FBISE, NCP & NBF-aligned resources for Classes 9–12

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Physics Chapter 14 : Topic 5

Alpha and Beta Energy Spectra

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The energy spectrum of alpha $\mathbf{(\alpha)}$ particles is:

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The energy spectrum of beta $\mathbf{(\beta)}$ particles is:

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Alpha particles have discrete energies because:

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The continuous energy distribution of beta particles was explained by the discovery of:

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Why do beta particles from the same radioactive source not all have the same energy?

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In $\mathbf{\beta}^{\mathbf{-}}$ decay, the total energy released is shared between:

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If no neutrino were emitted during beta decay, the beta particles would be expected to have:

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The presence of antineutrinos in $\mathbf{\beta}^{\mathbf{-}}$ decay explains:

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Which radiation shows a line spectrum due to fixed energies?

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A detector measures alpha particles from a radioactive source. It finds only a few specific energies. This indicates:

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In $\mathbf{\beta}^{\mathbf{-}}$ decay, the missing energy originally observed was later explained by:

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The energy spectrum of beta particles is a:

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During $\mathbf{\beta}^{\mathbf{+}}$ decay, the continuous energy spectrum occurs because energy is shared between:

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A beta particle with maximum possible energy is produced when:

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A beta particle with very low energy is produced when:

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Which statement about alpha decay is correct?

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Which statement about beta decay is correct?

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The continuous beta spectrum provides evidence for:

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Alpha decay produces a fixed energy because:

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Beta decay differs from alpha decay because:

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A radioactive source emits particles with energies $\mathbf{4\ MeV}$, $\mathbf{6\ MeV}$, and $\mathbf{8\ MeV}$ only. The particles are most likely:

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A radioactive source emits electrons having energies from $\mathbf{0}$ to $\mathbf{2.0\ MeV}$. These electrons are:

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The maximum energy of beta particles represents:

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Which decay process gives a continuous energy spectrum?

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The energy of an emitted alpha particle depends mainly on:

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Why does beta radiation not show sharp energy lines like alpha radiation?

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In $\mathbf{\beta}^{\mathbf{-}}$ decay, if the electron receives $\mathbf{70\%}$ of the available energy, the remaining energy is carried by:

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The continuous beta spectrum does NOT violate conservation of energy because:

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Which comparison is correct?

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The emission of an antineutrino during $\mathbf{\beta}^{\mathbf{-}}$ decay changes the beta particle energy because:

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9th class objective books