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Talja [164]
3 years ago
11

The balance sheet of Cattleman's Steakhouse shows assets of $86,000 and liabilities of $14,400. The fair value of the assets is

$89,400 and the fair value of its liabilities is $14,400. Longhorn paid Cattleman's $82,920 to acquire all of its assets and liabilities. Longhorn should record goodwill on this purchase of:
Business
1 answer:
anygoal [31]3 years ago
5 0

Answer:

The goodwill is $7,320

Explanation:

It is given that fair value of assets is $89,400 and fair value of liabilities is $14,400

Fair value difference = Fair value of assets - Fair value of liabilities

Fair value difference = $89,400 - $14,400

Fair value difference = $75,000

Hence, the fair value difference is $75,000

It is given that acquisition price is $82,920  and calculated fair value difference is $75,600. Calculation of goodwill is given below

Goodwill = Acquisition price - Fair value difference

Goodwill = $82,920 - $75,600

Goodwill = $7,320

Hence, the goodwill is $7,320.

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Stadium owners have often been accused by business owners of doing what to the prices for sponsorship opportunities
slega [8]
The answer is A. inflation
8 0
3 years ago
In general, how would your best friend describe you as a risk taker?
earnstyle [38]

Answer:

answer is B.............

6 0
3 years ago
The manager of a publishing company plans to give a $23,000 bonus to the top 12 percent, $10,000 to the next 25 percent, and $6,
I am Lyosha [343]

Answer:

total expected bonus = $1262800

Explanation:

given data

bonus = $23,000

Probability = 12 percent

bonus =  $10,000

Probability = 25 percent

bonus =  $6,000

Probability = 8 percent

total sales = 220

solution

first we get probability for bonus amount = $0

probability = 1 - ( 12% + 25% + 8 % )

probability =  0.55

so here Expected bonus per employee company will pay is

Expected bonus = $23000 × (0.12) + $10000 × (0.25) + $6000 × (0.08) + $0 (0.55)

Expected bonus = $5740

so total expected bonus is

total expected bonus = $5740  ×  220

total expected bonus = $1262800

8 0
3 years ago
Which of the following statements concerning the selection of risk management techniques and insurance market conditions is (are
valentinak56 [21]

Answer:

I.It's easier to purchase affordable insurance during a "soft" market than during a "hard" market

I only

Explanation:

When a purchaser of insurance wants to make a purchase he analyses the market to get a favourable condition that reduces risk and loss.

The market condition can be a soft market or hard market.

Soft market is one in which potential sellers are more than potential buyers. So supply exceeds demand. Buyers are able to buy affordable insurance.

Hard market on the other hand is when there is an upswing in market cycle. Premiums increase and capacity for insurance decreases.

It is more difficult to get affordable insurance in this market

6 0
3 years ago
You are planning to save for retirement over the next 30 years. To save for retirement, you will invest $800 per month in a stoc
Svetach [21]

Answer:

Ans. You withdraw each month from your account, for 300 months (25 years) $1,118.03 taking into account the expected inflation rate.

Explanation:

Hi, ok, first, we need to find out how much money will you have after saving in both accounts for 30 years, for that, we need to use the following equation and solve for FV (future value).

FV=\frac{A((1+r)^{n}-1) }{r}

Where, A is the amount saved in the account, r is the interest rate that it pays, n are the yearly equal payments, in our case 30. Everything should look like this in the case of the stock account.

FV=\frac{800((1+0.11)^{30}-1) }{0.11} = 159,216.70

In the case of the bond account it should look like this.

FV=\frac{400((1+0.07)^{30}-1) }{0.07} =  37,784.31

This means that after 30 years you will have $197,001.02

Now, we need to find the amount of monthly withdraw that you can make given the money saved, but in order to take into account the time value of money, we need to use the real rate of return and not the nominal rate of return (9%, when you gather all your money and send it to another acoount). Therefore, we have to find out the real rate of return, like this.

Real(r)=\frac{[1+Nominal(r)]}{[1+Inflation(r)]} -1=\frac{(1+0.09)}{(1+0.04)} -1=0.0481

This is 4.81% effective annual rate, but we need this rate to be effective monthly, that is:

r(monthly)=(1+r(annual))^{\frac{1}{12} } -1=(1+0.0481)^{\frac{1}{12} } -1=0.0039

That is 0.39% effective monthly, and we have to use the following equation with n=300 months, r=0.0039, PV= $197,001.02 and solve for A.

PV=\frac{A((1+r)^{n} -1)}{r(1+r)^{n} } =\frac{A(2.234662443)}{0.012682296} =A(176.2032975)

197,001.02=A(176.2032975)

A=1,118.03

Best of luck

7 0
3 years ago
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