Four charge particles α, proton, deuteron and Li+++ are projected in a uniform magnetic field perpendicular to velocity. Consider the radius of the particle having least radius out of these to be r, List-1 gives the particles and List-2 gives value of n, where nr is the radius of the particle. Match the entries correctly in the lists if momentum of each particle is same. List-1List-2(I)α(P)1(II)Proton(Q)2(III)Deuteron(R)3(IV)Li+++(S)3√7(T)3√2√7(U)32

Four charge particles α, proton, deuteron and Li+++ are projected in

1.	Four charge particles α, proton, deuteron and Li+++ are projected in a uniform magnetic field perpendicular to velocity. Consider the radius of the particle having least radius out of these to be r, List-1 gives the particles and List-2 gives value of n, where nr is the radius of the particle. Match the entries correctly in the lists if momentum of each particle is same. List-1List-2(I)α(P)1(II)Proton(Q)2(III)Deuteron(R)3(IV)Li+++(S)3√7(T)3√2√7(U)32
Answer» Four charge particles $α$ , proton, deuteron and $L i^{+ + +}$ are projected in a uniform magnetic field perpendicular to velocity. Consider the radius of the particle having least radius out of these to be r, List-1 gives the particles and List-2 gives value of n, where nr is the radius of the particle. Match the entries correctly in the lists if momentum of each particle is same. $\begin{matrix} List-1 & List-2 (I) & α & (P) & 1 (II) & Proton & (Q) & 2 (III) & Deuteron & (R) & 3 (IV) & L i^{+ + +} & (S) & \frac{3}{\sqrt{7}} (T) & \frac{3 \sqrt{2}}{\sqrt{7}} (U) & \frac{3}{2} \end{matrix}$

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