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:
<em>Value $ 256,250</em>
<em>rounding against nearest 1,000 dollar: 256,000</em>
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Explanation:
From the gross income we subtract the expenses and vanacy losses.
40,000 gross income - 3,500 vacancy - 16,000 operating expense
20,500 net
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Now, we solve for the present value of a perpetuity given the capitalziation rate of 8%
$ 20,500 / 0.08 = <em>$ 256,250</em>
Answer: The income effect
Explanation: The income effect refers to the effect on the purchasing power of the consumer when his or her income level changes.
In the given case, Natalie was price conscious and used to buy lower priced goods with the objective of saving money. When her income rises she starts buying expensive goods as her purchasing power increases with increase in income.
Hence from the above we can conclude that the correct option is A.
Answer:
$24,400
Explanation:
Assuming that Alan and Donna are married and they decide to file their taxes together, the standard deduction for 2019 taxes was $24,400.
The standard deduction increases if you or your spouse is over 65 years old, or if any of you is blind. The standard deduction generally increases a little bit every year, e.g. during 2018 it was $24,000 and for 2020 it is $24,800.
Answer:
The present value is $0.86.-
Explanation:
Giving the following information:
Future Value (FV)= $1
Number of periods (n)= 3 years
Interest rate (i)= 5% = 0.05
<u>To calculate the present value (PV), we need to use the following formula:</u>
PV= FV/(1+i)^n
PV= 1/(1.05^3)
PV= $0.8634
The present value is $0.86.-
