| Overview
Derivatives have made the international
and financial headlines in the past for mostly with their
association with spectacular losses or institutional
collapses. But market players have traded derivatives
successfully for centuries and the daily international
turnover in derivatives trading runs into billions of dollars.
Are derivative instruments that can only
be traded by experienced, specialist traders? Although it is
true that complicated mathematical models are used for pricing
some derivatives, the basic concepts and principles
underpinning derivatives and their trading are quite easy to
grasp and understand. Indeed, derivatives are used
increasingly by market players ranging from governments,
corporate treasurers, dealers and brokers and individual
investors.
Indian scenario
While forward contracts and exchange
traded in futures has grown by leaps and bound, Indian stock
markets have been largely slow to these global changes.
However, in the last few years, there has been substantial
improvement in the functioning of the securities market.
Requirements of adequate capitalization for market
intermediaries, margining and establishment of clearing
corporations have reduced market and credit risks. However,
there were inadequate advanced risk management tools. And
after the ICE (Information, Communication, Entertainment)
meltdown the market regulator felt that in order to deepen and
strengthen the cash market trading of derivatives like futures
and options was imperative.

| What
are forward contracts?
Derivatives as a term
conjures up visions of complex numeric calculations,
speculative dealings and comes across as an instrument
which is the prerogative of a few ‘smart finance
professionals’. In reality it is not so. In fact, a
derivative transaction helps cover risk, which would
arise on the trading of securities on which the
derivative is based and a small investor, can benefit
immensely.
A derivative security can be
defined as a security whose value depends on the values
of other underlying variables. Very often, the variables
underlying the derivative securities are the prices of
traded securities.
Let us take an example of a simple
derivative contract:
- Ram buys a futures contract.
- He will make a profit of Rs 1000
if the price of Infosys rises by Rs 1000.
- If the price is unchanged Ram
will receive nothing.
- If the stock price of Infosys
falls by Rs 800 he will lose Rs 800.
As we can see, the above
contract depends upon the price of the Infosys scrip,
which is the underlying security. Similarly, futures
trading has already started in Sensex futures and Nifty
futures. The underlying security
in this case is the BSE Sensex and NSE
Nifty.
Derivatives and futures are
basically of 3 types:
- Forwards and Futures
- Options
- Swaps
Forward
contract
A forward contract is the
simplest mode of a derivative transaction. It is an
agreement to buy or sell an asset (of a specified
quantity) at a certain future time for a certain price.
No cash is exchanged when the contract is entered
into.
Illustration
1:
Shyam wants to buy a TV,
which costs Rs 10,000 but he has no cash to buy it
outright. He can only buy it 3 months hence. He,
however, fears that prices of televisions will rise 3
months from now. So in order to protect himself from the
rise in prices Shyam enters into a contract with the TV
dealer that 3 months from now he will buy the TV for Rs
10,000. What Shyam is doing is that he is locking the
current price of a TV for a forward contract. The
forward contract is settled at maturity. The dealer will
deliver the asset to Shyam at the end of three months
and Shyam in turn will pay cash equivalent to the TV
price on delivery.
Illustration
2:
Ram is an importer who has
to make a payment for his consignment in six months
time. In order to meet his payment obligation he has to
buy dollars six months from today. However, he is not
sure what the Re/$ rate will be then. In order to be
sure of his expenditure he will enter into a contract
with a bank to buy dollars six months from now at a
decided rate. As he is entering into a contract on a
future date it is a forward
contract and the underlying security is the foreign
currency.
The difference between a
share and derivative is that shares/securities is an
asset while derivative instrument is a contract.
| |
|
|
| What is an Index?
To understand the use and functioning of
the index derivatives markets, it is necessary to understand
the underlying index. A stock index represents the change in
value of a set of stocks, which constitute the index. A market
index is very important for the market players as it acts as a
barometer for market behavior and as an underlying in
derivative instruments such as index futures.
The Sensex and Nifty
In India the most popular indices have
been the BSE Sensex and S&P CNX Nifty. The BSE Sensex has
30 stocks comprising the index which are selected based on
market capitalization, industry representation, trading
frequency etc. It represents 30 large well-established and
financially sound companies. The Sensex represents a broad
spectrum of companies in a variety of industries. It
represents 14 major industry groups. Then there is a BSE
national index and BSE 200. However, trading in index futures
has only commenced on the BSE Sensex.
While the BSE Sensex was the first stock
market index in the country, Nifty was launched by the
National Stock Exchange in April 1996 taking the base of
November 3, 1995. The Nifty index consists of shares of 50
companies with each having a market capitalization of more
than Rs 500 crore.
Futures and stock indices
For understanding of stock index futures
a thorough knowledge of the composition of indexes is
essential. Choosing the right index is important in choosing
the right contract for speculation or hedging. Since for
speculation, the volatility of the index is important whereas
for hedging the choice of index depends upon the relationship
between the stocks being hedged and the characteristics of the
index.
Choosing and understanding the right
index is important as the movement of stock index futures is
quite similar to that of the underlying stock index.
Volatility of the futures indexes is generally greater than
spot stock indexes.
Everytime an investor takes a long or
short position on a stock, he also has an hidden exposure to
the Nifty or Sensex. As most often stock values fall in tune
with the entire market sentiment and rise when the market as a
whole is rising.
Retail investors will find the index
derivatives useful due to the high correlation of the index
with their portfolio/stock and low cost associated with using
index futures for hedging. |
| Understanding index
futures
A futures contract is an agreement
between two parties to buy or sell an asset at a certain time
in the future at a certain price. Index futures are all
futures contracts where the underlying is the stock index
(Nifty or Sensex) and helps a trader to take a view on the
market as a whole.
Index futures permits speculation and if
a trader anticipates a major rally in the market he can simply
buy a futures contract and hope for a price rise on the
futures contract when the rally occurs. We shall learn in
subsequent lessons how one can leverage ones position by
taking position in the futures market.
In India we have index futures contracts
based on S&P CNX Nifty and the BSE Sensex and near 3
months duration contracts are available at all times. Each
contract expires on the last Thursday of the expiry month and
simultaneously a new contract is introduced for trading after
expiry of a contract.
Example:
Futures contracts in Nifty in July
2001
| Contract month |
Expiry/settlement |
| July 2001 |
July 26 |
| August 2001 |
August 30 |
| September 2001 |
September
27 |
On July 27
| Contract month |
Expiry/settlement |
| August 2001 |
August 30 |
| September 2001 |
September 27 |
| October 2001 |
October
25 |
The permitted lot size is 200 or
multiples thereof for the Nifty. That is you buy one Nifty
contract the total deal value will be 200*1100 (Nifty value)=
Rs 2,20,000.
In the case of BSE Sensex the market lot
is 50. That is you buy one Sensex futures the total value will
be 50*4000 (Sensex value)= Rs 2,00,000.
The index futures symbols are represented
as follows:
| BSE |
NSE |
| BSXJUN2001 (June
contract) |
FUTDXNIFTY28-JUN2001 |
| BSXJUL2001 (July
contract) |
FUTDXNIFTY28-JUL2001 |
| BSXAUG2001 (Aug contract) |
FUTDXNIFTY28-AUG2001 |
In subsequent lessons we will learn about
the pricing of index futures |
| Understanding index
futures
A futures contract is an agreement
between two parties to buy or sell an asset at a certain time
in the future at a certain price. Index futures are all
futures contracts where the underlying is the stock index
(Nifty or Sensex) and helps a trader to take a view on the
market as a whole.
Index futures permits speculation and if
a trader anticipates a major rally in the market he can simply
buy a futures contract and hope for a price rise on the
futures contract when the rally occurs. We shall learn in
subsequent lessons how one can leverage ones position by
taking position in the futures market.
