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skad [1K]
3 years ago
12

Below is a list of prices for zero-coupon bonds of various maturities. Maturity (Years) Price of $1,000 Par Bond (Zero-Coupon) 1

$ 943.40 2 873.52 3 816.37 a. An 8.5% coupon $1,000 par bond pays an annual coupon and will mature in 3 years. What should the yield to maturity on the bond be
Business
1 answer:
Lynna [10]3 years ago
7 0

Answer:

6.997%

Explanation:

To find the answer, we use the Yield to Maturity (YTM) for a Zero Coupon Bond:

YTM = [(F/PV)^1/n] - 1

Where:

F: Face/Par value (the question is telling us that the par value of a 3-year bond is $816.367)

PV: Present Value (which is the same as the price: $1,000)

n: number of periods (in this case 3 years because the coupon is annual)

Now, we plug the amounts into the formula:

YTM = [($1,000/$816.37)^1/3]-1

YTM = 6.997%

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Match the term with the correct definition.
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Matched as below

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8 0
3 years ago
You are considering a new product launch. The project will cost $1,006,000, have a four-year life, and have no salvage value; de
Serjik [45]

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A) In Best Case: revenues rise by 10% while costs decline by 10%. In the worst case, profits are declining by 10%, while costs are rising by 10%.

Scenario   Unit sales         Variable costs Fixed costs

  Base      360                   $16,300          $334,000

  Best        396                    $14,670           $300,600

  Worst      324                    $17,930           $367,400

b), c) Using the tax shield approach, the OCF and NPV for the base case estimate is:

OCF(base) = [($19,800 – 16,300)(360) – 334,000](0.60) + 0.40(1,006,000/4)

OCF(base)= $656,200

NPV(base) = –$1,006,000 + $656,200(PVIFA14%,4)

NPV(base) = $905,978.01

OCF(worst) = [($19,800 – 17,930)(324) – 367,400](0.60) + 0.40(1,006,000/4)

OCF(worst)= $243,688

NPV(worst) = –$1,006,000 + $243,688(PVIFA14%,4)

NPV(worst) = $ (295,963.28)

OCF(best) = [($19,800 – 14,670)(396) – 300,600](0.60) + 0.40(1,006,000/4)

OCF(best)= $1,139,128

NPV(best) = –$1,006,000 + $1,139,128(PVIFA14%,4)

NPV(best) = $2,313,091.27

d) OCF and NPV with Fixed Costs 344,000

OCF(base) = [($19,800 – 16,300)(360) – 344,000](0.60) + 0.40(1,006,000/4)

OCF(base)= $650,200

NPV(base) = –$1,006,000 + $650,200(PVIFA14%,4)

NPV(base) = $888,295.74

e) (Change in NPV in Case d wrt Case c)/Change in FC,

(888,295.74 - 905,978.01)/(10,000) = -1.75

8 0
3 years ago
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