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Aloiza [94]
1 year ago
6

Suppose that Ford issues a coupon bonds at a price of $1,000, which is the same as the bond's par value. Assume the bond has a c

oupon rate of 4.5%, pays the coupon once per year, and has a maturity of 20 years. If an investor purchased this bond at the price of $1,000, for each year except the last year, the investor would receive a payment of 45. (Round your answers to the nearest dollar) When the bond matures, t investor would receive a final payment of $1045. (Round your answers to the nearest dollar.) Now suppose the price of the bond changes to $1, 060. Assuming an investor purchased the bond at a price of $1, 060, the investor would receive a current yield equal to ()
Business
1 answer:
uysha [10]1 year ago
3 0

Answer:

YTM approximated 4.08%

Explanation:

If the price of the bond changes to 1,060

we will need to calcualte the YTM

we could do it with an approxmation method like this:

YTM = \frac{C + \frac{F-P}{n }}{\frac{F+P}{2}}

Cuopon payment =1,000 x 4.5% = 45

Face value       = 1,000

Purchase value= 1,060

n= 20 years

quotient 4.0776699%

It will yield approximately 4.08%

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Which example best describes how a bank injects money into the economy? A bank opens a savings account for a customer. A bank ap
USPshnik [31]

Answer:

The correct answer would be option B, A bank approves mortgage for a customer.

Explanation:

Injecting money into the economy means increasing money supply in the economy. It means more money is in the circulation. So when a bank approves a mortgage for a customer, it means bank is releasing money which will be in circulation and becomes a part of the economy. Mortgage is basically the loan or money which a bank or financial institution lends to a person or company on an agreed upon interest rate in exchange of their property with the condition that the bank will sell the property to get its money back if the borrower fails to return the loaned money. So the best example of how a bank can inject money into the economy is to approve the mortgage for a customer.

7 0
2 years ago
Read 2 more answers
A 10-year U.S. Treasury bond with a face value of $1,000 pays a coupon of 5.5% (2.75% of face value every six months). The repor
Sveta_85 [38]

Answer:

YTM 5.2%  present value: $1,023.1644

YTM 1% present value:      $1,427.2169

YTM 8% present value:       $830.1209

YTM 8% present value:        $515.7617

Explanation:

YTM we will calculate the present value of the coupon payment

andthe maturity at each YTM rate given:

The coupon payment present value will be the present value of an ordinary annuity

C \times \frac{1-(1+r)^{-time} }{rate} = PV\\

Coupon payment 28 (1,000 x 2.75%)

time 20 (10 years x 2 payment per year)

rate          0.026 (YTM over 2 as the payment are semiannually)

27.5 \times \frac{1-(1+0.026)^{-20} }{0.026} = PV\\

PV $424.6800

The present value of the maturity will be the present value of a lump sum:

\frac{Maturity}{(1 + rate)^{time} } = PV  

Maturity   1,000.00

time   20.00

rate  0.026

\frac{1000}{(1 + 0.026)^{20} } = PV  

PV   598.48

PV c $424.6800

PV m  $598.4843

Total $1,023.1644

Now, we will calculate changin the YTM the concept and formulas are the same, just the rate is diffrent:

<u>If YTM = 1% </u>

27.5 \times \frac{1-(1+0.005)^{-20} }{0.005} = PV\\

\frac{1000}{(1 + 0.005)^{20} } = PV  

PV c $522.1540

PV m  $905.0629

Total $1,427.2169

<u>If YTM = 8%</u>

27.5 \times \frac{1-(1+0.04)^{-20} }{0.04} = PV\\

\frac{1000}{(1 + 0.04)^{20} } = PV

PV c    $373.7340

PV m   $456.3869

Total    $830.1209

<u>If YTM = 15%</u>

27.5 \times \frac{1-(1+0.075)^{-20} }{0.075} = PV\\

\frac{1000}{(1 + 0.075)^{20} } = PV

PV c $280.3485

PV m  $235.4131

Total $515.7617

3 0
1 year ago
Manufacturing costs for Davenport Company during 2018 were as follows: Beginning Finished Goods, 1/1/18 $ 24,400 Beginning Raw M
Nadya [2.5K]

Answer:

1. $283,400

2. $214,968

3. $790,468

4. $780,168

5. $781,868

Explanation:

