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Levart [38]
3 years ago
11

Consider an investment in which a developer plans to begin construction, of a building that will cost $1,000,000, in one year if

, at that point, rent levels make construction feasible. There is a 50 percent chance that NOI will be $160,000 and a 50 percent chance that NOI will be $80,000. Assuming a cap rate of 10 percent (12 percent discount rate and an NOI growth rate of 2 percent) what would the land value be at the completion of the construction, under the real options approach
Business
1 answer:
NeTakaya3 years ago
6 0

Answer:

$300,000

Explanation:

Calculation to determine what would the land value be at the completion of the construction, under the real options approach

First step is to calculate the property worth

If NOI =$160,000

Capitalization rate = 10%

Property will worth =$160,000/10%

Property will worth =$1,600,000

Land value = $1,600,000 - $1,000,000 = $600,000

Second step is to calculate the property worth $

If NOI =$80,000

Capitalization rate = 10%

Property worth=$80,000/10%

Property worth =$800,000

Land value of $800,000 will be 0 reaosn been that the property cost is lower than the construction cost Base

Now let calculate the land value

Land value = 50%($600,000) + 50% ($0)

Land value = $300,000

Therefore what would the land value be at the completion of the construction, under the real options approach is $300,000

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Company purchased a building and land with a fair market value of $ 575 comma 000 ​(building, $ 350 comma 000 and​ land, $ 225 c
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Answer:

1  

Db Cash_____________________ 47.607,04  

Cr Mortage payable__________________________47.607,04

2

Db Building____________________350.000

Db Land_______________________225.000

Cr Cash___________________________________575.000

Explanation:

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Buildings 350000  

Land         225000  

 

Kahl  

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Interest 15%  

Monthly Payments 7364,78  

 

 

1  

Cash_____________________ 47.607,04  

Mortage payable_____________________________  47.607,04

   

PVOrdinary Annuity​=C×[i1−(1+i)−n​]​/i  

 

C=cash flow per periodi 7364,78  

i=interest rate 15%  

n=number of payments​ 25  

 

 

PVOrdinary Annuity​=7364,78×[i1−(1+15%)−25]​/15%  

PVOrdinary Annuity​=47607,03  

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