Answer:
The correct answer to the following question will be "8%".
Explanation:
The given values are:
Number of years of maturity = 5 years
Interest rate of coupon = 10%
= 10%×1000
= 100
Yield to maturity, YTM = 8%
As we know,
Price of Bond = PV of Coupons + PV of Per Value
On putting the values in the above formula, we get
⇒ =
⇒ =
After 1 years, we get
Price of Bond = PV of Coupons + PV of Per Value
On putting the values in the above formula, we get
⇒ =
⇒ =
Now,
The total return rate =
=
=
Answer:
The rate of return expected on this project by Cold Goose Metal Works Inc. is 15.20%
Explanation:
Since flotation cost is 4% that implies that $500,000 is actually 96% (100%-4%) of the cash proceeds from the capital funding,hence funds raised is computed thus:
funds raised=$500,000/0.96=$520,833.33
Annual return on investment=cash inflow-initial cash outflow
cash inflow is $600,000
cash outflow is $520,833.33
annual return on investment=$600,000-$520,833.33=$79166.67
rate of return on project=annual return on investment/initial investment
=$79,166.67
/$520,833.33*100=15.20%
The rate of return that Cold Goose Metal Works Inc is 15.20%
<span>the answer for this question is 10.50%</span>
Answer:
€928.46
Explanation:
Since it was hinted that bonds issued outside of the United States pay coupons annually, it is expected that the bonds issued in Germany pay annual coupons, and its price is computed below using the bond price formula, excel PV function, and financial calculator:
Bond price=face value/(1+r)^n+annual coupon*(1-(1+r)^-n/r
face value=€1,000
r=yield to maturity=8.7%
n=number of annual coupons in 10 years=10
annual coupon=face value*coupon rate=€1,000*7.6%=€76
bond price=1000/(1+8.7%)^10+76*(1-(1+8.7%)^-10/8.7%
bond price=1000/(1.087)^10+76*(1-(1.087)^-10/0.087
bond price=1000/2.30300797+76*(1-0.43421474)/0.087
bond price=1000/2.30300797+76*0.56578526/0.087
bond price= 434.21+494.25= €928.46
Excel PV function:
=-pv(rate,nper,pmt,fv)
=-pv(8.7%,10,76,1000)
pv=€928.46
Financial calculator:
N=10
PMT=76
I/Y=8.7
FV=1000
CPT PV=€928.46