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If $0 < a < 1 < b$, which inequality correctly describes the reciprocals of $a$ and $b$?
Since $0 < a < 1$: taking the reciprocal reverses the inequality, so $\dfrac{1}{a} > 1$.
Since $b > 1$: taking the reciprocal reverses the inequality, so $\dfrac{1}{b} < 1$.
Therefore: $\dfrac{1}{b} < 1 < \dfrac{1}{a}$.
For example, $a = 0.5,\ b = 2$: $\dfrac{1}{a} = 2,\ \dfrac{1}{b} = 0.5$. Indeed $0.5 < 1 < 2$. β
\(L = mvr = \dfrac{nh}{2\pi}\)
Here \(L\) is the angular momentum. This quantisation condition was the foundation of Bohr's model, later justified by de Broglie's wave theory (standing wave condition for electrons in orbit).
In the context of organizational challenges, 'brain drain' specifically refers to:
Brain drain is the loss of intellectual property that results when competitors lure away key employees. High-tech firms are particularly vulnerable as key employees leave to start their own businesses or join competitors, negatively affecting innovation and causing delays in new product introductions.
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