Current Future Price per Barrel = $ 108, Number of Barrels per Contract = 1000 and Number of Contracts Sold Short = 100
Total Exposure (in barrels) = 100 x 1000 = 100000
Profit(Loss) at the end of Day 1 = - (Present Day's Price - Previous Day's Price) x Total Exposure =- [(109 - 108) x 100000] = - $ 100000
NOTE: As the speculator has a short position in the futures, he/she loses money if prices appreciate and gain money if prices go down.
Profit(Loss) at the end of Day 2 = - (Present Day's Price - Previous Day's Price) x Total Exposure = -[(107-109) x 100000] = $ 200000
Profit(Loss) at the end of Day 3 = -(Present Day's Price - Previous Day's Price) x Total Exposure = -[(106-107) x 100000] = $ 100000
Profit(Loss) at the end of Day 4 = - (Present Day's Price - Previous Day's Price) x Total Exposure = -[(107-106) x 100000] = - $ 100000
Profit(Loss) at the end of Day 5 = - (Present Day's Price - Previous Day's Price) x Total Exposure = -[(104-107) x 100000] = $ 300000
Cumulative Profit/Loss at the end of Day 5 = -100000 + 200000 + 100000 - 100000 + 300000 = $ 400000
Hence, the correct option is (C)
Use the table for the question(s) below Day Futures Price 109 107 106 107 104 Suppose...
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