1. Total Reactant Mass (\(m_r\)):
\[ m_r = 235.0439 \, \text{u}. \]
2. Total Product Mass (\(m_p\)):
\[ m_p = 139.9054 + 93.9063 + 1.0086 = 234.8203 \, \text{u}. \]
3. Disintegration Energy (\(Q\)):
Calculate \(Q\) using the formula:
\[ Q = (m_r - m_p)c^2. \]
Substitute the mass values and \(c^2 \approx 931 \, \text{MeV/u}\):
\[ Q = (235.0439 - 234.8203) \times 931. \]
Result:
\[ Q = 0.2236 \times 931 = 208.1716 \, \text{MeV}. \]
Answer: \(208 \, \text{MeV}\)

A parallel beam of light travelling in air (refractive index \(1.0\)) is incident on a convex spherical glass surface of radius of curvature \(50 \, \text{cm}\). Refractive index of glass is \(1.5\). The rays converge to a point at a distance \(x \, \text{cm}\) from the centre of curvature of the spherical surface. The value of \(x\) is ___________.