In India we have index futures contracts
based on S&P CNX Nifty and the BSE Sensex and near 3
months duration contracts are available at all times. Each
contract expires on the last Thursday of the expiry month and
simultaneously a new contract is introduced for trading after
expiry of a contract.
Example:
Futures contracts in Nifty in July
2001
| Contract month |
Expiry/settlement |
| July 2001 |
July 26 |
| August 2001 |
August 30 |
| September 2001 |
September
27 |
On July 27
| Contract month |
Expiry/settlement |
| August 2001 |
August 30 |
| September 2001 |
September 27 |
| October 2001 |
October
25 |
The permitted lot size is 200 or
multiples thereof for the Nifty. That is you buy one Nifty
contract the total deal value will be 200*1100 (Nifty value)=
Rs 2,20,000.
In the case of BSE Sensex the market lot
is 50. That is you buy one Sensex futures the total value will
be 50*4000 (Sensex value)= Rs 2,00,000.
The index futures symbols are represented
as follows:
| BSE |
NSE |
| BSXJUN2001 (June
contract) |
FUTDXNIFTY28-JUN2001 |
| BSXJUL2001 (July
contract) |
FUTDXNIFTY28-JUL2001 |
| BSXAUG2001 (Aug contract) |
FUTDXNIFTY28-AUG2001 |
In subsequent lessons we will learn about
the pricing of index futures.  |
| Hedging
We have seen how one can take a view on
the market with the help of index futures. The other benefit
of trading in index futures is to hedge your portfolio against
the risk of trading. In order to understand how one can
protect his portfolio from value erosion let us take an
example.
Illustration:
Ram enters into a contract with
Shyam that six months from now he will sell to Shyam 10
dresses for Rs 4000. The cost of manufacturing for Ram is only
Rs 1000 and he will make a profit of Rs 3000 if the sale is
completed.
|
Cost (Rs) |
Selling price |
Profit |
|
1000 |
4000 |
3000 |
However, Ram fears that Shyam may
not honour his contract six months from now. So he inserts a
new clause in the contract that if Shyam fails to honour the
contract he will have to pay a penalty of Rs 1000. And if
Shyam honours the contract Ram will offer a discount of Rs
1000 as incentive.
|
Shyam defaults |
Shyam honours |
|
1000 (Initial
Investment) |
3000 (Initial
profit) |
|
1000 (penalty from
Shyam) |
(-1000) discount given to
Shyam |
|
- (No
gain/loss) |
2000 (Net
gain) |
As we see above if Shyam defaults
Ram will get a penalty of Rs 1000 but he will recover his
initial investment. If Shyam honours the contract, Ram will
still make a profit of Rs 2000. Thus, Ram has hedged his risk
against default and protected his initial
investment.
The above example explains the concept of
hedging. Let us try understanding how one can use hedging in a
real life scenario.
Stocks carry two types of risk – company
specific and market risk. While company risk can be minimized
by diversifying your portfolio market risk cannot be
diversified but has to be hedged. So how does one measure the
market risk? Market risk can be known from Beta.
Beta measures the relationship between
movement of the index to the movement of the stock. The beta
measures the percentage impact on the stock prices for 1%
change in the index. Therefore, for a portfolio whose value
goes down by 11% when the index goes down by 10%, the beta
would be 1.1. When the index increases by 10%, the value of
the portfolio increases 11%. The idea is to make beta of your
portfolio zero to nullify your losses.
Hedging involves protecting an existing
asset position from future adverse price movements. In order
to hedge a position, a market player needs to take an equal
and opposite position in the futures market to the one held in
the cash market. Every portfolio has a hidden exposure to
the index, which is denoted by the beta. Assuming you have a
portfolio of Rs 1 million, which has a beta of 1.2, you can
factor a complete hedge by selling Rs 1.2 mn of S&P CNX
Nifty futures.
Steps:
- Determine the beta of the portfolio. If
the beta of any stock is not known, it is safe to assume
that it is 1.
-
Short sell the index in such a
quantum that the gain on a unit decrease in the index would
offset the losses on the rest of his portfolio. This is
achieved by multiplying the relative volatility of the
portfolio by the market value of his holdings.
Therefore in the above scenario we have
to shortsell 1.2 * 1 million = 1.2 million worth of Nifty.
Now let us study the impact on the
overall gain/loss that accrues:
| |
Index up
10% |
Index down
10% |
| Gain/(Loss) in Portfolio |
Rs 120,000 |
(Rs
120,000) |
| Gain/(Loss) in Futures |
(Rs 120,000) |
Rs 120,000 |
| Net
Effect |
Nil |
Nil |
As we see, that portfolio is
completely insulated from any losses arising out of a fall in
market sentiment. But as a cost, one has to forego any gains
that arise out of improvement in the overall sentiment. Then
why does one invest in equities if all the gains will be
offset by losses in futures market. The idea is that everyone
expects his portfolio to outperform the market. Irrespective
of whether the market goes up or not, his portfolio value
would increase.
The same methodology can be applied to a
single stock by deriving the beta of the scrip and taking a
reverse position in the futures market.
Thus, we have seen how one can use
hedging in the futures market to offset losses in the cash
market.
 
|
| Speculation
Speculators are those who do not have any
position on which they enter in futures and options market.
They only have a particular view on the market, stock,
commodity etc. In short, speculators put their money at risk
in the hope of profiting from an anticipated price change.
They consider various factors such as demand supply, market
positions, open interests, economic fundamentals and other
data to take their positions.
Illustration:
Ram is a trader but has no time to track
and analyze stocks. However, he fancies his chances in
predicting the market trend. So instead of buying different
stocks he buys Sensex Futures.
On May 1, 2001, he buys 100 Sensex
futures @ 3600 on expectations that the index will rise in
future. On June 1, 2001, the Sensex rises to 4000 and at that
time he sells an equal number of contracts to close out his
position.
Selling Price : 4000*100
=
Rs 4,00,000
Less: Purchase Cost: 3600*100 = Rs 3,60,000
Net gain
Rs 40,000
Ram has made a profit of Rs 40,000 by
taking a call on the future value of the Sensex. However, if
the Sensex had fallen he would have made a loss. Similarly, if
would have been bearish he could have sold Sensex futures and
made a profit from a falling profit. In index futures players
can have a long-term view of the market up to atleast 3
months. |
| Arbitrage
An arbitrageur is basically risk averse.
He enters into those contracts were he can earn riskless
profits. When markets are imperfect, buying in one market and
simultaneously selling in other market gives riskless profit.
Arbitrageurs are always in the look out for such
imperfections.
In the futures market one can take
advantages of arbitrage opportunities by buying from lower
priced market and selling at the higher priced market. In
index futures arbitrage is possible between the spot market
and the futures market (NSE has provided a special software
for buying all 50 Nifty stocks in the spot market.
- Take the case of the NSE Nifty.
- If there is a difference then arbitrage
opportunity exists.
Let us take the example of single stock
to understand the concept better. If Wipro is quoted at Rs
1000 per share and the 3 months futures of Wipro is Rs 1070
then one can purchase ITC at Rs 1000 in spot by borrowing @
12% annum for 3 months and sell Wipro futures for 3 months at
Rs 1070.
Sale
= 1070
Cost= 1000+30 = 1030
Arbitrage profit = 40
These kind of imperfections continue to
exist in the markets but one has to be alert to the
opportunities as they tend to get exhausted very
fast. |
| Arbitrage
An arbitrageur is basically risk averse.
He enters into those contracts were he can earn riskless
profits. When markets are imperfect, buying in one market and
simultaneously selling in other market gives riskless profit.
Arbitrageurs are always in the look out for such
imperfections.
In the futures market one can take
advantages of arbitrage opportunities by buying from lower
priced market and selling at the higher priced market. In
index futures arbitrage is possible between the spot market
and the futures market (NSE has provided a special software
for buying all 50 Nifty stocks in the spot market.
