This question is about the sales strategy for online selling portal Amazon.
An Amazon seller is identifying strategy to revive its declining sales. The seller wants to maximize its revenue by adopting optimum product mix for next quarter.
The maximum profit can be calculated using the following :
maxProfit (k , profit): n = len(profit) rotate = n // 2
windowSum = float('-inf') iterator = 0
Conclusion: The products which are showing positive trend in the market should be placed visible for the next quarter. The products products profit is estimated to be equal to cost to invest which the price of product plus its launching expense.
Formula: The maximum profit a seller can achieve through this strategy is (k , profit):
n = len(profit) rotate.
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Answer:
The correct answer to the following question will be Option C.
Explanation:
- Constant cost industries seem to be a sector wherein the proportion of units produced as well as manufacturing costs every unit maintains the very same irrespective including its amount of manufacturing or rise in population. Which doesn't use input data in the appropriate amount to influence the rates of that same components by a shift in industry revenue.
- This doesn't even use inputs in such amounts that perhaps the costs of that same inputs will be influenced by a change in business production.
The other choices are not linked to an industry of this kind. Therefore the clarification above is correct.
Answer: Because 12 = 13 which is not aloud which ends up becoming 14 but is acutally 923
Explanation: Hope that helps1
Answer: It can be deduced that it's unethical for your employees to use their work computers for personal activities?
Explanation:
What is ethics?
It should be noted that ethics simply means the principle of knowing what is right from what is wrong.
In this case, it's unethical for your employees to use their work computers for personal activities. This isn't appropriate.
Furthermore, it's ethical for you to monitor computer usage. This is necessary to checkmate the activities of the employees.
Answer:
a) $3
b) $2
c) 1449
Explanation:
Given:
The cost for a carton of milk = $3
Selling price for a carton of milk = $5
Salvage value = $0 [since When the milk expires, it is thrown out ]3
Mean of historical monthly demand = 1,500
Standard deviation = 200
Now,
a) cost of overstocking = Cost for a carton of milk - Salvage value
= $3 - $0
= $3
cost of under-stocking = Selling price - cost for a carton of milk
= $5 - $3
= $2
b) critical ratio = 
or
critical ratio = 
or
critical ratio = 0.4
c) optimal quantity of milk cartons = Mean + ( z × standard deviation )
here, z is the z-score for the critical ration of 0.4
we know
z-score(0.4) = -0.253
thus,
optimal quantity of milk cartons = 1,500 + ( -0.253 × 200 )
= 1500 - 50.6
= 1449.4 ≈ 1449 units
