Answer:
1.a. $2,460,000
2.c. $350,000
Explanation:
Calculation of after-tax salvage value
Cost of machine$ 5,000,000
Depreciation (20%+32%)=52% $ 2,600,000
WDV $ 2,400,000
($5,000,000-$2,600,000)
Sale price $ 2,500,000
Profit/(Loss) $ 100,000
Tax-40% $ 40,000
Sale price after-tax $ 2,460,000
Therefore the After-Tax Salvage Value of the production equipment at the end of the 2nd year equals$2,460,000
2.
The net working capital invested in the business, in the beginning will gets recovered at the end of the project.
Year 2, initial working capital of $ 350,000 will therefore be recovered and change in net working capital will be a positive 350,000
Therefore the change in Net Working Capital at the end of the 2nd year equals $350,000
Answer:
Indirect Labour Cost, Direct Labour Cost
Explanation:
Direct Labour Cost
This is the type of cost incurred or wages paid to workers or employees that directly works on project. For example, laborer, foreman, painters, machine operators, delivery man etc. all belongs to this category. They are wages paid to the category of employees or workers who physically produce products.
Indirect Labour Cost
These are wages paid to those group of workers or employees that perform tasks that do not directly contribute to the production of goods or performance of services. For example, we have accountants, security guards, administrative officers, supervisors, inspectors and so on. It is also known as Overhead cost. They are not involved in the active part of conversion of raw materials into products.
Answer:
b. -$350,000
Explanation:
The calculation of net cash used in financing activities is shown below:-
Net cash used in cash flow from financing activities = Borrow from bank - Dividend paid + Issue common Stock - Loan repaid
= $1,250,000 - $1,200,000 + $500,000 - $900,000
= -$350,000
Therefore for calculating the net cash used in financing activities we simply applied the above formula.
Answer:
The IRR (in %) for Project A is 31%.
Explanation:
Let IRR be x%
At IRR, present value of inflows = present value of outflows.
218917 = 25700/1.0x + 53000/1.0x^2 + 58000/1.0x^3 + 420,000/1.0x^4
solving for x, we find:
x = 31%
Therefore, The IRR (in %) for Project A is 31%.
