A bond has yield to maturity of 7.15 percent; face value of $1,000; time to maturity of 11 years and pays coupons semiannually.
If the price of the bond is $939.02, calculate the coupon rate of the bond.
1 answer:
Answer:
6.34 %
Explanation:
For computing the coupon rate, first we have to determine the PMT by using the PMT formula that is shown on the attachment
Given that,
Present value = $939.02
Future value = $1,000
Rate of interest = 7.15% ÷ 2 = 3.58%
NPER = 11 years × 2 = 22 years
The formula is shown below:
= PMT(Rate;NPER;-PV;FV;type)
The present value come in negative
So, after solving this, the PMT is $31.70
It is semi annually
Now the annual PMT is
= $31.70 × 2
= $63.40
So, the coupon rate equals to
= $63.40 ÷ $1,000
= 6.34 %
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Answer:
Effective tax rate =28.50 %
Explanation:
given data
Net Income before taxes = $2,00,000
Interest revenue = $20,000
Life insurance Premium = $10,000
tax rate = 30%
to find out
Fern's effective tax rate
solution
first we get here Taxable Income that is express as
Taxable Income = Net Income before taxes + Life insurance Premium - Interest revenue ........................1
put here value we get
Taxable Income = $2,00,000 + $10,000 - $20,000
Taxable Income = $190000
so
Income tax Liability will be
Income tax Liability = Taxable Income × Tax rate .....................2
Income tax Liability = $190000 × 30%
so Effective tax rate will be
Effective tax rate =
Effective tax rate =
Effective tax rate =28.50 %