I think the depreciation will be charged only on the value of the house so that would be $753000-134000=$619000 since the land wouldn't depreciate. The actual amount of depreciation I don't know, just that it will be based on this value of the building on the land.
Answer:
$2,189.76
Explanation:
<em>The price of a bond is the present value (PV) of the future cash inflows expected from the bond discounted using the yield to maturity.</em>
<em>The price of the bond can be calculated as follows:</em>
<em>Step 1</em>
<em>PV of interest payment</em>
Interest payment =( 5.94%× $2000)/2
= $59.4
Semi annual yield = 5.1/2 = 2.6%
PV of interest payment
= 59.4× (1-(1.026)^(-20×2))/0.026)
= 59.4 × 24.41400537
=<em>$ 1,450.19</em>
Step 2
<em>PV of redemption value</em>
= 2,000 × (1+0.051)^(-20)
= 2,000 × 0.369781925
= 739.56
Step 3
<em>Price of bond </em>
= $1,450.19 + $739.56
=$2,189.76
Answer:
the Sharpe ratio of the optimal complete portfolio is 0.32
Explanation:
The computation of the sharpe ratio is shown below:
= (Return of portfolio - risk free asset) ÷ Standard deviation
= (17% - 9%) ÷ 25%
= 8% ÷ 25%
= 0.32
Hence, the Sharpe ratio of the optimal complete portfolio is 0.32
We simply applied the above formula
The table shows that price of J will be $12, the quantity demanded of A will be 700, and the marginal revenue of E is 7.
<h3>How to calculate the values?</h3>
The price of J will be:
= Total revenue / Quantity demanded
= 14400/1200
= 12
The quantity demanded of A will be:
= Total revenue/Price
= 11900/17
= 700
The marginal revenue of E will be:
= (13500 - 12800)/(900 - 800)
= 700/100
= 7
The variable cost of B will be:
= 6140 - 500
= 5640
The total cost of C will be:
= 6135 + 500
= 6635
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