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AVprozaik [17]
4 years ago
7

Oriole Realty Corporation purchased a tract of unimproved land for $132,000. This land was improved and subdivided into building

lots at an additional cost of $82,704. These building lots were all of the same size but owing to differences in location were offered for sale at different prices as follows. Group No. of Lots Price per Lot 1 9 $7,200 2 15 9,600 3 17 5,760 Operating expenses for the year allocated to this project total $43,680. Lots unsold at the year-end were as follows. Group 1 5 lots Group 2 7 lots Group 3 2 lots At the end of the fiscal year Oriole Realty Corporation instructs you to arrive at the net income realized on this operation to date. (Round ratios for computational purposes to 4 decimal places, e.g. 78.7234% and final answer to 0 decimal places, e.g. 5,845.)
Business
1 answer:
finlep [7]4 years ago
3 0

Answer:

<em>Net income  29503</em>

<em></em>

Explanation:

First we need to allocate the land and improvement cost over the lots, we are going to do so based on the revenue:

groups NºLot $ per Lot Revenue Cost per Group Per lot

A         9         7200 64,800 44,937.4648 4,993.0516

B          15 9600      144,000 99,861.0329 6657.4022

C          17  5760  97,920 67,905.5023 3,994.4413

Total Revenue  306720  

We divide the group revenue over the total revenue and multiply by the land

and land improvements

Then we take the allocation per group and divde over the total number of lot

<u>We do the same with the allocate expenses:</u>

groups NºLot $ per Lot Revenue Cost per Group Per lot

A           9 7200 64800 9228.169 1025.3521

B          15 9600 144000 20507.0423 1367.1362

C          17 5760 97920 13944.7887 820.2817

Total revenue  306720

   

Next we solve for the sol lots:

A 9 lots less 5 unsold = 4

B 15 lots less 7 unsold = 8

C 17 lots less 2 unsold = 15

And we proceeds to do the income statement

Revenue sold x market price

Group A 4 28800

Group B 8 76800

Group C 15 86400

 192000

 

Cost lot sold x (allocate operating + allocate land and improvements)

group A     24073.6148

group B      48147.2296

group C         90276.0555

Total expenses 162496.8999

 

<em>Net income  29503</em>

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Answer:

Total $1,271.0564

Explanation:

We have bond of 10 years ago, so the bond is left with 5 years of life

<u>we need to calculate the present value ofthe cuopon payment:</u>

C \times \frac{1-(1+r)^{-time} }{rate} = PV\\

C 50 (1,000 x 5%)

time 10 (5 years 2 payment a year)

rate 0.02 (4% annual divide by 2 to get semiannually)

50 \times \frac{1-(1+0.02)^{-10} }{0.02} = PV\\

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<u>and the present value of the principal</u>

\frac{Maturity}{(1 + rate)^{time} } = PV

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time 5

rate 0.04

\frac{1000}{(1 + 0.04)^{5} } = PV

PV  $821.9271

<u>We add both to get the present value ofthe bond</u>

PV c $449.1293

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Total $1,271.0564

6 0
3 years ago
Select the correct answer. Which skill ensures that you follow fair/legal practices in your work and while dealing with people i
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Answer:

E

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When following corporate ethics, you are proving that you are following your company's ethics and expectations of appropriate behavior.

4 0
3 years ago
Maggie Stewart loves desserts. But, due to weight and cholesterol concerns, she has decided that she must plan her desserts care
nika2105 [10]

Answer:

The option that maximizes Maggie's taste index is 1 snack bar and 2 ice creams

Explanation:

<u>snack bar</u>                  <u>ice cream</u>

37 grams                   65 grams

120 calories              160 calories

5 grams of fat           10 grams of fat

Maggie wants to consume up to 450 calories and 25 grams of fat, but she needs at least 120 grams of dessert per day. Ice cream taste 95, snack bars 85.

  • maximize taste index = [85(37X) + 95(65Y)] / (37X + 65Y)
  • 5X + 10Y ≤ 25 ⇒ CONSTRAINT 1
  • 120X + 160Y ≤ 450 ⇒ CONSTRAINT 2
  • 37X + 65Y ≥ 120 ⇒ CONSTRAINT 3
  • X ≥ 0 ⇒ CONSTRAINT 4
  • Y ≥ 0 ⇒ CONSTRAINT 5

maximum possible combinations following constraint 1, 4 AND 5:

  • option 1: 1 snack bar - 2 ice creams (5 + 20 = 25)
  • option 2: 2 snack bars - 1 ice cream (10 + 10 = 20)
  • option 3: 3 snack bars - 1 ice cream (15 + 10 = 25)

possible combinations following constraint 2:

  • option 1: 1 snack bar - 2 ice creams (120 + 320 = 440)
  • option 2: 2 snack bars - 1 ice cream (240 + 160 = 400)

possible combination following constraint 3:

  • option 1: 1 snack bar - 2 ice creams (37 + 130 = 167)
  • option 2: 2 snack bars - 1 ice cream (74 + 65 = 139)

since we only have two possibilities, we can calculate which one generates the highest taste index

maximize taste index = [85(37X) + 95(65Y)] / (37X + 65Y)

  • option 1: 1 snack bar - 2 ice creams = [85(37) + 95(130)] / (37 + 130) = (3,145 + 12,350) / 167 = 92.78
  • option 2: 2 snack bars - 1 ice cream = [85(74) + 95(65)] / (74 + 65) = (6,290 + 6,175) / 139 = 89.68

5 0
3 years ago
If you have not used something for over six months you should consider getting rid of it
andrew11 [14]

True. It will use up valuable space.


3 0
3 years ago
You want to create a portfolio equally as risky as the market, and you have $500,000 to invest. Information about the possible i
Zarrin [17]

Answer:

Let investment in C = $x

Hence, investment in risk free asset = 500,000 - (139,000+141,000+x) = $220 - $x

1 = (139,000/500,000*0.84)+(141,000/500,000*1.29)+(x/500,000*1.44)+(220,000-x)/500,000*0 [Beta of market=1 ;Beta of risk-free assets=0]

1 = 0.23352+0.36378 + (x/500,000*1.44)

1 = 0.5973 + (x/500,000*1.44)

x = (1 - 0.5973)*500,000/1.44

x = 0.4027*347222.22

x = 139826.387994

x = $139,826.39

investment in C = $139,826.39

Hence, investment in risk free asset = $(220,000-x)  = $220,000 - $139,826.39

Investment in risk free asset = $80,173.61

8 0
3 years ago
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