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In-s [12.5K]
3 years ago
8

Nobel laureate Paul Samuelson said that comparative advantage is one of the few ideas in economics that is both "true and not ob

vious." Since it's not obvious, we should practice with it a bit. In each of the following cases below, who has the absolute advantage at each task, and who has the comparative advantage?
a. In 30 minutes, Kana can either make miso soup or she can clean the kitchen. In 15 minutes, Mitchell can make miso soup; it takes Mitchell and hour to clean the kitchen.
b. In one hour, Ethan can bake 20 cookies or lay the drywall for two rooms. In one hour, Sienna can bake 100 cookies or lay the drywall for three rooms.
c. Kara can build two glass sculptures per day or she can design two full-page newspaper advertisements per day. Sara can build one glass sculpture per day or design four full-page newspaper ads per day.
d. Data can write 12 excellent poems per day or solve 100 difficult physics problems per day. Riker can write one excellent poem per day or solve 0.5 difficult physics problems per day.
Business
1 answer:
sineoko [7]3 years ago
7 0

Answer:

Explanation:

Absolute advantage refers to the ability to produce the same good or service using fewer inputs than another producer.

Comparative Advantage refers to the ability to produce a good or service at a lower opportunity cost than another producer.

For A.

Mitchell has the absolute advantage in soup.

Kana has the absolute advantage in cleaning.

Mitchell has the comparative advantage in soup.

Kana has the comparative advantage in cleaning.

For B.

Sienna has the absolute advantage in cookies.

Sienna has the absolute advantage in drywall.

Sienna has the comparative advantage in cookies.

Ethan has the comparative advantage in drywall.

For C.

Kara has the absolute advantage in sculptures.

Sara has the absolute advantage in ads.

Kara has the Comparative advantage in sculptures.

Sara has the comparative advantage in ads.

For D.

Data has the absolute advantage in poems.

Data has the Absolute advantage in physics.

Riker Comparative advantage in poems.

Data Comparative advantage in physics.

You might be interested in
Oil creek auto has sales of $3,740, net income of $274, net fixed assets of $2,800, and current assets of $920. the firm has $63
Montano1993 [528]

An income statement that expresses each line item as a percentage of a base amount is known as a common-size income statement

<h3>What is common-size statement?</h3>

An income statement that expresses each line item as a percentage of a base amount is known as a common-size income statement. Typically, this refers to overall earnings or total sales. Financial ratio analysis's objective is comparable to that of a common-size income statement. Items are shown as a percentage of a common base amount, such as total sales revenue, in a financial statement of common size. This kind of financial statement makes it simple to compare one company to another or different time periods within the same company.

The common-size statement refers to expressing each value as a percent of sales:

Sales                 3,340                   100.000%

income                 274                     8.234% (274 divided by 3340 times 100)

fixed assets          2,699               80.809%

current assets         836                25.030%

Inventory               417                0.12485  (417/3,340)

To learn more about common-size statement refer to:

brainly.com/question/14275288

#SPJ4

5 0
2 years ago
Suppose Acap Corporation will pay a dividend of $2.88 per share at the end of this year and $3.01 per share next year. You expec
ruslelena [56]

Answer:

A.P(0)=$48.89

B.P(1)=$51.56

C.P(0)=$49.35

Explanation:

A. Calculation for what price would you be willing to pay for a share of Acap stock​ today if you planned to hold the stock for two year

Using this formula

P(0)=Dividend per share/Percentage of Equity cost of capital +(Dividend next year+Stock price)/Percentage of Equity cost of capital

Let plug in the formula

P(0) = 2.88/ 1.103 + (3.01+ 53.87) / 1.103^2=

P(0)=2.611+56.88/1.216609

P(0)=59.491/1.216609

P(0)=$48.89

b. Calculation for what price would you expect to be able to sell a share of Acap stock in one​ year

Using this formula

P(1)=(Dividend next year + Stock price)/Percentage of Equity cost of capital

Let plug in the formula

P(1) = (3.01 + 53.87) / 1.103 = $50.00

P(1)=56.88/1.103

P(1)=$51.56

c.Calculation for what price would you be willing to pay for a share of Acap stock today if you planned to hold the stock for one​ year

Using this formula

P(0)=(Dividend per share + P(1)/Percentage of Equity cost of capital

Let plug in the formula

P(0) = (2.88 + 51.56) / 1.103

P(0)=54.44/1.103

P(0)=$49.35

Therefore compare to the answer in ​(a​)

if you planned to hold the stock for two year you will have $48.89 and if you planned to hold the stock for one​ year you will have $49.35.

