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alisha [4.7K]
3 years ago
9

24. The Milham Corporation has two divisions—North and South. The divisions have the following revenues and expenses: North Sout

h Sales $540,000 $880,000 Variable costs $250,000 $550,000 Contribution Margin $290,000 $330,000 Traceable fixed costs $250,000 $80,000 Allocated common corporate costs $100,000 $50,000 Net operating income (loss) ($60,000) $200,000 Management at Milham is considering the elimination of the North Division. If the North Division were eliminated, its traceable fixed costs could be avoided. Total common corporate costs would be unaffected. Given these data, the elimination of the North Division would result in an increase or decrease to net operating income of:
Business
1 answer:
Artyom0805 [142]3 years ago
8 0

Answer:

The elimination of the North division would result in an increase to net operating income of $100,000 for the South division.

Explanation:

Please see computation of the company's overall net profit

= South sales - South variable costs - South traceable fixed costs - South allocated common corporate cost - North allocated common corporate cost

= $880,000 - $550,000 - $80,000 - $50,000 - $100,000

= $100,000 profit.

N.B

Since the North division has been eliminated, all the items for North division would all be ignored except its allocated common corporate cost.

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An investment costs $152,000 and has projected cash inflows of $71,800, $86,900, and −$11,200 for Years 1 to 3, respectively. If
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Answer:

No; The IRR is less than the required return.

Explanation:

Calculation  of IRR is given by the formula: Lr x NPVL / NPVL - NPVH x (Hr - Lr)

where

Lr  = Lower rate of discount

Hr = Higher rate of discount

NPVH = NPV at Higher discount rate

NPVL = NPV at Lower discount rate

Assume a low discount rate of 1% and a high rate of 20%

<u>NPV at 1%</u>

<u>Particulars        Year 0  Year 1    Year 2   Year 3</u>

Cash flows       152,000  71,800  86,900  (11,200)

DCF 1%                 1           0.99    0.98       0.97

Present values (152,000) 71,082 85,162   (10,864)

NPV = $6,620

<u />

<u>NPV at 20%</u>

<u>Particulars        Year 0  Year 1    Year 2   Year 3</u>

Cash flows       152,000  71,800  86,900  (11,200)

DCF 20%                 1           0.83    0.69       0.58

Present values (152,000) 59,594 59,961   (6,496)

NPV = ($38,941)

Substituting values in the IRR formula we have:

1% x [($6,620 / ($6620 - (38,941))] x (20% - 1%) = 2.06%

Therefore we reject the project because it gives an IRR lower than the required rate of return of 15.5%

8 0
3 years ago
Larry is a hard-working college freshman. One Saturday, he decides to work nonstop until he has answered 200 practice problems f
OverLord2011 [107]

Answer:

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Explanation:

To get the <em><u>marginal gain</u></em> we subtract from the latest hour, in this case the second hour (140), the production from the previous hour (80). 140-80=60. <em>It's always the same, the latest minus the previous one.</em>

So let's do the same for the fourth hour:

Noon................200 problems

minus

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Now to know how many hours he should spend working on problems and reading, let's compare:

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1.............................................................80

2............................................................140

3............................................................180

hours reading                    problems equivalent to hours read

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3...............................................(3*70)=210

2...............................................(2*70)=140

1................................................(1*70)=70

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0 and 4_______________0+280= 280

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2 and 2_______________140+140=280

3 and 1________________180+70=250

<em>And the best combination is 1 hour of working problems + 3 hours of reading=</em><em>290</em>

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