- Take the case of the NSE Nifty.
- If there is a difference then arbitrage
opportunity exists.
Let us take the example of single stock
to understand the concept better. If Wipro is quoted at Rs
1000 per share and the 3 months futures of Wipro is Rs 1070
then one can purchase ITC at Rs 1000 in spot by borrowing @
12% annum for 3 months and sell Wipro futures for 3 months at
Rs 1070.
Sale
= 1070
Cost= 1000+30 = 1030
Arbitrage profit = 40
These kind of imperfections continue to
exist in the markets but one has to be alert to the
opportunities as they tend to get exhausted very
fast. |
| Pricing of Index
Futures
The index futures are the most popular
futures contracts as they can be used in a variety of ways by
various participants in the market.
How many times have you felt of making
risk-less profits by arbitraging between the underlying and
futures markets. If so, you need to know the cost-of-carry
model to understand the dynamics of pricing that constitute
the estimation of fair value of futures.
The cost of carry
model
The cost-of-carry model where the price
of the contract is defined as:
F=S+C
where:
F Futures price
S Spot price
C Holding costs or carry costs
If F < S+C or F > S+C, arbitrage
opportunities would exist i.e. whenever the futures price
moves away from the fair value, there would be chances for
arbitrage.
If Wipro is quoted at Rs 1000 per share
and the 3 months futures of Wipro is Rs 1070 then one can
purchase Wipro at Rs 1000 in spot by borrowing @ 12% annum for
3 months and sell Wipro futures for 3 months at Rs
1070.
Here F=1000+30=1030 and is less than
prevailing futures price and hence there are chances of
arbitrage.
Sale
= 1070
Cost= 1000+30 = 1030
Arbitrage
profit 40
However, one has to remember that the
components of holding cost vary with contracts on different
assets. |
| Futures pricing in case of dividend
yield
We have seen how we have to consider the
cost of finance to arrive at the futures index value. However,
the cost of finance has to be adjusted for benefits of
dividends and interest income. In the case of equity futures,
the holding cost is the cost of financing minus the dividend
returns.
Example:
Suppose a stock portfolio has a value of
Rs 100 and has an annual dividend yield of 3% which is earned
throughout the year and finance rate=10% the fair value of the
stock index portfolio after one year will be F= Rs 100 + Rs
100 * (0.10 – 0.03)
Futures price = Rs 107
If the actual futures price of one-year
contract is Rs 109. An arbitrageur can buy the stock at Rs
100, borrowing the fund at the rate of 10% and simultaneously
sell futures at Rs 109. At the end of the year, the
arbitrageur would collect Rs 3 for dividends, deliver the
stock portfolio at Rs 109 and repay the loan of Rs 100 and
interest of Rs 10.
The net profit would be Rs 109 + Rs 3 -
Rs 100 - Rs 10 = Rs 2.
Thus, we can arrive at the fair value in
the case of dividend yield. |
Example:
Suppose a stock portfolio has a value of Rs 100
and has an annual dividend yield of 3% which is earned throughout
the year and finance rate=10% the fair value of the stock index
portfolio after one year will be F= Rs 100 + Rs 100 * (0.10 –
0.03)
Futures price = Rs 107
If the actual futures price of one-year
contract is Rs 109. An arbitrageur can buy the stock at Rs 100,
borrowing the fund at the rate of 10% and simultaneously sell
futures at Rs 109. At the end of the year, the arbitrageur would
collect Rs 3 for dividends, deliver the stock portfolio at Rs 109
and repay the loan of Rs 100 and interest of Rs 10.
The net profit would be Rs 109 + Rs 3 - Rs 100
- Rs 10 = Rs 2.
Thus, we can arrive at the fair value in the
case of dividend yield.
| Trading strategies
Speculation
We have seen earlier that trading in
index futures helps in taking a view of the market, hedging,
speculation and arbitrage. In this module we will see one can
trade in index futures and use forward contracts in each of
these instances.