5 0
4 years ago
Hushovd Iron Works has collected the following data for its Thunderbolt line of​ products: Direct materials standard 15 pounds p
Hitman42 [59]

Answer:

The direct material quantity variance is $10,800 favourable.  (the options in the question are not correct).

Explanation:

The direct materials quantity variance represents a difference between what was actually produced and the standard or idea that should have been produced especially with regards to the use of direct materials.

To calculate material quantity variance

Step 1:Calculate the Standard Usage of Material

Formula= (Actual Units of Finished goods Purchased x Standard Price of Material per unit)

= 4,000 units x 15 Pounds

= 60,000 Pounds

This means the standard material usage is 60,000 pounds

Step 2: Now calculate the Direct Material Quantity Variance

Formula= (Standard Material Usage - Actual Material Usage) x The Standard Price per Unit of Material

= 60,000 pounds (computed in step 1) - 40,000 pounds (given in the question)

= 20,000 pounds x $0.54

=$10,800

Since the standard Material is higher than the actual material usage, it means that the answer is as follows;

The direct material quantity variance is $10,800 favourable.

Kindly note that the multiple options in the question above are for a different set of figures and a different question.

6 0
3 years ago
Calculate the present value of the following annuity streams:
storchak [24]

Answer:

a. = $29,503.95

b. = $75,302.15

c. = $31,274.18

d. = $79,820.27

Explanation:

A financial product that gives an investor a fixed  stream of payments over period of time is called an annuity.

The two types of annuity are in the question. The first is an ordinary annuity while second is annuity due.

An ordinary annuity gives investors payments at the end of each  time period. The formula that is used to calculate the Present Value (PV) of ordinary annuity is:

PVo = P × [{1 - [1 ÷ (1+r)]^n} ÷ r] ....................................... (1)

Where

PVo = Present value of an ordinary annuity

P = periodical payment

r = interest rate

n = number of periods

An annuity due gives investors payments at the beginning of each  time period. The formula is used to calculate the Present Value (PV) of annuity due is:

PVd = P × [{1 - [1 ÷ (1+r)]^n} ÷ r] × (1+r)  .......................................... (2)

Where

PVd = Present value of an annuity due.

P, r and n are already described above.

Question "a"

This is an ordinary annual annuity, and equation (1) will be used to calculate the PV as follows:

PVo = P × [{1 - [1 ÷ (1+r)]^n} ÷ r]

Where,

P = yearly payment  = $6,000

r = interest rate  = 6% = 0.06

n = number of years = 6

PVo = $6,000 × [{1 - [1 ÷ (1+0.06)]^6} ÷ 0.06]

        = $29,503.95

Question "b"

This is an ordinary quarterly annuity, and equation (1) will also be used to calculate the PV as follows:

PVo = P × [{1 - [1 ÷ (1+r)]^n} ÷ r]

Where,

P = quarterly payment  = $6,000

r = interest rate  = 6% = 0.06

n = number of quarters = 6 × 4 = 24

PVo = $6,000 × [{1 - [1 ÷ (1+0.06)]^24} ÷ 0.06]

        = $75,302.15

Question "c"

This is an annual annuity due, and equation (2) will be used to calculate the PV as follows:

PVd = P × [{1 - [1 ÷ (1+r)]^n} ÷ r] × (1+r)

Where,

P = yearly payment  = $6,000

r = interest rate  = 6% = 0.06

n = number of years = 6

PVd = $6,000 × [{1 - [1 ÷ (1+0.06)]^6} ÷ 0.06] × (1+0.06)

       = $31,274.18

Question "d"

This is a quarterly annuity due, and equation (2) will be used to calculate the PV as follows:

PVd = P × [{1 - [1 ÷ (1+r)]^n} ÷ r] × (1+r)

Where,

P = yearly payment  = $6,000

r = interest rate  = 6% = 0.06

n = number of years = 6 × 4 = 24

PVd = $6,000 × [{1 - [1 ÷ (1+0.06)]^24} ÷ 0.06] × (1+0.06)

       = $79,820.27

All the best!

3 0
4 years ago
The Ralston Company manufactures a special line of graphic tubing items. The company estimates it will sell 81,000 units of this
Oksanka [162]

Answer:

c. $453,500

Explanation:

The computation of materials requirements (in feet) is shown below:-

Estimated sales                      $81,000

Add Ending inventory            $16,000

Less Opening inventory        $26,000

Units for production budget  $71,000

Production units                      $426,000

($71,000 × 6)

Add Ending reserve                 $106,500

($426,000 ÷ 12 × 3)

Less Beginning reserve of

feet                                              $79,000

Materials requirements           $453,500

Therefore the materials requirements (in feet) for 2016 is $453,500

7 0
3 years ago
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