Question
After inheriting $50,000 you open up two separate brokerage accounts and divide your inheritance equally in both accounts ($25,000 in each). You use only these
After inheriting $50,000 you open up two separate brokerage accounts and divide your
inheritance equally in both accounts ($25,000 in each). You use only these funds to
trade in two stocks for two months at the end of which you clear both your positions and
evaluate your performance. Assume the following:
- You pay $50 per transaction (use only your inheritance as source of funds)
- Call money rate is 3.5% (APR compounded daily 365 days a year)
- Initial margin is 50% and maintenance margin is 30%. The maximum amount in
borrowed funds is based on the number of whole shares.
- Only your equity funds in the short arrangement earn interest.
- Treat each account separately for purposes of this assignment.
On 7/1 you did the following:
1. Buy stock SOFT for $40 (account 1) and short stock XESLA for $250 (account 2)
using initial margin is 50% in each of the two accounts. Provide the following
information (it is advisable to answer 1 and 2 one account at a time):
a. For each account, describe the price change (increase or decrease) that would
be desirable.
b. Number of shares bought/sold of each stock.
c. Amount of money borrowed for the margin trade in each account.
d. The price will you receive a margin call for each account.
2. Suppose you close out of each position at the end of the two months at the following
prices:
a. Suppose SOFT price has increased to $50.
b. Suppose SOFT price has decreased to $30.
c. Suppose XESLA price has increased to $275.
d. Suppose XESLA price has decreased to $225.
For each ending price, evaluate your performance by computing the following:
The holding period return of each account2
The annualized holding period return of each account.
3. Assume that you did not pay brokerage fees what would be the difference in
performance in each account in #2 above?
4. Compute the holding period return of the combined accounts (portfolio) when the
prices of the stocks increase (ignore # 3 above).
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