Based on the coupon rate, the call price and the selling price, the yield to call is 11.06%.
<h3>How is the yield to call found?</h3>
The formula to find it is:
= (Coupon + (Call price - Current price) / Number of periods ) / ( (Call price + Current price) / 2 ) x 2
Solving gives:
=( (12%/2 x 1,000) + (1,120 - 1,110) / 6 semi annual periods ) ) / ( (1,120 + 1,110) / 2) x 2
= (61.667 / 1,115) x 2
= 11.06%
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Answer:
Amount to pay by PAP = $39,600
Explanation:
The liability limits of $20,000/$40,000/$20,000 implies that the highest amount PAP will pay for driver's injuries is $20,000, while the highest to pay for the first of two passenger is $40,000 and $20,000 for second passenger.
Since the a passenger received injuries worth $12,500, and another passenger received injuries of $7,100, the PAP will the actual amount and $20,000 for the driver's injuries. The total can therefore be calculated as follows:
Amount to pay by PAP = $20,000 + $12,500 + $7,100 = $39,600
Net Present Value is the difference between the present value of cash flows and the initial investment.
Net Present Value = Present Value of cash flows - Initial Investment
The following image shows the Net Present value of the cash flows:
Net Present Value = $122,142 - $120,000
Net Present Value = $2,142
This test that Albert Chong and his colleagues carried out was most relevant for evaluating the allocative efficiency of these postal services because the test was designed to measure how often and how quickly the letters sent were returned to sender.
Answer:
Price today = $26.54
Explanation:
The price of the stock can be calculated using the Dividend Discount Model (DDM). The DDM values the stock based on the present value of the expected future dividends from the stock.
The formula to calculate the price of the stock is attached.
Price today = 2.1 * (1+0.08) / (1+0.11) + 2.1 * (1+0.08) * (1+0.06) / (1+0.11)^2 +
2.1 * (1+0.08) * (1+0.06) * (1+0.04) / (1+0.11)^3 +
[(2.1 * (1+0.08) * (1+0.06) * (1+0.04) * (1+0.02)) / (0.11 - 0.02)] / (1+0.11)^3
Price today = $26.54
