Suppose you bought a bond with an annual coupon of 7 percent one year ago for $1,010. the bond sells for $985 today. a. assuming a $1,000 face value, what was your total dollar return on this investment over the past year? b. what was your total nominal rate of return on this investment over the past year? (do not round intermediate calculations and enter your answer as a percent rounded to 2 decimal places, e. g., 32.16.) c. if the inflation rate last year was 3 percent, what was your total real rate of return on this investment? (do not round intermediate calculations and enter your answer as a percent rounded to 2 decimal places, e. g., 32.16.)

(a) $45

(b) 4.45%

(c) 1.41%

Explanation:

a) Dollar return:

= Selling Price - Buying Price + Coupon

= $985 - $1,010 + $70

= $45

b) Rate of return:

= Dollar return ÷ Buy price

= 45 ÷ 1,010

= 4.45%

c) Based on Fisher relation,

(1 + Nominal rate) = (1 + Real rate) × (1 + Inflation)

(1 + 4.45%) = (1 + Real rate) × (1 + 3%)

Therefore,

Real rate = 1.41%

you will have $2593.74 in 10 years if you set aside $1,000 at 10%

you will have $9321.91 in 20 years if you set aside $2000 at 8%

you will have $1469.32 in 5 years if you set aside $1000 at 8%

you will have $1296.87 in 10 years if you set aside $500 at 10%

you will have $239.66 in 15 years if you set aside $100 at 6%

you will have $4660.96 in 20 years if you set aside $1000 at 8%