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3 years ago

Trent is having trouble answering some of the questions the interviewer is asking him. Trent could have prevented this by:

1 answer:

7 0

It depends on the type of trouble he is having is it the communication problem, i guess all three could help.practicisng with a friend can help take out some the hasitation and the anxiety of the interview. preparing questions to ask the interviewer doesnt help a great deal. since he is gonna ask what he is gonna ask. bringing in a portfolio can help ease the atmosphere. an impressive portfolio can help decrease the questions that the interviewer may ask.

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Universal Foods issued 10% bonds, dated January 1, with a face amount of $260 million on January 1, 2018. The bonds mature on De

kondaur [170]

Answer:

The bonds were issued at $220,879,628.13

This is lower than the face value to compensate for the lower coupon payment.

cash 220,879,628.13 debit

discount on BP 39,120,371.87 debit

bonds payable 260,000,000 credit

--to record the issuance of the bonds--

Interest expense 13,252,777.69 debit

Discoun on BP 252,777.69 credit

cash 13,000,000 credit

--to record the first interest payment--

Interest expense 13,267,944.35 debit

Discount on BP 267,944.35 credit

Cash 13,000,000 credit

--to record second interest payment--

Interest expense 13,539,156.67 debit

Discount on BP 539,156.67 credit

cash 13,000,000.00 credit

--to record Dec 31st, 2025 payment--

Explanation:

To determinate the price we will solve for the present value of the coupon payment and maturity at the market rate of %12

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

Coupon payment:

260,000,000 x 10% x 1/2 =13,000,000.000

time 20 years x 2 payment per year 40

yield to maturity 12% / 2 = 6%

$13000000 \times \frac{1-(1+0.06)^{-40} }{0.06} = PV\\$

PV $195,601,859.3298

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

Maturity 260,000,000.00

time 40.00

rate 0.06

$\frac{260000000}{(1 + 0.06)^{40} } = PV$

PV 25,277,768.80

PV c $195,601,859.3298

PV m $25,277,768.8042

Total $220,879,628.1340

For the journal entries, we will multiply this current market price of the bonds by the market rate (YTM) the difference between this and the actual cash obligation generate by the bond is the amortization of the discount.

first interest payment

$220,879,628.13 x 6% = 13,252,777.69

less actual cash outlay: 13,000,000

amortization 252,777.69

second interest payment

($220,879,628.13- $252,777.69) x 6% = 13,267,944.35

less actual cash outlay: 13,000,000.00

amortization 267,944.35

December 31st, 2025:

This will be payment 14th

after building the schedule until that date we got:

8 0

3 years ago

Suppose a marketing manager wants to review his/her firm's recent sales report to help determine the impact of a new marketing c

Rina8888 [55]

I'm almost positive it is b marketing intelligence... but don't quote me on it.

5 0

3 years ago

On June 1, year 2, Oak Corp. granted stock options to certain key employees as additional compensation. The options were for 1,0

Dimas [21]

Answer:

Since the options were granted at an exercise price of $15 when the market value of the shares was $20, total compensation under the intrinsic method would be $5 per share on 1,000 shares or $5,000. Since the options are exercisable on 1/2/X2, the $5,000 in compensation would all be recognized n 20X1.

Explanation:

3 0

3 years ago

Based on market values, Gubler's Gym has an equity multiplier of 1.46 times. Shareholders require a return of 10.91 percent on t

rewona [7]

Answer:

The answer is "5.4% and 15,23,500".

Explanation:

Calculating the capital cost:

$=(1-\frac{1}{1.46})\times 10.91\% \times (1-39\%)+(\frac{1}{1.46})\times 4.84\% \\\\=(\frac{1.46-1}{1.46})\times \frac{10.91}{100} \times (\frac{100-39}{100})+(\frac{1}{1.46})\times \frac{4.84}{100} \\\\ =(\frac{0.46}{1.46})\times \frac{10.91}{100} \times (\frac{61}{100})+(\frac{1}{1.46})\times \frac{4.84}{100} \\\\=\frac{306.1346}{14600}+\frac{4.84}{146} \\\\= 0.021+0.033 \\\\ =0.054\\\\= 5.4\%$

Maximum amount to be spent

$=\frac{277,000\times 100 }{5.4} \times (1-\frac{1}{(1.054)^7})\\\\=\frac{277,000\times 100 }{5.4} \times (1-\frac{1}{1.44})\\\\=\frac{277,000\times 100 }{5.4} \times (1-0.7)\\\\=277,000 \times 100\times 0.055\\\\=\$15,23,500\\$

6 0

2 years ago

Suppose that Roots' marginal cost of a jacket is a constant $100.00 and the total fixed cost at one of its stores is $1 comma

Nesterboy [21]

Answer:

What is this store's average total cost of a jacket sold before the advertising begins and after the advertising begins.

before advertising costs increase:

marginal cost is constant, so we can state that the total variable costs are $100 per jacket

total fixed costs = $1,000 per day / 15 jackets = $66.67 per jacket

average total cost per jacket before increasing advertising expense = $100 + $66.67 =) $166.67

after advertising costs increase:

total variable costs are $100 per jacket

total fixed costs = $2,000 per day / 55 jackets = $36.36 per jacket

average total cost per jacket after increasing advertising expense = $100 + $36.36 =) $136.36

Can you say what happens to the price of a Roots jacket, Roots' markup, and Roots' economy?

Roots is experiencing economies of scale since average total cost per jacket decreased as the total number of jackets sold increased. But in order to sell that new amount of jackets, their price probably decreased. If the price hadn't changed, then the profit maximizing number of jackets sold per day would be close to 30, but it clearly isn't. That means that the company's markup decreased, but the company is now better off since it is maximizing its profits even though its expenses increased and the markup decreased.

8 0

2 years ago