Answer:
The net present value for the project is $14,680.61.
Explanation:
The net present value (NPV) of a project is the sum of the present values of all the after-tax cash flows minus the cost of the project. This can be calculated as follows:
NPV = (First year after-tax cash flows / (100% + Cost of capital)^1) + (Second year after-tax cash flows / (100% + Cost of capital)^2) + (Third year after-tax cash flows / (100% + Cost of capital)^3) + (Fourth year after-tax cash flows / (100% + Cost of capital)^4) + (Fifth year after-tax cash flows / (100% + Cost of capital)^5) + (Sixth year after-tax cash flows / (100% + Cost of capital)^6) - Project cost
NPV = ($13,000 / (100% + 5.00%)^1) + ($15,000/ (100% + 5.00%)^2) + ($18,000 / (100% + 5.00%)^3) + ($20,000 / (100% + 5.00%)^4) + ($24,000 / (100% + 5.00%)^5) + ($30,000 / (100% + 5.00%)^6) - $84,500
NPV = $14,680.61
Therefore, the net present value for the project is $14,680.61.
Answer:
Break even point will be 50 units
So option (D) will be correct answer
Explanation:
We have given fixed cost = $10000 per year
Variable cost is $50 per unit
Selling price = $250 per unit
We have to find the break even point for the operation
We know that break even point is equal to
Break even point 
So break even point will be equal to 50 units
So option (D) will be correct answer
An example of a natural monopoly found across the globe is power delivery.
Is electricity a natural monopoly?
- Electricity service grocery delivery retail store security driveway concrete repair Natural Monopolies.
- A natural monopoly exists when average costs continuously fall as the firm gets larger.
- An electric company is a classic example of a natural monopoly.
What are some examples of monopolies?
Natural gas, electricity companies, and other utility companies are examples of natural monopolies.
They exist as monopolies because the cost to enter the industry is high and new entrants are unable to provide the same services at lower prices and in quantities comparable to the existing firm.
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Answer:
$58.729
Explanation:
To find the answer, we need to use the present value of an annuity formula.
The formula is:
P = X [(1 - (1 + i)^-n) / i ]
Where X is the annual instalment
P is the present value of the investment (500,000 in this case)(
i is the interest rate (10% in this case)
and n is the number of periods (20 years in this case)
We now plug the amounts into the formula:
500,000 = X [ (1 - (1 + 0.10)^-20) / 0.10 ]
500,000 = X [8.51356]
500,000 / 8.51356 = X
58,729 = X
So the value of the equal annual instalment will be $58.729
