Answer:
$29,000
Explanation:
The Held-to-maturity securities to be carried at amortized cost
The available-for-sale & trading securities to be carried at fair value (FV).
Therefore, the investment portfolio is reported at the following amounts:
Mann Co. $10,000 (Cost)
Kemo, Inc. $10,000 (Fair value)
Fenn Corp. $9,000 (Fair value)
Total $29,000
So, Ott's December 31, Year 1, balance sheet should report total marketable debt securities as $29,000
Answer:
D
Explanation:
I think it is D a city government owns and operates all Waste Management Services .
Answer:
a. $800
b. $1,000
Explanation:
In this case, the opportunity cost of holding the money instead of buying a U.S. Treasury bond is determined as the yearly interest payed by the bond.
a. interest rate = 8%
The opportunity cost of keeping the $10,000 is:

b. interest rate = 10%
The opportunity cost of keeping the $10,000 is:

Answer:
Explanation:
Let we assume the number of CD produced be X
So, the total cost would be
C = Fixed cost + variable cost × number of CD produced
= $30,000 + $17X
For total revenue, it would b
R = $63X
For total profit, it would be
P = Selling cost per CD × number of CD produced - variable cost per CD × number of CD produced - fixed cost
= $63X - $17X - $30,000
= $46X - $30,000
For number of CD, it would be
0 = $46X - $30,000
X = $30,000 ÷ $46
= 652 CD for break-even
Answer:
The value of the stock = $19.64
Explanation:
According to the dividend valuation model, <em>the value of a stock is the present value of the expected future cash flows from the stock discounted at the the required rate of return.</em>
Year Workings Present value(PV)
1 $1 × (1.22) × 1.11^(-1) = 1.10
2 $1 × (1.22)^2 ×(1.11)^(-2) = 1.21
3 $1 × ((1.22)^2 × (1.05))/0.11-0.05) = 21.35 ( PV in year 2 terms)
PV (in year 0) of Year 3 dividend = 21.35 × 1.11^(-2)
= 17.33 (see notes)
<em>The value of the stock</em> = $1.10+ $1.21 + 17.3
= $19.64
Notes:
<em>Note the growth applied to year 3 dividend gives the PV in year 2 terms. So we need to re-discount again to year 0.</em>
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The value of the stock = $19.64