Answer: The correct answers are "A. Accept" and "$ 0.01".
Explanation: Given that we talk about optimal strategy when maximizing the expected profit by the player:
In the first case It is convenient to accept the proposal and keep $ 0.12, instead of rejecting it and running out of nothing.
And in the second case it is convenient to give the classmate as little as possible so that he accepts and we have a greater profit.
Answer:
the correct answer is "opportunity cost".
the opportunity cost here means the cost of the next best opportunity lost because of spending time at work, this could be 8 hours, 10 hours at work, etc.
the underline point here is that when someone works for, lets say, 8 hours, he or she could have done something else that they enjoy and brings value to them and their family.
but since they are working, they can not engage in that activity. because of this, we call it the opportunity cost! simple right?
Explanation:
Answer:
The correct answer is letter "A": innovative.
Explanation:
Innovative changes allow companies to use new strategies and technologies to improve the efficiency of their operations. Sometimes those changes are processes or technological devices created by the company itself while in other cases they are adopted from other entities with similar approaches and accomplish almost the same goal.
Answer:
The correct answer is the option C: the higher the price the higher the quantity that the sellers are willing to supply.
Explanation:
To begin with, to understand why the supply curve slopes upwards we need to understand that <u>there is a direct relationship</u> between the quantity that the suppliers are willing to sell and tha price of the product offered and therefore that when the price increases the amount that the suppliers will be willing to offer will increase due to that direct relationship and that is reason why the supply curve slopes upwards.
Answer:
Objective function:
Maximize Z: 30P1 + 25P2 + 28P3
Subject to: 2.00P1 + 1.50P2 + 3.00P3 ≤ 450 (Department A constraint)
2.50P1 + 2.00P2 + P3 ≤ 350 (Department B constraint)
0.25P1 + 0.25P2 + 0.25P3 ≤ 50 (Department C constraint)
P1, P2, P3 ≥ 0 (Non-negativity)
Explanation:
The objective function is formulated from the contribution margin of the three products. For instance, the contribution of Product 1 is $30, the contribution of Product 2 is $25 and the contribution of Product 3 is $28. Thus, the objective function will be 30P1 + 25P2 + 28P3.
The constraints were obtained from the departmental labour hours requirements for each product. For instance, Product 1 requires 2 hours in department A, Product 2 requires 1.50 hours in department A and Product 3 requires 3 hours in Department A. Thus, the constraint will be 2.00P1 + 1.50P2 + 3.00P3.
