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Lyrx [107]
3 years ago
9

Cantor Corporation acquired a manufacturing facility on four acres of land for a lump-sum price of $8,500,000. The building incl

uded used but functional equipment. According to independent appraisals, the fair values were $4,800,000, $3,600,000, and $3,600,000 for the building, land, and equipment, respectively. The initial values of the building, land, and equipment would be: Building Land Equipment a. $ 4,800,000 $ 3,600,000 $ 3,600,000 b. $ 4,800,000 $ 3,600,000 $ 600,000 c. $ 3,400,000 $ 2,550,000 $ 2,550,000 d. None of these answer choices are correct.
Business
1 answer:
Nuetrik [128]3 years ago
5 0

Answer:

C.$3,400,000; $2,550,000; $2,550,000

Explanation:

Calculation to determine what The initial values of the building, land, and equipment would be

First step is to calculate the formula Total fair value using this formula

Total fair value = Building + Land + Equipment

Let plug in the formula

Total fair value = $4,800,000 + $3,600,000 + $3,600,000

Total fair value = $12,000,000

Now let calculate the initial values of the building, land, and equipment

Using this formula for BUILDING

Building= Total cost of acquisition × (Fair value of building ÷ Total fair value)

Let plug in the formula

Building= $8,500,000 × ($4,800,000 ÷ $12,000,000)

Building= $8,500,000 × 0.4

Building= $3,400,000

Using this formula for LAND

Land = Total cost of acquisition × (Fair value of land ÷ Total fair value)

Let plug in the formula

Land= $8,500,000 × ($3,600,000 ÷ $12,000,000)

Land= $8,500,000 × 0.3

Land= $2,550,000

Using this formula for EQUIPMENT

Equipment= Total cost of acquisition × (Fair value of Equipment ÷ Total fair value)

Let plug in the formula

Equipment= $8,500,000 × ($3,600,000 ÷ $12,000,000)

Equipment= $8,500,000 × 0.3

Equipment= $2,550,000

Therefore The initial values of the building, land, and equipment would be:$3,400,000; $2,550,000; $2,550,000

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Tom Noel holds the following portfolio: Stock Investment Beta A $150,000 1.40 B 50,000 0.80 C 100,000 1.00 D 75,000 1.20 Total $
exis [7]

Answer: -0.24

Explanation:

The portfolio beta is a weighted average of the betas of the individual stocks in it.

The portfolio beta before the replacement is;

= (1.4 * 150,000/375,000) + (0.8 * 50,000/375,000) + ( 1 * 100,000/375,000) + (75,000 * 75,000/375,000)

= 0.56 + 0.11 + 0.27 + 0.24

= 1.17

After the replacement, portfolio beta will be;

=  (0.75 * 150,000/375,000) + (0.8 * 50,000/375,000) + ( 1 * 100,000/375,000) + (75,000 * 75,000/375,000)

= 0.32 + 0.11 + 0.27 + 0.24

= 0.93

The change is therefore;

= 0.93 - 1.17

= -0.24

6 0
3 years ago
What factors under the control of owners and managers make a firm successful and allow it to earn economic​ profits?
mafiozo [28]

Answer: E. The firm's ability to differentiate its product

Explanation:

The factor under the control of owners and managers that make a firm successful and allow it to earn economic​ profits is the firm's ability to differentiate its product.

Product Differentiation has to do with making a product unique from that of its rivals so that it'll be attractive to the customers and the target market. This will slow be vital for the company to produce at a average cost that is lower than that of its competing firms. This will help the company to have a competitive edge over others.

8 0
3 years ago
Eaton Co. sells major household appliance service contracts for cash. The service contracts are for a one-year, two-year, or thr
natita [175]

Answer:

The correct answer is b. $1,300,000

Explanation:

The computation of unearned service revenue is shown below:

= Outstanding service contracts for 2011 + Outstanding service contracts for 2012 + Outstanding service contracts for 2013

= $380,000 + $570,000 + $350,000

= $1,300,000

The other amounts are not considered in the computation part. So, it is ignored.

Thus, the $1,300,000 is the amount which should be reported as Unearned Service Revenues in Eaton's December 31, 2010 balance sheet.

Hence, the correct answer is b. $1,300,000

3 0
3 years ago
A decision-maker faces the following decision under conditions of uncertainty. This decision-maker has $1 million in assets. Mos
denis-greek [22]

A- The net earnings of the individual in question will be $710000 after the individual's claim for loss by fire is settled by the insurance company. B- Yes, he would buy the insurance if he were risk neutral.

C- Yes, the individual will buy the insurance policy if he were a expected utility maximizer as he would want to claim complete settlement of this amount to be claimed in case of fire loss.

  • The expected net earnings from the insurance after deducting the amount from the premium paid and total claim endorsed by the insurance company will be $710000 which can be shown as below

\rm Net\ earnings= claim\ received - premium\ of\ policy

\rm Net\ earnings= 750000-40000

We get,

\rm Net\ earnings= 710000

  • If the individual were risk neutral he would like to take the insurance as the risk of fire in the example given above is 0.5 which is greater than zero and this ultimately implies that <u>risk cannot be taken.</u>

  • In the case if the individual is expected utility maximizer he would take the insurance as it would not only give him the claims from losses due to fire but also help him secure his house against beta of fire.

Hence, the correct answers will be A- $710000; B- Yes.; C- Yes. and imply that taking insurance will be a wise decision by the individual.

To know more about insurance policy , click the link below.

brainly.com/question/24984403

6 0
2 years ago
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In order to purchase a new freezer in 4 years, the Steakhouse Restaurant has decided to deposit $1,700 in an account that earns
trapecia [35]

Answer:

$ 1844

Explanation:

A = P (1 + r / n) ^ nt ; where

A = Final Amount , P = Principal base, r = Interest rate , t = no. of time periods (usually years) , n = compounding in a time period (annually)

Given : P = 1700 , r = 2% , t = 4 , n =  12

A = 1700 [ 1 + 0.02 / 12 ] ^ (12 x 4)

1700 [ 1 + 0.0017 ] ^ (12 x 4)    

1700 [ 1.0017 ] ^ 48  

1700 [1.0849]

= 1844

6 0
3 years ago
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