The answer to this question is practical
Practical intelligence refers to people's capability in applying the knowledges that they have into real life situation.
In this particular case, Anwar already knew the effect of clothes depending on the weather, and he apply that knowledge in order to achieve a certain desired outcome
Answer:
The unit=9
Explanation:
The Cost of underage Cu= price -cost =200-0 =200 ( as there is no variable cost of the unsold room)
Cost of overage Co= cost - salvage value = 0 -(-325) =325
Service level = Cu / Cu+Co = 200/ 325+200 = 0.3809
which corresponds to the z value of -0.3
the optimum overbooking = mean + z x SD
= 10+ 3 x (-0.3) =9
Answer:
The correct answer is letter "B": Sell-off.
Explanation:
A sell-off is the rapid sale of an asset typically follow by its drastic decline in its value. For example, if ABC corporation releases a bad earning report many of its shareholders may decide to sell their shares. With many sellers and few buyers, ABC stock value will sharply fall.
Kraft Foods Inc., in November 2004, published the sell of its sugar confectionery enterprises because they had discontinued operations. They planned to restructure the organization realigning and lowering the structure cost and optimizing capacity utilization.
Answer:
Addison will have $ 1,661 in her account in nine years.
Explanation:
This problem requires us to calculate value of our investment of $ 1000 dollars after nine years. The interest on the investment is 5.8% compounded annually.
This problem can be solved by using simple compounding formula given below.
Future Value = Present Value (1+interest rate%)^-period
Future Value = 1,000 (1+5.8)^9
Future = $ 1,661
Answer:
More than $1500 price per car per month has to be dropped.
Explanation:
Given:
price per car = $20,000
car sale per month = 40
rate of increase in demand = 3
Solution:
Revenue R = Price × Quantity = P * Q
From the above given data
P = 20,000
Q = 40
R = P*Q
dQ/dt = 3
We have to find the rate at which the price is to be dropped before monthly revenue starts to drop.
R = P*Q
dR/dt = (dP/dt)Q + P(dQ/dt)
= (dP/dt) 40 + 20,000*3 < 0
= (dP/dt) 40 < 60,000
= dP/dt < 60000/40
= dP/dt < 1,500
Hence the price has to be dropped more than $1,500 before monthly revenue starts to drop.
