Answer:
<u><em>$69.80</em></u>
Explanation:
Note, a market order is an order designed to execute an order immediately by <em>matching the best available price</em> on the sell order list.
When we look carefully at the sell order book, we observe that the only sell order containing the specified quantity of 120 units of shares at a price close to the market price is <u>$69.80.</u> Even though there are other cheaper orders are available, their order quantity does <em>not </em>match the market buy order for the 120 shares and thus would not be filled.
<span>A good reason for cutting meats and poultry
into thin slices for sandwiches is that thin cuts are more delicate, a sandwich
produced using dainty cuts is less demanding to eat and many thin cuts make a
thicker sandwich than maybe a couple thick cuts of a similar aggregate weight.</span>
Answer:
Explanation:
<u>The first step</u> will be get the contribtuion margin:
800,000 - 6000,000 = 200,000
This is the amount after variables cost used to pay the fixed cost and make a gain.
Second, we calcualte the contribution margin ratio
200,000/800,000 = 0.25
Per dollar of sales 25 cents are available to pay the fixed cost.
Now, we calculate the break even point in dollars
Answer: a. The black-scholes call price for 1 year is 0.
For 10 years it is also 0.
Option price did not change.
b. When δ is 0.001, the black-scholes call price for 1 year is 450.012.
For 10 years it is 450.0012.
The option price changed from 450.012 to 450.0012.
The difference was due to the change of δ value from 0 to 0.001.
Explanation: using the black-scholes equation below option price is callculated based on the given values.
δk/δt+1/2σsquare×Ssquare×δsquare×k/δS+rS×δk/δS-rk=0
By calculations the options prices were obtained for the first value of δ=0 both for 1 year and 10 years and compared with when the value of δ was changed to 0.001
A change in option price was also observed as the δ values changed this lead to the difference observed.
Answer:
a. The percentage increase per year in the winner’s check over this period was 7,73%
b. The winners prize at 2046 will be $12,975,215,98
Explanation:
a.
\sqrt[(2016-1895)]{(1390000/170)}
\sqrt[121]{8176,47}
0.0772965
b.
FC=IC*(1+0,0773)^{30}
FC=1,390,000*(1+0,0773)^{30}
