Answer:
-3.91%.
Explanation:
The Duration Adjustment (% change in bond price) is given by:
= (Duration) * (Change in yield in %)
= -(7.81) x (0.5%)
= -3.91%
The Convexity Adjustment is given by:
= 0.5 * Convexity * (Change in yield, as a fraction)^2
= 0.5 * 99.87 * (0.005)^2
= 0.5 * 99.87 * 0.000025
= 0.001248375
= 0.0012%
Thus, the convexity correction is 0.0012%
Thus, the total change in bond price = -3.91% + 0.0012% = -3.91%.
A. 4.8%
B. 1.04%
C. 13.6%
D. 11.5%
A. 9%
B. 3.53%
C. 5.3%
D. 11.1%
Answer:
The rate of return is 7.20%
Explanation:
a) Assuming you purchased the bond for $880, in order to calculate the rate of return you earn if you held the bond for 25 years until it matured with a value $5,000 we would have to calculate the following formula:
Rate of Return = [FV/PV]1/n - 1
Rate of Return= [$5,000 / $880]1/25 - 1 = [5.6818]0.04 - 1 = 1.0720 - 1 = 0.0720, or 7.20%
Rate of Return= [5.6818]0.04 - 1
Rate of Return= 1.0720 - 1
Rate of Return=0.0720, or 7.20%
The rate of return is 7.20%
Answer:
Ending inventory= $1514
Explanation:
Giving the following information:
Beginning inventory: 320u*$5.00= $1600
Purchase, (1/15/2017)= 160u*5.70= $912
Purchase, (1/28/2017)= 160u*5.90= $944
Ending inventory= 260u
The company uses FIFO (first in, first out).
What is the value of ending inventory?
Ending inventory= 160u*5.90 + 100u*5.70= $1514
Answer:
$14,000
Explanation:
Amount of interest expense = [(Bond issued by 'S' company x 9%) - Amount of
premium x (unsold bonds / Bonds issued)]
= (300,000 x 0.09) - 60000/10 x 200,000/300,000
= (27,000 - 6000) x 0.66667
= 21,000 x 0.66667
= $14,000
