Increasing Energy & Wealth: How to Maximize kWh/O,4$/Year/Person

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Homework Help Overview

The discussion revolves around maximizing energy efficiency and its economic implications, specifically focusing on the relationship between energy costs and productivity. Participants are examining the concept of a 'highest possible' price for energy in the context of wealth generation.

Discussion Character

  • Exploratory, Assumption checking

Approaches and Questions Raised

  • Participants are questioning the meaning of 'highest possible' in relation to energy pricing and its impact on productivity. There is a discussion about the threshold price at which energy expenses outweigh the benefits of productivity.

Discussion Status

The conversation is ongoing, with some participants suggesting that the highest possible price could be 0.4$/kWh, while others are exploring the implications of this price on productivity and wealth. There is no explicit consensus yet, but various interpretations of the problem are being explored.

Contextual Notes

Participants are working with specific price points and their conversions, which may influence their reasoning about energy costs and productivity. The original poster has referenced attachments that may contain additional information relevant to the problem.

Donna14
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Homework Statement



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Homework Equations



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The Attempt at a Solution



Im not sure what they mean with 'highest possible' and how to use the increase of kWh/O,4$/year/person.
Can somebody help me?
 

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Above a certain price the energy expenses outweight the wealth that its use can produce. When that happens people will be better off staying at home and doing nothing than trying to be productive. The questions asks what do you think that price is, given the information provided.
 
Isn't the highest possible price 0,4$/kWh
0,4$/kWh = O,29€/kWh?
 
Donna14 said:
Isn't the highest possible price 0,4$/kWh
0,4$/kWh = O,29€/kWh?

That seems to be the case, doesn't it?
 

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