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3 years ago

Identify and explain two dufference between the public sector and private sector

Business

1 answer:

olga nikolaevna [1]3 years ago

3 0

Public Sector: the part of an economy that is controlled by the government.

( The government controls the income, and everything part of a business)

Private Sector: the part of the national economy that is not under direct government control.

( Sometimes referred to as " a citizen run business" in which a citizen makes all the choices and decisions for what is best for their business)

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Todd has made total contributions of $75,000 to his traditional IRA of which $15,000 were nondeductible contributions. Todd is 6

Over [174]

The answer is C
........ i think

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3 years ago

A new project would require an immediate increase in raw materials in the amount of $17,000. The firm expects that accounts paya

RUDIKE [14]

Answer:

C.) $10,000

Explanation:

Working capital is the net of current asset and current liabilities. it is a financial measure that gives insight into how liquid a company is.

Raw materials also known as Inventory and accounts payable are both current assets and current liabilities respectively hence, Incremental investment in working capital if the project is accepted

= $17,000 - $7,000

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3 years ago

Read 2 more answers

The cob Douglas production function is given by Q(K,L)=AK^1.4*L^1.6

Alexeev081 [22]

Part a) The Cob Douglas production function is given as:

$Q(K,L)=AK^{1.4} L^ {1.6 } .$

To show that this function is homogeneous with degree 3, we introduce be a parameter, t.

$Q(tK,tL)=A(tK)^{1.4} (tL)^ {1.6 } .$

Using properties of exponents, we on tinder:

$Q(tK,tL)=At^{1.4}K^{1.4} t^ {1.6 }L^ {1.6 } .$

This implies that:

$Q(tK,tL)=t^{1.4} \times t^ {1.6 }(AK^{1.4} L^ {1.6 } )$

$Q(tK,tL)=t^{1.4 + 1.6}(AK^{1.4} L^ {1.6 } )$

Simplify the exponent of t to get;

$Q(tK,tL)=t^{3}(AK^{1.4} L^ {1.6 } )$

Hence the function is homogeneous with degree, 3

Part b) To verify Euler's Theorem, we must show that:

$K\frac{\partial Q}{\partial \: K}+L\frac{\partial Q}{\partial \: L}=3AK^{1.4}L^{1.6}$

Verifying from the left:

$K\frac{\partial Q}{\partial \: K}+L\frac{\partial Q}{\partial \: L} =K(1.4AK^{0.4} L^{1.6}) + L(1.6AK^{1.4} L^{0.6})$

$K\frac{\partial Q}{\partial \: K}+L\frac{\partial Q}{\partial \: L} =1.4(AK^{1.4} L^{1.6}) + 1.6(AK^{1.4} L^{1.6})$

$K\frac{\partial Q}{\partial \: K}+L\frac{\partial Q}{\partial \: L} =(1.4 + 1.6)(AK^{1.4} L^{1.6})$

$K\frac{\partial Q}{\partial \: K}+L\frac{\partial Q}{\partial \: L} =3(AK^{1.4} L^{1.6})$

Q•E•D

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3 years ago

You have three electricians. Electrician #1 works 20 hours and installs 30 lights. Electrician #2 works 30 hours and installs 35

mario62 [17]

Answer:

electricians 1

Explanation:

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2 years ago

There are situations for which it is either impossible to compute a mean or the mean does not provide a central, representative

Alika [10]

True. I hope that this helps

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3 years ago