Answer:
Each of L team leaders has D group directors, making the total number of group directors equal to (L)(D). And each of those group directors has F fundraisers, again requiring multiplication: that total is (L)(D)(F). (You can try this by plugging in small numbers - if each of 2 leaders has 3 directors, you know there would be 6 directors)
So while statement 1 is not sufficient (there are multiple combinations that could get you to 81, such as L = 1, D = 2, and F = 39; or L = 1, D = 5, and F = 15), statement 2 guarantees that there is only one team leader. This is because 5 is a prime number, and you know that the number of group directors = LD. The only possible way for LD to equal 5 is if L is 1 and D is 5, or if D is 1 and L is 5. And since the stimulus tells you that there are more directors than leaders, the combination must be 5 directors and 1 leader. Accordingly, statement 2 is sufficient.
Explanation:
Answer:
a. Profit to an investor who buys call for $4
a. $ -4
b. $ -4
c. $ -4
d. $ 1
e. $ 6
b. Profit to an investor who buys call for $6.5
a. $1.5
b. $6.5
c. $ -1.5
d. $ -3.5
e. $ -8.5
Explanation:
The call option is a derivative in which an investor buys an option to buy the asset at a certain price. The value of the call option is determined by maturity. The buyer of call option can buy an asset at a strike price before expiration date.
If the investor buys the call option for $4 then the $4 is an expense for the investor. The value of call will be -4 unless the stock price is above $50.
If the investor buys the call option for $6.5 then the $6.5 is an expense for the investor. The value of call will be -6.5 unless the stock price is below $50.
I had to look for the options and here is my answer:
Within the domain of logistics management, the customer service concept suggests that the firms should simultaneously establish customer service levels and logistic costs in order to achieve the given strategic goals. (The answer is based on the actual options given).
Bruh nothing gonna happen cus chicken will never be beaten by McDonands.