Material used = Beginning Materials + Purchases - Ending Materials

                       = $35,800 + $304,500 - $40,400

                       = $299,900

Then,

<em>Direct Materials Used = Total Materials Used - Indirect Material</em>

                                     = $299,900 - $16,500

                                     = $283,400

Applied overhead = Application Rate × Actual Activity        

                               =  78% ×  $275,600

                               =  $214,968

Calculation of Total Manufacturing Costs

Direct Materials                         $283,400

Direct Labor                               $275,600

Overheads Applied                    $214,968

Indirect Materials                          $16,500

Total Manufacturing Costs        $790,468

Cost of Goods Manufactured = Beginning Work in Process Inventory + Manufacturing Costs - Ending Work in Process Inventory

                                                  = $110,600 + $790,468 - $120,900

                                                  = $780,168

Cost of goods sold = Beginning Finished Goods Inventory + Cost of Goods Manufactured - Ending Finished Goods Inventory    

                                =  $ 24,400 +  $780,168 -  $22,700    

                                = $781,868

7 0
2 years ago
A University is offering a charitable gift program. A former student who is now 50 years old is consider the following offer: Th
xenn [34]

Answer:

The value of this deferred annuity today on his 50th birthday is <u>$2,621.27</u>.

Explanation:

Since the student's desired return of 6% will also start to be paid starting on his 65th birthday, the value of this deferred annuity today on his 50th birthday can be calculated by first calculating the value of the investment on the 65th birthday.

We therefore proceed with the following two steps:

Step 1: Calculation of the value of the investment on the 65th birthday

The value of the investment on the 65th birthday can be calculated using the formula for calculating the present value of an ordinary annuity as follows:

PV = P * ((1 - (1 / (1 + r))^n) / r) …………………………………. (1)

Where;

PV at 65 = Present value of the annuity at 65th birthday =?

P = Annuity payment = Invested amount * Student's desired return = $8,900 * 6% = $534

r = Student's desired return rate = 6%, or 0.06

n = number of more years anticipate to live after 65th birthday = 21

Substitute the values into equation (1) to have:

PV at 65 = $534 * ((1 - (1 / (1 + 0.06))^21) / 0.06)

PV at 65 = $534 * 11.764076621288

PV at 65 = $6,282.02

Therefore, the value of the investment on the 65th birthday is $6,282.02.

Step 2: Calculation of the value of this deferred annuity today on his 50th birthday

The value of this deferred annuity today on his 50th birthday can therefore be calculated using the simple present value for as follows:

PV at 50 = PV at 65 / (1 + r)^N …………………………….. (2)

Where;

PV at 50 = the value of this deferred annuity today on his 50th birthday = ?

PV at 65 = Present value of the annuity at 65th birthday = $6,282.02

r = Student's desired return rate = 6%, or 0.06

N = number of years from 50th birthday to 65th birthday = 65 - 50 = 15

Substitute the values into equation (2) to have:

PV at 50 = $6,282.02 / (1 + 0.06)^15

PV at 50 = $6,282.02 / 2.39655819309969

PV at 50 = $2,621.27

Therefore, the value of this deferred annuity today on his 50th birthday is <u>$2,621.27</u>.

5 0
1 year ago
Superior Micro Products uses the weighted-average method in its process costing system. Data for the Assembly Department for May
JulijaS [17]

Answer

(a) cost per equivalent unit

Item                                Material         Labour      Overheads

Cost per EU($)           84.15         34.25      172.25

b) Total cost per equivalent = $290.65

Explanation:

<em>The weighted average method of valuation of work in progress does not separate opening work-in progress from the newly introduced. </em>

<em>The cost per equivalent units using  this method is computed by dividing the total equivalent units by the cost element. This repeated for each of cost element categories.</em>

Item                                Material         Labour      Overheads

Opening WIP                  36,900          61,650           299,715

Cost added                    <u>223,965</u>          <u>41,100</u>          1<u>99,810</u>

Total cost($)     a             260,865   102,750     499,525

Equivalent unit  b             3,100             3,000            2,900

Cost per EU($) (a/b)         84.15         34.25      172.25

Total cost per equivalent unit =   84.15 + 34.25 + 172.25

Total cost per equivalent=  $290.65

<u />

8 0
1 year ago
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