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Musya8 [376]
3 years ago
5

A trader buys a call option with a strike price of $30 for $3. Does the trader ever exercise the option and lose money on the tr

ade. Explain.
Business
1 answer:
stepladder [879]3 years ago
3 0

Answer:

The trader exercises the option and loses money on the trade if the stock price is between $30 and $33 at option maturity.  

Explanation:

A call option is the right to buy an asset at an agreed price on the maturity date. This agreed price is known as the strike price.

In the given scenario, the strike price is $30. The trader pays an additional $3 for the right to exercise the option, thus paying a total of $33 for the option.

Now, if the asset price on maturity date is greater than $30, the trader shall exercise the option and buy the asset. This is because the market price of the asset is greater than the price the trader pays for it, resulting in a favorable situation for the trader.

However, the trader paid a total of $33 for the stock. Hence, the trader shall lose money on the trade as long as the asset price is below $33.

Therefore,  if the asset price upon maturity is between $30 and $33, the trader shall exercise the option but lose money on the trade.

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(B). Develop products that the company can sell, based on customer needs.

Explanation:

When <u>customer needs arise in the market</u>, organizations become aware of these needs through market research and customer feedback, and then try to <u>meet these needs by developing new products.</u>

The need for new products is what is known as Market-pull.

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A) Kasapreko Company Limited is a wholly Ghanaian-owned company with branches in Nigeria, South Africa and Germany. With relevan
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A U.S. business sells milk to consumers in France. Which situation would most likely cause demand for milk to rise in France?
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A situation that would most likely cause demand for milk to rise in France is French consumers expect the price of milk to increase in the future.

<h3>What causes an increase in the demand for a product?</h3>

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The Campbell Company is considering adding a robotic paint sprayer to its production line. The sprayer's base price is $940,000,
Tanya [424]

Answer:

a. Year 0 Net Cash Flows = $984,000

b. We have:

Year 1 net operating cash flows = $306,159

Year 2 net operating cash flows = $332,986

Year 3 net operating cash flows = $261,479

c. Additional Year 3- cash flow = $504,877

d. The machine should be purchased.

Explanation:

We start by first calculating the following:

Initial Investment = Base Price + Modification Cost = $940,000 + $25,000 = $965,000

Useful Life = 3 years

Depreciation in Year 1 = 0.3333 * $965,000 = $321,634.50

Depreciation in Year 2 = 0.4445 * $965,000 = $428,942.50

Depreciation in Year 3 = 0.1481 * $965,000 = $142,916.50

Book Value at the end of Year 3 = $965,000 - $321,634.50 - $428,942.50 - $142,916.50 = $71,506.50

After-tax Salvage Value = Salvage Value - (Salvage Value - Book Value) * Marginal tax rate = $624,000 – ($624,000 - $71,506.50) * 25% = $485,877

Initial Investment in NWC = $19,000

We can now proceed as follows:

a. What is the Year 0 net cash flow?

Year 0 Net Cash Flows = Initial Investment + Initial Investment in NWC = $965,000 + $19,000 = $984,000

b. What are the net operating cash flows in Years 1, 2, 3?

Year 1 net operating cash flows = (Pretax Cost Saving * (1 - tax)) + (tax * Depreciation in year 1) = ($301,000 * (1 – 0.25)) + (0.25 * $321,634.50) = $306,159

Year 2 net operating cash flows = (Pretax Cost Saving * (1 - tax)) + (tax * Depreciation in year 2) = ($301,000 * (1 – 0.25)) + (0.25 * $428,942.50) = $332,986

Year 3 net operating cash flows = (Pretax Cost Saving * (1 - tax)) + (tax * Depreciation in year 3) = ($301,000 * (1 – 0.25)) + (0.25 * $142,916.50) = $261,479

c. What is the additional Year 3- cash flow (i.e. after tax salvage and the return of working capital)?

Additional Year 3- cash flow = NWC recovered + After-tax Salvage Value = $19,000 + $485,877 = $504,877

d. If the project's cost of capital is 12%, should the machine be purchased?

This can be determined from the net present value (NPV) calculated as follows:

NPV = -$984,000 + ($306,159/1.12^1) + ($332,986/1.12^2) + ($261,479/1.12^3) + ($504,877/1.12^3) = $100,287.71

Since the NPV of the machine of $100,287.71 is positive, the machine should be purchased.

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