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NEET UG PHYSICS MCQ: ATOMS

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In the Bohr model of a π\pi-mesic atom, a π\pi-meson of mass mπm_\pi and of the same change as the electron is in a circular orbit of radius rr about the nucleus with an orbital angular momentum h2π\frac{h}{2 \pi}. If the radius of a nucleus of atomic number ZZ is given by R=1.6×10−15Z13 mR=1.6 \times 10^{-15} Z^{\frac{1}{3}} \mathrm{~m}. The limit on ZZ for which (ε0h2πme2=0.53A∘\left(\frac{\varepsilon_0 h^2}{\pi m e^2}=0.53 \mathop A\limits^ \circ\right. and mπme=264)π\left.\frac{m_{\pi}}{m_e}=264\right) \pi-mesic atoms might exist is:
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Correct option: C
<37< 37
Option C (< 37) is correct because the radius of the mesic atom must be greater than the radius of the nucleus for it to exist, leading to the condition Z < 37.

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