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Stella [2.4K]
2 years ago
11

Blake’s Manufacturing sells unfinished wood pieces for $150 each. The manager reported 280 defective wood pieces in inventory, w

hich cost $20 to refabricate. The manager can sell the defective pieces for $30 each, or process the wood further for $10 each, and then sell them for the standard sales price. What is the total incremental income from further processing?
Business
1 answer:
mixas84 [53]2 years ago
5 0

Answer:

$30,800

Explanation:

This can be calculated as follows:

Standard price revenue = $150 × 280 = $42,000

Original cost = $20 × 280 = $5,600

Defective sales revenue = $30 × 280 = $8,400

Extra processing cost = $10 × 280 = $2,800

Actual revenue forgo from defective sales = Defective sales revenue - Extra processing cost

Actual revenue forgo from defective sales = $8,400 - $2,800 = $5,600

Total incremental income = Standard price revenue - Original cost - Actual revenue forgo from defective sales

Total incremental income = $42,000 - $5,600 - $5,600 = $30,800

Therefore, the total incremental income from further processing is $30,800.

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Romano Corporation has three operating divisions and requires a 12% return on all investments. Selected information is presented
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Answer:

<u>DIVISION X</u>

Revenues = $1006000

Operating income = $105600

Operating assets = $419800

Margin = (Income*100/Revenue) = $105600*100/$1006000 = 10.50%

Turnover = (Turnover/Assets) = $1006000/$419800 = 2.4 times

ROI = (income*100/assets) = 105600*100/419800 = 25.15%

Residual Income = (105600-419800*12%) = $55224

<u>DIVISION Y</u>

Revenues = $298200*1 = $298200

Operating income = $298200*14% = $41748

Operating assets = $298200

Margin = 14%

Turnover = 1 times

ROI = (income*100/assets) = $41748*100/$298200 = 14%

Residual Income = (41748-298200*12%) = $5964

<u>DIVISION Z</u>

Revenues = $635083.33 * 3 = $1905250

Operating income = $104900

Operating assets = (104900-28690)*100/12 = $635083.33

Margin =  (Income*100/Revenue) = $104900*100/$1905250 = 5.51%

Turnover = 3 times

ROI = (income*100/assets = 5.51% * 3 = 16.53%

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3 0
2 years ago
1. National Computers, Inc., was incorporated in Nebraska, has its main office in Kansas, and does business in Missouri. Nationa
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<u>National Computers, Inc., was incorporated in Nebraska, has its main office in Kansas, and does business in Missouri. National is subject to the jurisdiction of </u>( a)Nebraska, Kansas, and Missouri

Explanation:

<u>There are certain Jurisdiction Based on Real Property Ownership  which are limited and are termed as "in rem" jurisdiction</u>

A state( Kansas ,Missouri) has limited jurisdiction (which lawyers term as  "in rem" jurisdiction) over a non-resident person or business that owns real property in the state. The Jurisdiction  is limited in two ways:

  • Jurisdiction is applicable only to the fair market value of the real property. This means that if you sue a non-citizen who owns an business  worth $800,000, then in this case  ,your judgment can be worth is $800,000.
  • Also if , the claim  is  related to the property. For example, if you met an accident on the property of a non-resident owner of an business house, you could get jurisdiction over the owner. But you could probably not get jurisdiction over the non-resident owner if the lawsuit grows out of an entirely separate problem that has nothing to do with the apartment house.
4 0
3 years ago
The cob Douglas production function is given by Q(K,L)=AK^1.4*L^1.6
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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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You are a senior analyst in the marketing research department of a major steel producer. You have been requested to make a forec
blondinia [14]

Answer:

descriptive study.

Explanation:

  • Descriptive study is designed to explain the distribution of one or more variables in relation to any cause or other hypothesis.
  • Descriptive studies can be of many types, such as case reports, case series, cross-sectional studies and ecological studies. In the first three of these, data is collected on individuals, the last using data collected for the group.
  • Descriptive research is used to describe the characteristics of the study of a population or event.
3 0
3 years ago
The next time you need to make a choice, your brain will use what what method?
Katarina [22]

Answer:

Imagine you have just flicked a lighter. If you don’t see the flame, you will naturally try a second time. If after the second attempt it does not strike a flame, you will repeat your action again and again until it does. Eventually, you’ll see the flame and you’ll know that your lighter works. But what if it doesn’t? How long are you going to flick the lighter until you decide to give up?

Our everyday life is full of such decision dilemmas and uncertainty. We constantly have to choose between options, whether we make the most ordinary decisions – should I continue flicking this lighter? – or life-changing choices – should I leave this relationship? We can either keep on doing what we are already used to do, or risk unexplored options that could turn out much more valuable.

Some people are naturally inclined to take more chances, while others prefer to hold on to what they know best. Yet being curious and explorative is fundamental for humans and animals to find out how best to harvest resources such as water, food or money. While looking at the Belém Tower – a symbol of Portugal’s great maritime discoveries – from my office window, I often wonder what drives people to explore the unknown and what goes on in their brains when weighing pros and cons for trying something new. To answer these questions, together with Dr. Zachary Mainen and his team of neuroscientists, we investigate how the brain deals with uncertainty when making decisions.

Explanation:

It is well known that the decision-making process results from communication between the prefrontal cortex (working memory) and hippocampus (long-term memory). However, there are other regions of the brain that play essential roles in making decisions, but their exact mechanisms of action still are unknown.

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2 years ago
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