Answer:
$ 4242.76
Explanation:
Annual payment = rP / (1 - ( 1 + r)^-n)
r = rate = 9.5%
P = the amount borrowed = $ 21000
n = number of years
Annual payment = 0.095 ($ 21 000) / ( 1 - (1 + 0.095)⁻⁷ ) = $ 4242.76
Answer:
(b) 1440
Explanation:
As the coupon rate of 8% is greater than the yield to maturity (YTM) of 6% annually, the bond is selling at a premium. Hence, the bond will be called at the earliest i.e. 15 years.
Coupon = Call Price * Semi-annual coupon rate = X * [0.08 / 2] = X * 0.04
Yield to call = 6% annually = 3% semi-annually
Time = 15 years * 2 = 30
We know that,
Current Price of bond = Coupon * [1 - (1 + YTC)-call date] / YTC + Call Price / (1 + YTC)call date
- 1,722.25 = [X * 0.04] * [1 - (1 + 0.03)-30] / 0.03 + [X / (1 + 0.03)30]
- 1,722.25 = [X * 0.04] * 19.60 + [X * 0.41]
- 1,722.25 = X * [(0.04 * 19.60) + 0.41]
- X = 1,722.25 / 1.194
-
X=$ 1,442.42 \approx $ 1,440
Answer: 62.5%
Explanation:
Equivalent units = Units completed and transferred out + percentage completed of ending inventory
14,800 = (1,100 + 14,000 - 800) + Percentage
14,800 = 14,300 + Percentage amount completed
Percentage amount completed = 14,800 - 14,300
Percentage amount completed = 500 units
Percentage = Ending equivalent units / ending inventory
= (500/800) * 100
= 62.5%