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Jobisdone [24]
3 years ago
9

Meyer & Smith is a full-service technology company. They provide equipment, installation services as well as training. Custo

mers can purchase any product or service separately or as a bundled package. Container Corporation purchased computer equipment, installation and training for a total cost of $180,000 on March 15, 2018. Estimated standalone fair values of the equipment, installation, and training are $90,000, $60,000, and $30,000 respectively.
The transaction price allocated to equipment, installation and training is :

a. $144,000 for the entire bundle.

b. $72,000, $48,000 and $24,000 respectively.

C. $48,000, $48,000, $48,000 respectively.

d. $90,000, $60,000, $30,000 respectively.
Business
1 answer:
Iteru [2.4K]3 years ago
7 0

Answer:

d. $90,000, $60,000, $30,000 respectively.

Explanation:

The computation of price allocated is shown below:-

Ratio of values $90,000 : $60,000 : $30,000

= 3 : 2 : 1

Total cost = $180,000

Equipment = $180,000 × 3 ÷ 6

= $90,000

Installation= $180,000 × 2 ÷ 6

= $60,000

Training = $180,000 × 1 ÷ 6

= $30,000

Therefore the Equipment, Installation, Training is $90,000, $60,000, $30,000 respectively.

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A small market orders copies of a certain magazine for its magazine rack each week. Let X 5 demand for the magazine, with pmf Su
Oksanka [162]

Answer:

See explanation below.

Explanation:

Let X the random variable that represent the demand for the magazine, the pmf for X is given by:

X       1            2           3          4        5        6      

P(X)  1/15      2/15       3/15     4/15   3/15     2/15

3 magazines

For this case the total spent is 2*3 = $ 6

And the net revenue for this case would be:

$4-$6 = -$2 , X=1 (demand 1)

$4*2-$6 = $2 , X=2 (demand 2)

$4*3-$6 = $6 , X=3 (demand 3)

For the values of X=4,5,6 the net revenue will be $6 since the number of magazines is 3

And the expected value for the net revenue would be:

E(R) = \frac{1}{15} *(-2) +\frac{2}{15} *(2) +\frac{3}{15}*(6) + \frac{4}{15}*(6) +\frac{3}{15}*(6) +\frac{2}{15}*(6) = \frac{74}{15}=4.93

4 magazines

For this case the total spent is 2*4 = $ 8

And the net revenue for this case would be:

$4-$8 = -$4 , X=1 (demand 1)

$4*2-$8 = $0 , X=2 (demand 2)

$4*3-$8 = $4 , X=3 (demand 3)

$4*4-$8 = $8 , X=4 (demand 4)

For the values of X=5,6 the net revenue will be $8 since the number of magazines is 4

And the expected value for the net revenue would be:

E(R) = \frac{1}{15} *(-4) +\frac{2}{15} *(0) +\frac{3}{15}*(4) + \frac{4}{15}*(8) +\frac{3}{15}*(8) +\frac{2}{15}*(8) = \frac{80}{15}=5.33

As as we can see we have a higher expected value for the case with 4 magazines.

5 0
3 years ago
What decisions does the business cycle help businesses make? check all that apply
Tasya [4]
<span>the answers is 2,4,5,6</span>
7 0
3 years ago
The shareholders' equity of Green Corporation includes $320,000 of $1 par common stock and $510,000 par of 7% cumulative preferr
Mama L [17]

Answer:

$25,300

Explanation:

The computation of the common shareholders received the dividend for the year 2021 is shown below:

Since in the year 2021, the dividend i.e. declared is $61,000

Now the preference shareholders dividend is

= $510,000 × 0.07

= $35,700

So for common shareholders, the dividend would be

= $61,000 - $35,700

= $25,300

8 0
3 years ago
Which example envolves a real world restriction that can affect your decision making process?
lbvjy [14]
I think the answer is family disputes
7 0
3 years ago
Economic Order Quantity computes:
Mamont248 [21]

Answer:

D: Optimum Order size​

Explanation:

Economic Order Quantity (EOQ) is a formula applied in logistic and supply chain management to calculate a business's ideal order size. As the name suggests, the order EOQ provides an order quantity that makes economic sense.

Economies of scale suggest that a bigger order size is better because the business will save transport costs. However, ordering in large quantities increases the cost of holding stock. The economic order quantity strikes a balance between these two important factors.

7 0
3 years ago
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