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anemone
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Prove that $\dfrac{1}{\sqrt{4x}}\le\left( \dfrac{1}{2} \right)\left( \dfrac{3}{4} \right)\cdots\left( \dfrac{2x-1}{2x} \right)<\dfrac{1}{\sqrt{2x}}$.
anemone said:Prove that $\dfrac{1}{\sqrt{4x}}\le\left( \dfrac{1}{2} \right)\left( \dfrac{3}{4} \right)\cdots\left( \dfrac{2x-1}{2x} \right)<\dfrac{1}{\sqrt{2x}}$.
The "Inequality Challenge IV" is a scientific competition organized by the European Data Science Academy (EDSA) to address the issue of inequality in society. It aims to bring together data scientists, researchers, and experts to develop innovative solutions and strategies to tackle inequality in different areas such as education, healthcare, and employment.
The "Inequality Challenge IV" is open to anyone with an interest and expertise in data science and its application to social issues. This includes data scientists, researchers, academics, students, and professionals from any field.
The winning solution will be selected based on its effectiveness, creativity, and potential for real-world impact in reducing inequality. The solution should also be feasible and scalable, with a clear explanation of its data sources and methodology.
The "Inequality Challenge IV" encourages the use of any relevant data sources, including but not limited to social and economic data, health data, education data, and demographic data. Participants are also encouraged to use a combination of different data sources to provide a comprehensive and insightful analysis.
To get involved in the "Inequality Challenge IV", you can register as a participant or join a team on the EDSA website. You can also follow the competition on social media and stay updated on any news and announcements. Additionally, you can support the competition by spreading the word and encouraging others to participate.