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LekaFEV [45]
4 years ago
6

Adriana is not keen on collecting facts and information while solving problems. she is spontaneous in decision making and usuall

y chooses the first possible alternative that comes to her attention, and she provides an acceptable solution to a given problem. the type of decision being made by adriana in such situations is known as a(n) _____ decision.
Business
1 answer:
V125BC [204]4 years ago
4 0
Her decision is known as a "satisfice" decision
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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
Write down the characteristics which had the highest poverty rate in 2016?
adoni [48]

Answer:

Follows are the solution to this question:

Explanation:

The poverty rate is the proportion of those whose income falls below the poverty line, as well as, the official poverty level of 2016 was 12.7% when half of the median family income for the overall population. Below are the highest poverty level features in 2016:

  • Desire to share exposure to food and clean water.
  • Entry to living standards or jobs is little to no.
  • Conflict.
  • The unfairness.
  • Wretched schooling.
  • The shift in the atmosphere.
  • Transportation deficit.
  • The government's limited capacity.
3 0
3 years ago
A company uses the finite replenishment model to determine the optimal quantity to produce. There are days a year over which dem
SVEN [57.7K]

Answer:

16.1 days

Explanation:

Note: The full question is attached as picture below

Daily demand d = 520

Annual demand D = 520*250 = 130000

Setup cost S = $680

Production rate p = 875

Holding cost H = 0.25*25 = 6.25

Optimal order quantity Q

Q = \sqrt{2DS/H} \sqrt{p / p -d}

Q = \sqrt{(2*130000*680)/6.25}   \sqrt{875/875-520}

Q = 8350

Length of production run = Q/d

Length of production run = 8350/520

Length of production run = 16.05769230769231

Length of production run = 16.1 days

8 0
3 years ago
Bruh ur no help its not even a answer dumbo
RSB [31]

Answer:

?

Explanation:

5 0
3 years ago
Read 2 more answers
You just won the lottery and after taxes you have $32,000. You want to have $1,000,000 by the time you are 65, which is 45 years
kogti [31]

Answer:

$20.692.24 must be invested

Explanation:

The amount to be invested today is the present value of $1,000,000 discounted at 9%.

PV  = FV× (1+r)^-n

<em>PV - present value , FV- Future value , r- rate of return, n- number of years</em>

FV =1,000,000, r- 9%, n- 45

PV = 1,000,000 × 1.09^(-45)

PV = 20,692.24

Present Value = $20.692.24

$20.692.24 must be invested out of the $32,000

5 0
3 years ago
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