Choose the correct alternative from the clues given at the end of the each statement:
$(a)$ The size of the atom in Thomson’s model is .......... the atomic size in Rutherford’s model. (much greater than/no different from/much less than.)
$(b)$ In the ground state of .......... electrons are in stable equilibrium, while in .......... electrons always experience a net force. (Thomson’s model/ Rutherford’s model.)
$(c)$ A classical atom based on .......... is doomed to collapse. (Thomson’s model/ Rutherford’s model.)
$(d)$ An atom has a nearly continuous mass distribution in a .......... but has a highly non-uniform mass distribution in .......... (Thomson’s model/ Rutherford’s model.)
$(e)$ The positively charged part of the atom possesses most of the mass in .......... (Rutherford’s model/both the models.)
$(a)$ The sizes of the atoms taken in Thomson's model and Rutherford's model have the same order of magnitude.
$(b)$ In the ground state of Thomson's model, the electrons are in stable equilibrium. However,in Rutherford's model, the electrons always experience a net force.
$(c)$ A classical atom based on Rutherford's model is doomed to collapse.
$(d)$ An atom has a nearly continuous mass distribution in Thomson's model, but has a highlynon-uniform mass distribution in Rutherford's model.
$(e)$ The positively charged part of the atom possesses most of the mass in both the models.
An electron having de-Broglie wavelength $\lambda$ is incident on a target in a X-ray tube. Cut-off wavelength of emitted $X$-ray is :
For principal quantum number $n = 3$, the possible values of orbital quantum number $‘l’$ are
An $\alpha$- particle of $5\ MeV$ energy strikes with a nucleus of uranium at stationary at an scattering angle of $180^o$. The nearest distance upto which $\alpha$- particle reaches the nucleus will be of the order of
Assertion $(A)$ : The magnetic moment $(\mu)$ of an electron revolving around the nucleus decreases with increasing principle quantum number $(n)$.
Reason $(R)$ : Magnetic moment of the revolving electron, $\mu \propto n$.
In a Rutherford scattering experiment when a projectile of charge $z_1$ and mass $M_1$ approaches a target nucleus of charge $z_2$ and mass $M_2$, the distance of closest approach is $r_0$ The energy of the projectile is