Answer:
7.05 %
Explanation:
After tax cost of debt = interest x ( 1 - tax rate)
so, the initial step is to determine the interest rate :
The Bond Yield (i/yr) presents the market rate and this is what we want for our interest rate.
thus,
PV = - [$950 - ($950 x14%)] = - $817<em>(remove floatation cost from market price)</em>
FV = $1000
PMT = $1000 x 7 % = $70.00
P/YR = 1
N = 14
i/yr = ??
Using a financial calculator to input the values as above, the Bond Yield (i/yr) will be 9.40 %
therefore,
After tax cost of debt = 9.40 % x (1 - 0.25)
= 7.05 %
Answer:
medium of exchange hope this helps
Answer:
The bond equivalent yield to maturity = 8.52%
The effective annual yield to maturity of the bond = 8.71%
Explanation:
Here, we start with calculating the yield to maturity YTM using the financial calculator
To find the YTM, we need to put the following values in the financial calculator:
N = 20*2 = 40;
PV = -950;
PMT = [8%/2]*1000 = 40;
FV = 1000;
Press CPT, then I/Y, which gives us 4.26
So, Periodic Rate = 4.26%
Bond equivalent yield = Periodic Rate * No. of compounding periods in a year
= 4.26% * 2 = 8.52%
effective annual yield rate = [1 + Periodic Rate]^(No. of compounding periods in a year) - 1
= [1 + 0.0426]^2 - 1 = 1.0871 - 1 = 0.0871, or 8.71%
Answer:
73 months
approximately 6 years
Explanation:
The period of time it would take to pay off the loan can be determined using excel nper function as below:
=nper(rate,pmt,-pv,fv)
rate is the interest expressed in monthly terms which is 15.3%/12
pmt is the amount payment per month i.e $90
pv is the amount of loan which is $4250
fv is the balance of the loan after all payments have been made i.e $0
=nper(15.3%/12,90,-4250,0)= 73 months
73 months/12 months=approximately 6 years
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