Answer:
The price of the put-option on the same stock with the same strike price is $3.75.
Explanation:
To find the price of the put option on an underlying asset given the price on the call option's price for the same underlying asset with the same strike price is given, we apply put-call parity model.
Put call parity model: p = K x e^(-rT) + c - St .
in which: p: put option's price;
K: underlying asset's strike price;
r: risk-free rate;
T: time to maturity denominated in year;
c= call option's price;
St = spot price of underlying asset .
So, p = 50 x e^(-0.06 x 1/12) + 1 - 47 = $3.75 .
Answer:
The correct answer is the option A: True.
Explanation:
To begin with, a common mistake made in the companies that are not well managed, is that those organizations focuses in the profit orientation and also most of the time those companies have <em>marketing myopia</em>, a concept that explains that they focuses on the product and not on the client and their needs. Therefore that it is understandable that Classic Creatives has not yet adopted a customer orientation, that focuses on satisfying the twenty percent of the customers that give the company the eighty percent of the profits, according to the<em> 80/20 rule of the Pareto Principle</em>.
Answer:
Equilibrium price, p = 2.5
Equilibrium Quantity, Q = 22.5
Explanation:
The equation is:
Qd = 30 - 3p
Qs = 10 + 5p
At equilibrium, Quantity demanded equals quantity supplied
Equate Qd = Qs to find equilibrium price
30 - 3p = 10 + 5p
30 - 10 = 5p + 3p
20 = 8p
p = 20/8
P = 2.5
Substitute equilibrium price into Qd and Qs equation to find equilibrium Quantity
Qd = 30 - 3p
= 30 - 3(2.5)
= 30 - 7.5
= 22.5
Qs = 10 + 5p
= 10 + 5(2.5)
= 10 + 12.5
= 22.5
Therefore,
Equilibrium price, p = 2.5
Equilibrium Quantity, Q = 22.5
Answer:
Read the entire application
Explanation:
I'm on Odyssey - ware at this moment so if you're on there that should be it. In the sections 4 of 5 it stats " Read the entire job application before beginning. This helps you decide what information is required and where it will be placed on the application. "
Sorry I'm very late, but hope this helps anyone doing this question as well!