Answer:
Annual depreciation= $7,996
Explanation:
Giving the following information:
Purchase price= $42,000
Useful life= 5 years
Salvage value= $2,020
<u>To calculate the annual depreciation under the straight-line method, we need to use the following formula:</u>
Annual depreciation= (original cost - salvage value)/estimated life (years)
Annual depreciation= (42,000 - 2,020) / 5
Annual depreciation= $7,996
Answer:
$22,820
Explanation:
Calculation to determine Determine the present value of the par value of the bonds.
Discount rate =8%/2
Discount rate= 4%
Present value factor of 20 periods at 4%= ( 1 / 1.04^20 )
Present value factor of 20 periods at 4%=0.4564
Using this formula
Present value of the par value of the bond = Future value of the bond x Present value factor =
Let plug in the formula
Present value of the par value of the bond=$50,000 x 0.4564
Present value of the par value of the bond = $22,820
Therefore the present value of the par value of the bonds is $22,820
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Answer:
Explanation: A. Shadow price has not changed because Shadow price show value of a commodity without considering final cost.
B. Change in value 180 - 150/180 X 100 = 16.7
C. The optimal solution didn't change because the product price went from it highest profit 180 to it's least cost 150
Answer:
number 3 lang ung X 1 2 4 5 heart na
