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Olenka [21]
3 years ago
9

Suppose a 10-year, $1000 bond with an 8% coupon rate and semiannual coupons is trading for $1034.74. What is the bond’s yield to

maturity (expressed as an APR with semiannual compounding)? If the bond’s yield to maturity changes to 9% APR, what will the bond’s price be?
Business
1 answer:
Mamont248 [21]3 years ago
7 0

Answer:

The yield to maturity is 7.5%

The price of the bond at 9% yield to maturity is $934.96  

Explanation:

In calculating the yield I used the rate formula in Excel, rate formula is given as:

=rate(nper,pmt,-pv,fv)

nper is period to maturity of 10 years multiplied by 2(semi-annual compounding)

pmt is the coupon interest payable semi-annually which  8%*$1000/2=$40

pv is the current price of $1034.74

fv is the face value of $1000

=rate(20,40,-1034.74,1000)

=3.75%

APR=3.5%*2=7.5%

Bond price is the present value of the bond at yield of 9% with semi-annual yield of 4.5%

=pv(rate,nper,pmt,fv)

=pv(4.5%,20,40,1000)

pv=$934.96  

find attached for details

Download xlsx
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4 0
2 years ago
The Charade Company is preparing its Manufacturing Overhead budget for the fourth quarter of the year. The budgeted variable fac
In-s [12.5K]

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the total budgeted factory overhead for November is : 2) $110,000.

the budgeted direct labor hours for December must be : 3) 9,000 hours.

total budgeted factory overhead per direct labor hour is : 1) $14.38

Explanation:

To determine the budgeted factory overhead for November, prepare a budgeted factory overhead for November as follows :

<u>November</u>

Budgeted Variable factory overhead ($5.00 × 7,000 hours)  = $35,000

Budgeted Fixed factory overhead                                             = $75,000

Total budgeted factory overhead                                              = $110,000

<u>December</u>

Total Cash Disbursements                                                         = $105,000

Less Budgeted Fixed factory overhead  ($75,000 - $15,000) =  $60,000

Budgeted Variable factory overhead                                        =   $45,000

Therefore, budgeted direct labor hours = $45,000 / $5.00

                                                                  = 9,000 hours.

<u>December</u>

Budgeted Variable factory overhead ($5.00 × 8,000 hours)  = $40,000

Budgeted Fixed factory overhead                                             = $75,000

Total budgeted factory overhead                                              = $115,000

Therefore, total budgeted factory overhead per direct labor hour = $115,000 / 8,000 hours = $14.375

Which is $14.38 (rounded)

                                                               

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3 years ago
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