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erma4kov [3.2K]
3 years ago
15

It is now January. The current interest rate is 3.8%. The June futures price for gold is $1490.60, while the December futures pr

ice is $1,500. Assume the June contract expires in exactly 6 months and the December contract expires in exactly 12 months.
a. Calculate the appropriate price for December futures using the parity relationship? (Do not round intermediate calculations. Round your answer to 2 decimal place.)
Price for December futures $
b. Is there an arbitrage opportunity here?
No
Yes
Business
1 answer:
liberstina [14]3 years ago
6 0

Answer:

a. $4,322.74

b. Yes

Explanation:

a. The computation of December futures is shown below:-

December futures = June futures × (1 + 1.9%)

= $1490.60 × (1 + 1.9%)

= $1490.60 × 2.9 %

= $4,322.74

Since the current interest rate is 3.8% and the contract is expired in 6 months so we half the interest rate i.e 1.9%

b. Yes, there is an arbitration opportunity here due to the difference between the future price of December. The real futures price for December is $1,500 and the potential price for December's parity relationship is $4,322.74

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Explanation:

Let 'x' represent the decrease .

Using the given information,

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Average no. of people that watch the game = 40000 + 10000x

Additional money spent by every person = 6(40000 + 10000x)

Revenue [R(x)] = Price per ticket \times Average no. of people that watch the game + Additional money spent

Revenue [R(x)] = (24 - 3x)\times(40000 + 10000x) + 6(40000 + 10000x)

On solving the above equation we get ,

Revenue [R(x)] = -30000x^{2} + 180000x + 1200000

In order to find the critical point we'll differentiate the following with respect to x;

R'(x) = -60000x + 180000

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<u><em>Thus, the price per ticket that should be charged in order to maximize​ revenue is (24 - 3\times3 = 24 - 9 = $15)</em></u>

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Answer:

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Direct labor(3 hours × $12)                                      $36

manufacturing overhead ($8 × 3 hours)                $24

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Less Cost of Sales (31,410 units × $65)      (2,041,650)

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