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Art [367]
2 years ago
11

On June 30, 2021, Singleton Computers issued 5% stated rate bonds with a face amount of $320 million. The bonds mature on June 3

0, 2036 (15 years). The market rate of interest for similar bond issues was 4% (2.0% semiannual rate). Interest is paid semiannually (2.5%) on June 30 and December 31, beginning on December 31, 2021. (FV of $1, PV of $1, FVA of $1, PVA of $1, FVAD of $1 and PVAD of $1) (Use appropriate factor(s) from the tables provided.) Required: 1. Determine the price of the bonds on June 30, 2021. 2. Calculate the interest expense Singleton reports in 2021 for these bonds using the effective interest method.
Business
1 answer:
inessss [21]2 years ago
8 0

Answer:

The bonds were issed at $ 355,834,328.88 dollars

Interest expense for the first year:

interest expense: $ 7,116,686.58

Explanation:

The bond value will be equal to the present value of the coupon payment and maturity:

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

Coupon: 320,000,000 x 2.5% = 8,000,000

time: 15 years x 2 payment per year = 30

rate 4% divide by 2  = 0.02

8000000 \times \frac{1-(1+0.02)^{-30} }{0.02} = PV\\

PV $179,171,644.4080

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

Maturity   320,000,000.00

time   30.00

rate  0.02

\frac{320000000}{(1 + 0.02)^{30} } = PV  

PV   176,662,684.47

PV coupon 179,171,644.41 + PV m 176,662,684.47 = $ 355,834,328.88

proceeds 355,834,329

face value 320,000,000

premium on bonds payable 35,834,329

interest expense:

carrying value x market rate:

355,834,329 x 2% = 7,116,686.58

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Answer:

The R.C.Willey furniture store has a sale for Memorial day weekend that if you purchase products that come over $499 a 60" TV can be purchased for only $300. This sales practice is known as<u> bundling.</u>

Explanation:

Here, the firm is selling two goods at a lower price, if the consumer has also brought a product, that is price tying, for it to be bundling, the firm would have made it mandatory to buy both the goods at a certain price.

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Decko Industries reported the following monthly data: Units produced 52,000 units Sales price $ 33 per unit Direct materials $ 1
Rus_ich [418]

Answer:

$1,275,000

Explanation:

The computation of the  contribution margin is shown below:

As we know that

Contribution margin = Sales - variable cost

or

Selling price per unit - variable cost per unit

And, the direct material per unit, direct labor per unit, and the  Variable overhead per unit are variable cost

So, if 50,000 units are sold, the contribution margin per unit is

= 50,000 × ($33 - $1.50 - $2.50 - $3.50)

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2 years ago
A company will begin stocking remote control devices. Expected monthly demand is 800 units. The controllers can be purchased fro
galina1969 [7]

Answer:

I will take Supplier A and make orders of 500 units as give lower inventory cost

From the proposed units the best option to inimize cost is 500 units.

Explanation:

    Supplier A      Supplier B

    1 –199 $14.00         1–149 $14.10

200–499   13.80    150–349 13.90

     500+    13.60          350 + 13.70

Holding Cost 25% of the unit price.

D = annual demand =

800 monthly x 12 month = 9,600 per year

S= setup cost = ordering cost = 40

H= Holding Cost = $13.60 x 25% = 3.40

Optimal Order Quantity

taking $13.60 (order size must be over 500)

Q_{opt} = \sqrt{\frac{2DS}{H}}

Q_{opt} = \sqrt{\frac{2(9,600)(40)}{3.40}}

OOQ: 475.2708206

As it is below the 500 to get the $13.60 price is not a cost minimizing option but, it can be better than the alternative

Ordering 9600 / 500 x $40 = $768

Holding: 500/2 x $13.60 x 25% = $850

Total $ 1,618

Using Supplier B of $13.70 (reqirement order size +350)

H= Holding Cost = 13.70 x 25% = 3.43

Q_{opt} = \sqrt{\frac{2(9,600)(40)}{3.43}}

OOQ = 473.5330787

This order size will minimize the inventory cost.

Ordering 9600 / 474 x $40 = $810

Holding: 474/2 x $13.70 x 25% = $812

Total $ 1,622

<em><u>Given cases: </u></em>

Ordering 9600 / 150 x $40 = $2,560

Holding: 150/2 x $14.00 x 25% = $262.5

Total $ 2,822.5

Ordering 9600 / 500 x $40 = $768

Holding: 500/2 x $13.60 x 25% = $850

Total $ 1,618

Ordering 9600 / 200 x $40 = $1,920

Holding: 200/2 x $13.80 x 25% = $345

Total $ 2,265

Ordering 9600 / 350 x $40 = $1,097

Holding: 350/2 x $13.70 x 25% = $599

Total $ 1,696

Ordering  9600 / 300 x $40 = $1280

Holding 300/2 x $13.80 x 25%  = $517.5

Total $1797.5

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2 years ago
An industrial plant needs to make 100,000 parts per month to meet demand. Each month contains 20 working days, each of which all
Ratling [72]

Answer:

Part A:

Workers Needed=20.833≅21

Part B:

Productivity of individual worker=2.0833 parts/hour

Part C:

Multifactor productivity=0.0832 Parts/$

Explanation:

Part A:

Total parts =100,000

Workers needed= Total parts/(Parts per hour* hours per shift*Total Shifts)

Worker\ needed=\frac{100000}{10\ Parts/hour*8\ hours/shift*60\ shifts/worker} \\Workers\ needed= 20.833

Workers needed=20.833≅21

Part B:

Productivity of individual worker:

Productivity\ of\ individual\ worker=\frac{100000}{100\ workers*8\ hours/shift*60\ shifts/worker} \\Productivity\ of\ individual\ worker=2.0833\ parts/hour

Part C:

Total cost of material= $10*100,000=$1,000,000

Capital Costl= $100,000

Total labor Cost=21\ workers*8\ hours/shift*60\ shifts/worker*\$10/hour

Total labor Cost=$100,800

Multifactor productivity=Total Parts/(Total cost of material+capital cost+Total labor Cost)

Multifactor\ productivity=\frac{100000}{\$1,000,000+\$100,000+\$100,800} \\ Multifactor\ productivity=0.08324\ Parts/\$

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2 years ago
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