Which of the following people would not likely have an insurable interest in a

4. Study Question #4 Ch 7. Why are developing nations concerned with commodity price stabilization? Check all that apply. Improv

iragen [17]

Answer:

Developing nations are concerned with commodity price stabilization because of the following reasons

There are high price elasticity of supply and demand for many commodities
Developing economies are often highly dependent on the export of just one or a few commodities.

Explanation:

In recent decades there has been growing concern about the sharp fluctuations of primary product prices, the effects of those fluctuations on particular groups of producers and particular countries, and the measures which might be taken to reduce or offset the fluctuations.

Producing countries have been dominated by proposals for stabilizing world prices of commodities, in particular via the establishment of a “Common Fund” within the framework of UNCTAD's Integrated Program for Commodities.

However, developing nations are concerned with commodity price stabilization because of the two reasons provided above which could result in inflation and deflation.

7 0

3 years ago

Afirm has production function q=10"(L^0.5)*(K^0.5), where "L"0.5" means "L raised to the 0.5 power," and the same applies to the

Amanda [17]

Answer:

(A) 15 × p

(B) $225\times p{^2}$

(C) $P\times 5\times k^{0.5}$

Explanation:

(B) direct= demand function of labor will be,

Q: f(w),

where Q is labor demand quantity and is function of wage

K=9 constant, then production function changes to,

$=30L^{0.5}$

Marginal product of labor:

$= 15L^{-0.5}$

Marginal revenue product or value of marginal product:

$=15p\times L^{- 0.5}$

This is showing what revenue a firm will generate due to hiring one additional unit of labor.

So firm will keep hiring until the revenue the additional labor is generating is equal to its hiring cost or wage.

So, putting MRP or VMP to wage:

$P\times15\times L^{-0.5}=W$

By solving,

$\frac{(225\times p^{2})}{W^{2}}=L$

And the multiplicative term is $225\times p{^2}$

(A) Inverse demand function of labor will be,

W: f(Q)

where W is wage rate and demand function of labor demanded quantity.

As previously solved,

$P\times15 \times L^{0.5}=W$

and the multiplicative constant term is 15 × p.

(c) In long run capital will also variate, so production function will be,

$=10L^{0.5}\times k{^0.5}$

$MP=\frac{(5\times k^{0.5})}{L^{0.5}}$

$VMP=\frac{P(5\times k^{0.5})}{L^{0.5}}$

( p is market price of good that firm is producing using labor)

putting it equal to Wage)

$W=\frac{(5\times k^{0.5})}{L^{0.5}}$

and the constant term is $P\times 5\times k^{0.5}$ .

Note:

I did a) second place and b) on first . I already put the serial alphabet on the start of the answer.

8 0

3 years ago

Why are workers really quitting? you can boil it down to 1 simple reason

Stella [2.4K]

Answer:

the money bro

Explanation:

4 0

2 years ago

What are the two most important cost considerations in queuing problems?

Tatiana [17]

B is the answer I think

3 0

3 years ago

The Ramapo Company produces two products, Blinks and Dinks. They are manufactured in two departments, Fabrication and Assembly.

Bond [772]

Answer:

$60 per unit

Explanation:

Total overheads:

= Overheads of fabrication department + Overheads of assembly department

= $90,500 + $109,700

= $200,200

Total labor hours:

= Blinks + Dinks

= (1,013 × 4) + (1,859 × 5)

= 4,052 + 9,295

= 13,347

Overhead rate per hour = Total overheads ÷ Total labor hours

= $200,200 ÷ 13,347

= $15 per hour

Total overhead cost for blinks:

= Total hours for blinks × rate per hour

= 4,052 × $15 per hour

= $60,780

Overhead cost per unit for Blinks:

= Total overhead cost for blinks ÷ Total units

= $60,780 ÷ 1,013

= $60 per unit

5 0

3 years ago