Taking a view of the
market
Have you ever felt that the market would
go down on a particular day and feared that your portfolio
value would erode?
There are two options available
Option 1: Sell liquid stocks such as
Reliance
Option 2: Sell the entire index
portfolio
The problem in both the above cases is
that it would be very cumbersome and costly to sell all the
stocks in the index. And in the process one could be
vulnerable to company specific risk. So what is the option?
The best thing to do is to sell index futures.
Illustration:
Scenario 1:
On July 13, 2001, ‘X’ feels that the
market will rise so he buys 200 Nifties with an expiry date of
July 26 at an index price of 1442 costing Rs 2,88,400
(200*1442).
On July 21 the Nifty futures have risen
to 1520 so he squares off his position at 1520.
‘X’ makes a profit of Rs 15,600
(200*78)
Scenario 2:
On July 20, 2001, ‘X’ feels that the
market will fall so he sells 200 Nifties with an expiry date
of July 26 at an index price of 1523 costing Rs 3,04,600
(200*1523).
On July 21 the Nifty futures falls to
1456 so he squares off his position at 1456.
‘X’ makes a profit of Rs 13,400
(200*67).
In the above cases ‘X’ has profited from
speculation i.e. he has wagered in the hope of profiting from
an anticipated price change |
Trade Hedging
Stock index futures contracts offer investors,
portfolio managers, mutual funds etc several ways to control risk.
The total risk is measured by the variance or standard deviation of
its return distribution. A common measure of a stock market risk is
the stock’s Beta. The Beta of stocks are available on the
www.nseindia.com.
While hedging the cash position one needs to
determine the number of futures contracts to be entered to reduce
the risk to the minimum.
Have you ever felt that a stock was
intrinsically undervalued? That the profits and the quality of the
company made it worth a lot more as compared with what the market
thinks?
Have you ever been a ‘stockpicker’ and
carefully purchased a stock based on a sense that it was worth more
than the market price?
A person who feels like this takes a long
position on the cash market. When doing this, he faces two kinds of
risks:
1. His understanding can be wrong, and the
company is really not worth more than the market price or
2. The entire market moves against him and
generates losses even though the underlying idea was
correct.
Everyone has to remember that every buy
position on a stock is simultaneously a buy position on Nifty. A
long position is not a focused play on the valuation of a stock. It
carries a long Nifty position along with it, as incidental baggage
i.e. a part long position of Nifty.
Let us see how one can hedge positions using
index futures:
‘X’ holds HLL worth Rs 9 lakh at Rs 290 per
share on July 01, 2001. Assuming that the beta of HLL is 1.13. How
much Nifty futures does ‘X’ have to sell if the index futures is
ruling at 1527?
To hedge he needs to sell 9 lakh * 1.13 = Rs
1017000 lakh on the index futures i.e. 666 Nifty futures.
On July 19, 2001, the Nifty futures is at 1437
and HLL is at 275. ‘X’ closes both positions earning Rs 13,389, i.e.
his position on HLL drops by Rs 46,551 and his short position on
Nifty gains Rs 59,940 (666*90).
Therefore, the net gain is 59940-46551 = Rs
13,389.
Let us take another example when one has a
portfolio of stocks:
Suppose you have a portfolio of Rs 10 crore.
The beta of the portfolio is 1.19. The portfolio is to be hedged by
using Nifty futures contracts. To find out the number of contracts
in futures market to neutralise risk
If the index is at 1200 * 200 (market lot) = Rs
2,40,000
The number of contracts to be sold is:
- 1.19*10 crore
= 496 contracts
2,40,000
If you sell more than 496 contracts you are
overhedged and sell less than 496 contracts you are
underhedged.
Thus, we have seen how one can hedge their
portfolio against market risk.
| Margins
The margining system is based on the JR
Verma Committee recommendations. The actual margining happens
on a daily basis while online position monitoring is done on
an intra-day basis.
