Answer:
this is the answer:The kind of psychology, which is concerned with the identification and promotion of those qualities that lead to happy, fulfilled, and contented lives, is positive psychology. In a bid to achieve this, positive psychology studies the strengths that aid individuals and communities to thrive.
Latoya's mom covers the entire outside of the cake with frosting.
The objectives of Accenture's e-stewards program are:
- Its goals to provide a more sustainable and responsible recycling solution to electronic waste (e-waste) problem
- Right handling of electronic waste and no more dumping of electronic waste in poor countries
- No exportation of harmful electronic wastes
- A shift to reuse and resale, repair, republish and re-manufacture.
- E-waste encompasses all waste of electrical and electronic equipment that are often disposed with or without the intent of reuse. is disposed via incineration, reuse, recycling etc.
- e-Stewards is simply known as a form of certification to an organisation, company or recycling business gotten from the international non-profit environmental group.
Conclusively, we can say that the objectives of Accenture's e-stewards program are:
- Its goals to provide a more sustainable and responsible recycling solution to electronic waste (e-waste) problem
- Right handling of electronic waste and no more dumping of electronic waste in poor countries
- No exportation of harmful electronic wastes
- A shift to reuse and resale, repair, republish and re-manufacture.
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Well you have to be working for a long time if you want to get managament
With a typical 52-card deck that has 4 jacks, Margaret is playing a game. The game is initiated by the first player to choose a jack. When choosing first, Margaret's probability of selecting Jack is 1/13.
The same will occur since probability will be determined using the formula necessary outcome divided by total outcome.
Here, the total number of cards in the deck (total outcome) equals 52.
Given that Margaret can select any of the four jacks, the necessary result (number of jacks) is 4.
Probability is 4/52, or 1 by 13, which is the required probability for the question.
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