The strength of a reducing agent is determined by the ability of its ion to donate electrons. The element Eu (Europium) in its \( \text{Eu}^{2+} \) state can easily lose an electron to form \( \text{Eu}^{3+} \), making it a strong reducing agent. The reduction process is as follows:
\(\text{Eu}^{2+} \rightarrow \text{Eu}^{3+} + e^-\)
This shows that \( \text{Eu}^{2+} \) acts as a strong reducing agent.
Thus, the correct answer is 3, which corresponds to \( \text{Eu}^{2+} \).
The Correct Answer is: $\text{Eu}^{2+}$
Let one focus of the hyperbola $ \frac{x^2}{a^2} - \frac{y^2}{b^2} = 1 $ be at $ (\sqrt{10}, 0) $, and the corresponding directrix be $ x = \frac{\sqrt{10}}{2} $. If $ e $ and $ l $ are the eccentricity and the latus rectum respectively, then $ 9(e^2 + l) $ is equal to:
Let $ P_n = \alpha^n + \beta^n $, $ n \in \mathbb{N} $. If $ P_{10} = 123,\ P_9 = 76,\ P_8 = 47 $ and $ P_1 = 1 $, then the quadratic equation having roots $ \alpha $ and $ \frac{1}{\beta} $ is: