " %1th

 !eptember 11

$Bplanation " On maturity

if '!D<)2* M 7.&1 , corporate sells '!D at 7.&1

if '!D<)2* N 7.&1 , Corporate forced to sell half of the

eBposure at 7.&1 and the balance at the spot.

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 E*E%A0E-

Definition " uy a '!D put < )2* Call at &#.&

  !ell a '!D Call<)2* 0ut at &#.&

5aturity " %1th !eptember 11

$Bplanation " On maturity

if '!D<)2* M &#.& , corporate sells '!D at &#.&

if '!D<)2* N &#.& , Corporate forced to sell twice t$e

amount at &#.&

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 %upee Option ' Product specs

Hanilla @uropean options coinations tereo% atintroduction. Ais will continue till ans a;esopisticated s'stes ris ana4eent %raewors toed4e tis new non*linear product.

:;er te counter contracts.

Can e tailored to suit te corporateIs need.

1o iniu optional at recoended ' R6.

?reiu pa'ale on spot asis.

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 %upee Option ' Product specs..

,ettleent would e eiter ' deli;er' on spot asis ornet cas settleent in Rupees on ,pot asis dependin4on te FC*1R spot rate on aturit' date. "specs will e

speci%ied in te contract E R6 re%erence rate could e tere%erence rate %or settleent.

,trie ?rice aturit' could e tailored to suit

counterpartiesI needs E t'pical aturities are & wee2wees & 2 3 ! ) &2 onts.

@xercise st'le @uropean.

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2ses of %upee option

Ao ed4e 4enuine FJ exposures arisin4 out o%trade/usiness "6ans a' oo transactions ased onestiated exposure %or uncertain aounts

Ao ed4e FC loans.

6alance in @@FC accounts.

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