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Bad White [126]
3 years ago
13

Martha can produce 70 quilts or 140 batches of chocolate chip cookies in a month. Jane can produce 8 quilts or 24 batches of cho

colate chip cookies in a month. Distinguish between comparative advantage and absolute advantage.
Business
1 answer:
spayn [35]3 years ago
8 0

Answer:

Martha can produce 70 quilts or 140 batches of chocolate chip cookies:

Opportunity cost of producing a quilt = (140 ÷ 70)

                                                              = 2 batches of chocolate chip cookies

Opportunity cost of producing a batch of chocolate chip cookie = (70 ÷ 140)

                                                              = 0.5 quilts

Jane can produce 8 quilts or 24 batches of chocolate chip cookies:

Opportunity cost of producing a quilt = (24 ÷ 8)

                                                              = 3 batches of chocolate chip cookies

Opportunity cost of producing a batch of chocolate chip cookie = (8 ÷ 24)

                                                              = 0.33 quilts

Therefore, the comparative advantage is as follows:

Martha has a comparative advantage in producing quilt because it has a lower opportunity cost of producing quilt than Jane.

Jane has a comparative advantage in producing chocolate chip cookies because it has a lower opportunity cost of producing chocolate chip cookies than Martha.

Absolute advantage:

Martha has an absolute advantage in producing both the commodities because she can produce more amount of both the goods from the same level of resources as compared to Jane.

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uppose the current term structure of interest rates, assuming annual compounding, is as follows: s_1s 1 ​ s_2s 2 ​ s_3s 3 ​ s_4s
Ahat [919]

Answer:

7.53%

Explanation:

Calculation for the discount rate of d(0,4)d(0,4)

The discount factor is : d=1/1+i

And given that the interest rates are compounded annually the discount factor will gives the present value of the bond when provided with the interest rate and maturity value.

Therefore the present value of a bond with a maturity value of 1 will be;

Present value=1 /(1+i1) (1+i) (1+i3) (1+i4)

Present value=1 / (1.07) (1.073) (1.077) (1.081)

Present value=0.748

The present value of a bond with a maturity value of 1 will therefore be 0.748.

Now, let calculate the discounting factor for the whole 4 years:

1 (1+d (0,4))‐⁴ =0.748

(1+d(0,4))=0.748‐¹/⁴

1+d (0,4) =1.0753

d (0,4)=0.0753

Therefore the discount rate will be 7.53%

5 0
3 years ago
Define financial literacy and financial planning in your own word
Roman55 [17]

Answer:

Financial literacy is the capacity to grasp and use different financial skills effectively.

8 0
3 years ago
When reviewing a Profit and Loss report in QuickBooks Online, which report option will quickly show a client income and expenses
Lemur [1.5K]

Answer: Compare another period > Previous year (PY)

Explanation:

QuickBooks Online is an accounting service provided to small and medium businesses to help them with their accounting needs even with the most rudimentary of knowledge.

Should you want to view a client's income and expenses over the past two years, use the compare another period and then the Previous year option. The income and expenses will be shown for the current year and the last one making it 2 years.

6 0
3 years ago
Empire Industries is considering adding a new product to its lineup. This product is expected to generate sales for four years a
Andreyy89

Answer:

The project's net present value if the firm wants to earn a 13 percent rate of return is c. $4,312.65

Explanation:

The Net Present Value of a Project is Calculated by Taking the Present Day (Discounted) Value of All future Net Cashflows based on the <em>Business Cost of Capital</em> and <em>Subtracting</em> the initial Cost of the Investment.

Using A Financial Calculator Cf Function:

Cf0 = -62,000

Cf1 =   16.500

Cf2 =  23,800

Cf3 =  27,100

Cf4 =  23,300

IRR = 13 %

NPV = 4,312.65

7 0
4 years ago
Read 2 more answers
It takes 11.553 years for an initial investment to double at an annual force of interest δ. How long will it take for an initial
Triss [41]

Answer:

It will take 18.041 years to triple the investment.

Explanation:

(1+\delta )^{11.553} =2 \\

We need to solve for delta:

\delta = \sqrt[11.5530]{2} -1

delta = 0.06183353

now solve for this rate compounding twice per year to triple the investment:

(1+0.06183353/2 )^{n*2} =3 \\

we use logarithmics properties and solve for n:

[tex]2 \times n= \frac{log3}{log(1+06183353/2)

n = 18.04051743

It will take 18.041 years to triple the investment.

3 0
4 years ago
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