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The Coulomb barrier height for alpha par...

The Coulomb barrier height for `alpha` particle emission is 30.0MeV. What is the barrier height for `._(6)C^(14)`? The required data is
`m(._(88)Ra^(223))=223.01850u , m(._(82)Pa^(209))=208.98107u , m(._(86)Rn^(219))=219.00948u, m(._(6)C^(14))=14.00324u , m(._(2)He^(4))=4.00260u`

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Under certain circumstances , a nucleus can decay by emitting a particle more massive than an alpha -particle. Consider the following decay processes. (a) ._88^223Ra to ._82^209Pb + ._6^14C , (b) ._88^223Ra to ._86^219 Rn + ._2^4He Calculate the Q-values for these two decays and determine that both are energetically possible. m(._88^223Ra) =223.01850 u, m(._82^209Pb) =208.98107 u, m(._86^219Rn) = 219.00948 u, m(._6^14C) = 14.00324 u and m(._2^4He) =4.00260 u

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Find Q-value and kinetic energy of the emitted alpha -particle in the alpha -decay of (a) ._88^222Ra and (b) ._86^220Rn . Given , m(._86^226Ra) = 226.02540 u, m(._26^222Rn) = 222.01750 u, m(._86^220Rn) = 220.01137 u, m(._84^216Po) = 216.00189 u , m(._2^4He) =4.00260 u

In a star, three alpha particle join in a single reaction to form ._(6)C^(12) nucleus. Calcuate the energy released in the reaction Given : m(._(2)He^(4)) = 4.002604 am u, " " m(._(6)C^(12)) = 12.000000 am u

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