Answer:
70.1754386
Explanation:
The calculation of the number of the futures contract to sell as follows:
Portfolio value $1,000,000
Face value $100
Units. $10,000
Maturity portfolio. 5
Modified duration. 4
Modified duration of T bonds 9
Yield on portfolio. 0.000015
Yield on T bonds. 0.00001
Future price of the bonds $95
Loss of portfolio. $60
Decline in fut T bond price $.0086
Per value contract. $86
Number of future contract to sold 70.1754386
Answer:
3.5%
Explanation:
the yield to maturity of a zero coupon bond is calculated using the following formula:
YTM = (face value / current market value)¹/ⁿ - 1
YTM = ($100 / $70.89) ¹/¹⁰ - 1 = 3.5%
the way you can check if your calculations were correct is to find the future value of the bond using the YTM = $70.89 x (1 + 3.5)¹⁰ = $99.997 ≈ $100
Answer:
Answer for the question:
You own a bond with a par value of $1,000 and a coupon rate of 8.50% (semiannual coupon). You know it has a current yield of 7.00%. What is its yield to maturity? The bond has 6 years to maturity. Current Yield = (annual payment / price). (hint: solve for price to answer the question). Group of answer choices
is given in the attachment.
Explanation:
Answer:
a. $6,763.40
Explanation:
The computation of the selling price is shown below:
But before that the predetermined overhead rate is
For machining
= ($102000 ÷ 17,000) + $1.70
= $7.7 per machine hour
For fabrication
= ($61200 ÷ 6000) + $4.10
= $14.30 per labour hour
Now the selling price is
Direct material ($720 + $380) $1,100
Direct labor ($900 + $1,500) $2,400
Machining department overhead (7.7 × 80) $616
Fabrication department overhead (50 × 14.3) $715
Total manufacturing cost $4,831
Markup 40% $1,932.40
Selling price $6,763.40
Answer:
$24135.72
Explanation:
Given pmt 320, r 9% n 5 years
This amount is paid monthly s\and there are 12 months in a year
r = 9%/12 =0.75%
n = 5* 12 =60
We will use the future value of annuity
FV = pmt *[(1+r)^n - 1/r)]
= 320 *[(1+0.0075)^60-1/0.0075
=$24135.72
