Answer:
236.23
Explanation:
The computation of X is shown below:-
As per the time-weighted method
The 6-month yield
= (40 ÷ 50) × (80 ÷ 60) × (157.50 ÷ 160) - 1
= 5%
Annual equivalent = (1.05)^2 - 1
= 10.25%
1 - year yield = (40 ÷ 50) × (80 ÷ 60) × (175 ÷ 160) × (X ÷ 250) - 1
= 0.1025
X(0.004667) = 1.1025
X = 236.23
Therefore on December 31st the value of account of X = 236.25
Logistics system should be designed to achieve customer service goals while maintaining lowest possible financial investment in inventory.
The main purpose of logistics system is to increase the experience of the customer and to improve profits of the organization. Reducing the cost of inventory may add to the profits of the company.
Managing the inventory is an instinct part of the smooth running of businesses. Recognizing which and how much stock has to be ordered, is useful to continue the inventory levels and content the customers. Timely delivery of the product adds to the customer satisfaction.
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They being to fear things that could happen in real life.
Answer:
a) attached below.
b) for $x < $5000 will cause taking the drug to be part of the Nash equilibrium
c) will make the athletes feel better because the value their payoff will increase
Explanation:
<u>a) 2 * 2 payoff matrix describing the decision faced by the athletes </u>
attached below
when both players take the drug the payoff for each player = $5000 - x
when neither player takes the drug the payoff for each player = $5000
When only one player takes the drug his payoff = $10000 - x
<u>b) If we consider the value of $x to be involved in the Nash equilibrium then </u>
; $5000 - $x > 0 becomes the best response
hence for $x < $5000 will cause taking the drug to be part of the Nash equilibrium
c) Lowering the negative effect of the drug ( i.e. when the value of x is reduced )
will make the athletes feel better because the value their payoff will increase
Answer:
I believe the best answer would be A. $10,580
Explanation:
400 x 23.89 = $9,556. 400 x 50.34 = $20,136
$20,136 - $9,556 = $10,580