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motikmotik
3 years ago
13

J Corp. common stock is priced at $36.50 per share. The company just paid its $0.50 quarterly dividend. Interest rates are 6.0%.

A $35.00 strike European call, maturing in 6 months, sells for $3.20. What is the price of a 6-month, $35.00 strike put option
Business
1 answer:
viva [34]3 years ago
5 0

Answer:

Explanation:

The time (T) = 6 months = 6/12 years  = 0.5 years

Interest rate (r) = 6% = 0.06

The stock is priced [S(0)] = $36.50

The price the stock sells at 6 months (V_c) = $3.20

European call (K) = $35

The price (P) is given by:

P=V_c+K.e^{-rT}-S(0)+Dividends\\But, Dividends = 0.5*e^{-0.25*0.06}+ 0.5*e^{-0.5*0.06}\\Therefore, P=V_c+K.e^{-rT}-S(0)+0.5*e^{-0.25*0.06}+ 0.5*e^{-0.5*0.06}\\Substituting:\\P=3.2+35*e^{-0.06*0.5}-36.5+0.5*e^{-0.25*0.06}+ 0.5*e^{-0.5*0.06}\\P=3.2+33.9656-36.5+0.4926+0.4852\\P=1.64

The price of a 6-month, $35.00 strike put option is $1.65

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Answer:

124.17

Explanation:

since the first payment is immediate, then this is an annuity due:

we must divide this annuity into 3 separate parts:

1) today plus 9 years = PV = 10 x 8.43533 (PV annuity due, 4%, 10 periods) = 84.3533

2) the second group of years where annuity decreases by $1

PV year 10 = 9/1.04¹⁰ = 6.08

PV year 11 = 8/1.04¹¹ = 5.20

PV year 12 = 7/1.04¹² = 4.37

PV year 13 = 6/1.04¹³ = 3.60

PV year 14 = 5/1.04¹⁴ = 2.89

PV year 15 = 4/1.04¹⁵ = 2.22

PV year 16 = 3/1.04¹⁶ = 1.60

PV year 17 = 2/1.04¹⁷ = 1.03

sum of PVs = 26.99

3) terminal value at year 17 = 1/0.04 = 25

PV of terminal value = 25/1.04¹⁷ = 12.83

now we add the three parts = 84.3533 + 26.99 + 12.83 = 124.17

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Answer:

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