Answer:
Yield to maturity is 3.94%
Explanation:
Yield to maturity is the annual rate of return that an investor receives if a bond bond is held until the maturity.
Face value = F = $1,000
Coupon payment = $1,000 x 9% = $90/2 = $45 semiannually
Selling price = P = $1080
Number of payment = n = 10 years x 2 = 20
Yield to maturity = [ C + ( F - P ) / n ] / [ (F + P ) / 2 ]
Yield to maturity = [ $45 + ( 1000 - 1080 ) / 20 ] / [ (1,000 + 1080 ) / 2 ]
Yield to maturity = [ $45 - 4 ] / 1040 = $41 /1040 = 0.394 = 3.94%
Answer:
See below
Explanation:
10000-1000=9000 to be depreciated
9000/5=1800 annual depreciation
journal entry:
depreciation expense. 1800 (debit)
Accumulated depreciation. 1800 (credit)
to record annual depreciation
Answer:
The expected excess return will be 11.4%
Explanation:
The S&P 500's excess return is the market return (rM). Using the CAPM model or the SML approach, we can calculate the required/expected rate of return on the stock we are investing in.
The expected rate of return is,
r = rRF + β * (rM - rRF)
Thus, return on the invested stock will be:
r = 0.03 + 1.2 * (0.1 - 0.03)
r = 0.114 or 11.4%
Answer:
PV= $1,311.17
Explanation:
Giving the following information:
Future Value (FV)= $5,000
Number of periods (n)= 25 years
Interest rate (i)= 5.5% compounded annually
T<u>o calculate the present value (PV), we need to use the following formula:</u>
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PV= FV / (1+i)^n
PV= 5,000 / 1.055^25
PV= $1,311.17
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