If fixed costs increase, the break-even point in units will

Answer:

Net Present Value = $ 34,310.45  

Explanation:

The Net Present Value (NPV) represents the difference between the present value of cash inflows and outflows. A positive NPV indicates a favorable investment decision, while a negative value suggests otherwise.

NPV of a project

NPV = Present Value of Cash inflows - Present Value of Cash outflow  

The cash inflow is characterized as an annuity.

Present Value of annuity= A × 1 - (1+r)^(-n)/r  

A refers to Annual cash flow, - 65,000, r is the discount rate at 12%, and the term is 5 years.

Calculation for Present Value of cash inflow equals 65,000 × (1 - (1.12)^(-5)/0.12) =  234,310.45.

The initial investment is 200,000.

Thus, the Net Present Value calculation is  -  234,310.45  -200,000 = 34,310.45  

Net Present Value = $ 34,310.45  

Opportunity cost is defined as the loss incurred when one chooses one alternative over another.

In this scenario, the forgone option is full-time work along with other costs associated with that period when opting for schooling instead. Room and board expenses remain constant whether attending school or working full time, thus these are not factored in. Earnings from part-time work during school are deducted as they would have been earned during full-time employment.

Thus;
Opportunity cost = $20,000+$10,000+$1,000-$8,000 = $23,000

Although I can't create a graph in this dialog box, I will describe the long-run equilibrium for Transnet. In economics, long-run equilibrium is concerned with the timeframe during which resources are still obtainable, as well as the associated costs and production volumes. 

Response:

$20,000

Clarification:

At the issuance of the bond, the bond discount is calculated as follows:

= Value of Bonds issued -  [(Value of Bonds issued ÷ 100) × Issue price]

= 705,000 - [($705,000 ÷ 100) × 98]

= $705,000 - $690,900

= $14,100

Bond Payable equals $705,000

The unamortized bond discount is calculated as:

= Bond discount at issuance - Amortized amount

= $14,100 - $8,200

= $5,900

Redemption Value of Bond is determined by:

= Retired price of bonds × 7,050

= 102 × 7,050

= $719,100

Loss on retirement of the Bond is calculated as:

= Redemption Value of Bond - (Value of Bonds issued -  Unamortized bond discount)

= 719,100 - (705,000 - 5,900)

= 719,100 - 699,100

= $20,000

Answer:

38.76

Explanation: