Question
The current exchange rate is 1.00 = $2.00. Compute the correct balances in Bank A's correspondent account(s) with bank B if a currency trader employed
The current exchange rate is 1.00 = $2.00. Compute the correct balances in Bank A's correspondent account(s) with bank B if a currency trader employed at Bank A buys 45,000 from a currency trader at bank B for $90,000 using its correspondent relationship with Bank B.
A. Bank A's dollar-denominated account at B will rise by $90,000.
B.Bank B's dollar-denominated account at A will fall by $90,000.
C. Bank A's pound-denominated account at B will rise by 45,000.
D. Bank B's pound-denominated account at A will rise by 45,000.
76.
ABC International can borrow $4,000,000 at LIBOR plus a lending margin of .65 percent per annum on a three-month rollover basis from Barclays in London. Three month LIBOR is currently 5.5 percent. Suppose that over the second three-month interval LIBOR falls to 5.0 percent. How much will ABC pay in interest to Barclays over the six-month period for the Eurodollar loan?
A.
$50,000
B.
$100,000
C.
$118,000
D.
$120,000
77.
You entered in to a 3 6 forward rate agreement that obliged you to borrow $10,000,000 at 3%. Suppose at the maturity of the FRA, the correct interest rate is 3%. Clearly you are better off since you have the ability to borrow $10,000,000 for 3 months at 3% instead of 3%. What is the payoff at the maturity of the FRA?
A.
Net payment of $12,391.57 to you
B.
Net payment of $12,500 to you
C.
Net payment of $50,000 to you
D.
Net payment of $48,309.18 to you
78.
A bank bought a "three against six" $5,000,000 FRA for a three-month period beginning three months from today and ending six months from today. The reason that the bank bought the FRA was to hedge: the bank accepted a 3-month deposit and made a six-month loan. The agreement rate with the seller is 5.0%. Assume that three months from today the settlement rate is 5.25%. Who pays whom? How much? When? The actual number of days in the FRA is 90.
A.
The bank pays $3,0084.52 at the end of 3 months
B.
The bank pays $3,0084.52 at the end of 6 months
C.
The counterparty pays $3,0084.52 at the end of 3 months
D.
The counterparty pays $3,0084.52 at the end of 6 months
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