Answer:
The price of 3 months call option on stock is 8.03.
Explanation:
Acording to the details we have the following:
P = Price of 3-months put option is $6
So = Current price is $95
X = Exrecise price is $95
r = Risk free interest rate is 9%
T = Time is 3 months=1/4
C=Price of call option?
Hence, to calculate what must be the price of a 3-month call option on C.A.L.L. stock at an exercise price of $95 if it is at the money, we have to use the formula from put-call parity.
C=P+So-<u> X </u>
(1+r)∧T
C=$6+$95- ( <u>$95 )</u>
(1+0.09)∧1/4
C=$6+$95-$92.97
C=8.03
The price of 3 months call option on stock is 8.03
<span>Each scenario refers to some label. The labels are placed with a different order. We need to arrange them by checking the possibilities. Labels most probably matches with one scenario each or it can be many. If labels are less in numbers than the scenarios then it can be matched with multiple scenarios.</span>
Answer:
Expected Portfolio return = 0.5(10)+0.5(13)= 5+6.5=11.5%
Expected Portfolio SD= 0.5(20)+0.5(30)= 25%
Beta of A, 10= 5+B(6)
5=6B
B= 5/6= 0.833
B of B, 13=5+B(6)
8=6B
B=8/6
B=1.33
b. Portfolio AB's standard deviation is 25%
c. Stock A's beta is 0.8333
These two statements are correct
Explanation:
We are given
fixed cost, F = $6,660,000
sales mix:
65% sporting goods
35% sports gear
margin ratio:
30% sporting goods
50% sports gear
Now, we solve for the break even point in dollars. We use the formula
x = total fixed cost / [ price - total variable cost/price ]
Using the given values
x = 6660000 / [0.65(0.3)(6660000) + .35(0.5)(660000)]/ [(0.3)(6660000) + (0.5)(660000)]
x = $14,400,000
The breakeven point is $14,400,000
This is the sales when the revenue is just equal to the total cost of producing the products resulting to zero profit.
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<h3>What is merit employment system?</h3>
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Learn more about merit employment system here:
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