Respuesta :
Answer:
The answer is "$ 70,245".
Explanation:
Annual value:
By using the following formula, capital expenditure can be calculated:
[tex]Investing \ capital = -LC- BC -EC -WC \\\\LC = \text{cost of land}\\ BC = \text{cost of construction}\\ EC = \text{cost of equipment} \\WC = \text{working capital}[/tex]
In the above equation, substitute the respective values as follows:
[tex]capital = -\$ 300,000- \$ 600,000- \$ 250,000-\$ 100,000[/tex]
[tex]= -$ 1,250,000[/tex]
The anticipated annual revenues or sales are at $750,000.
The following formula can be used to calculate the market value:
[tex]=SL+SB+SE[/tex]
Where,
[tex]SL = \text{Land sale price}\\\\ SB = \text{Construction market price}\\\\ SE = \text{equipment sales price}[/tex]
Replace the respective values in the equation of market value as follows:
[tex]Market \ value = 400,000+350,000+50,000[/tex]
[tex]=800,000[/tex]
Annual value calculation:
Calculation of the annual value is as follows:
[tex]= 750,000-475,000-1,250,000(\frac{i(1+i)^n}{(1+i)^n-1}) +900,000\frac{i}{(1+i)^n-1}\\\\\text{ by solving the above value the answer is: }\\\\=70.245[/tex]
Costs are termed as the expenses or the price that the firm incurs from the process of manufacturing the raw material to the process of availing goods and services or the final finished product to the customer in the market at the prevailing and the affordable price.
The total annual value to get invested is "$ 70,245".
Calculation of the Capital Expensiture:
[tex]\text{Investing Capital}= -LC-BC-EC-WC[/tex]
LC= cost of land
BC= cost of construction
EC= cost of equipment
WC= working capital
[tex]\text{Investing Capital}= -LC-BC-EC-WC[/tex]
[tex]=-\$300000-\$600000-\$250000-\$100000[/tex]
=-1250000
The anticipated annual revenues or sales are at $750,000.
Calculation of the market value:
Market value= [tex]SL+SB+SE[/tex]
SL = land sale price
SB= construction market price
SE= equipment sale price
Market price= [tex]SL+SB+SE[/tex]
=400000+350000+50000
= 800000
Calculation of Annual value:
[tex]750000-475000-1250000\frac{i(1+i)^{10} }{(1+i)^{10} -1} +900000\times\frac{i}{(1+i)^{10}-1 }[/tex]
After the calculation of the above formula or simplifying it,
The final answer is $ 70245.
To know more about the calculation of the annual value, refer to the link below:
https://brainly.com/question/6444704