Daily margining is of two
types:
1. Initial margins
2. Mark-to-market profit/loss
The computation of initial margin on the
futures market is done using the concept of Value-at-Risk (VaR). The
initial margin amount is large enough to cover a one-day loss
that can be encountered on 99% of the days. VaR methodology
seeks to measure the amount of value that a portfolio may
stand to lose within a certain horizon time period (one day
for the clearing corporation) due to potential changes in the
underlying asset market price. Initial margin amount computed
using VaR is collected up-front.
The daily settlement process called "mark-to-market" provides for
collection of losses that have already occurred (historic
losses) whereas initial margin seeks to safeguard against
potential losses on outstanding positions. The mark-to-market
settlement is done in cash.
Let us take a hypothetical trading
activity of a client of a NSE futures division to demonstrate
the margins payments that would occur.
- A client purchases 200 units of FUTIDX
NIFTY 29JUN2001 at Rs 1500.
- The initial margin payable as
calculated by VaR is 15%.
Total long position = Rs 3,00,000
(200*1500)
Initial margin (15%) = Rs
45,000
Assuming that the contract will close on
Day + 3 the mark-to-market position will look as
follows:
Position on Day 1
| Close Price |
Loss |
Margin released |
Net cash
outflow |
| 1400*200 =2,80,000 |
20,000
(3,00,000-2,80,000) |
3,000 (45,000-42,000) |
17,000 (20,000-3000) |
| Payment to be made |
|
|
(17,000) |
New position on Day 2
Value of new position = 1,400*200=
2,80,000
Margin = 42,000
| Close Price |
Gain |
Addn Margin |
Net cash
inflow |
| 1510*200 =3,02,000 |
22,000
(3,02,000-2,80,000) |
3,300 (45,300-42,000) |
18,700 (22,000-3300) |
| Payment to be recd |
|
|
18,700 |
Position on Day 3
Value of new position = 1510*200 = Rs
3,02,000
Margin = Rs 3,300
| Close Price |
Gain |
Net cash
inflow |
| 1600*200 =3,20,000 |
18,000
(3,20,000-3,02,000) |
18,000 + 45,300* =
63,300 |
| Payment to be recd |
|
63,300 |
Margin account*
Initial margin
= Rs 45,000
Margin released (Day 1) = (-) Rs 3,000
Position on Day 2
Rs 42,000
Addn
margin
= (+)
Rs 3,300
Total margin in a/c
Rs 45,300*
Net gain/loss
Day 1
(loss)
=
(Rs 17,000)
Day 2 Gain
= Rs 18,700
Day 3
Gain
= Rs
18,000
Total
Gain
= Rs
19,700
The client has made a profit of Rs 19,700
at the end of Day 3 and the total cash inflow at the close of
trade is Rs 63,300. |
| Settlements
All trades in the futures market are cash
settled on a T+1 basis and all positions (buy/sell) which are
not closed out will be marked-to-market. The closing price of
the index futures will be the daily settlement price and the
position will be carried to the next day at the settlement
price.
The most common way of liquidating an
open position is to execute an offsetting futures transaction
by which the initial transaction is squared up. The initial
buyer liquidates his long position by selling identical
futures contract.
In index futures the other way of
settlement is cash settled at the final settlement. At the end
of the contract period the difference between the contract
value and closing index value is
paid. |
| Settlements
All trades in the futures market are cash
settled on a T+1 basis and all positions (buy/sell) which are
not closed out will be marked-to-market. The closing price of
the index futures will be the daily settlement price and the
position will be carried to the next day at the settlement
price.
The most common way of liquidating an
open position is to execute an offsetting futures transaction
by which the initial transaction is squared up. The initial
buyer liquidates his long position by selling identical
futures contract.
In index futures the other way of
settlement is cash settled at the final settlement. At the end
of the contract period the difference between the contract
value and closing index value is
paid. |
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