357892 The de Broglie wavelength of an electron accelerated to a potential of \(400\;V\) is approximately

357893 A parallel beam of electrons travelling in \(x\) direction falls on a slit of width \(d\) (see figure). If after passing the slit, an electron acquires momentum \(p_{y}\) in the \(y\)-direction then for a majority of electrons passing through the slit (\(h\) is Planck's constant) :

357894 A proton and photon both have same energies of \({E=100 {ke} V}\). If the de broglie wavelength of proton and photon be \({\lambda_{1}}\) and \({\lambda_{2}}\), then \({\lambda_{1} / \lambda_{2}}\) is proportional to

357895 An electron of mass \(m\) when accelerated through a potential difference has de Broglie wavelength \(\lambda\). The de Broglie wavelength associated with a proton of mass \(M\) accelerated through the same potential difference will be

357892 The de Broglie wavelength of an electron accelerated to a potential of \(400\;V\) is approximately

357893 A parallel beam of electrons travelling in \(x\) direction falls on a slit of width \(d\) (see figure). If after passing the slit, an electron acquires momentum \(p_{y}\) in the \(y\)-direction then for a majority of electrons passing through the slit (\(h\) is Planck's constant) :

357894 A proton and photon both have same energies of \({E=100 {ke} V}\). If the de broglie wavelength of proton and photon be \({\lambda_{1}}\) and \({\lambda_{2}}\), then \({\lambda_{1} / \lambda_{2}}\) is proportional to

357895 An electron of mass \(m\) when accelerated through a potential difference has de Broglie wavelength \(\lambda\). The de Broglie wavelength associated with a proton of mass \(M\) accelerated through the same potential difference will be

357892 The de Broglie wavelength of an electron accelerated to a potential of \(400\;V\) is approximately

357893 A parallel beam of electrons travelling in \(x\) direction falls on a slit of width \(d\) (see figure). If after passing the slit, an electron acquires momentum \(p_{y}\) in the \(y\)-direction then for a majority of electrons passing through the slit (\(h\) is Planck's constant) :

357894 A proton and photon both have same energies of \({E=100 {ke} V}\). If the de broglie wavelength of proton and photon be \({\lambda_{1}}\) and \({\lambda_{2}}\), then \({\lambda_{1} / \lambda_{2}}\) is proportional to

357895 An electron of mass \(m\) when accelerated through a potential difference has de Broglie wavelength \(\lambda\). The de Broglie wavelength associated with a proton of mass \(M\) accelerated through the same potential difference will be

357892 The de Broglie wavelength of an electron accelerated to a potential of \(400\;V\) is approximately

357893 A parallel beam of electrons travelling in \(x\) direction falls on a slit of width \(d\) (see figure). If after passing the slit, an electron acquires momentum \(p_{y}\) in the \(y\)-direction then for a majority of electrons passing through the slit (\(h\) is Planck's constant) :

357894 A proton and photon both have same energies of \({E=100 {ke} V}\). If the de broglie wavelength of proton and photon be \({\lambda_{1}}\) and \({\lambda_{2}}\), then \({\lambda_{1} / \lambda_{2}}\) is proportional to

357895 An electron of mass \(m\) when accelerated through a potential difference has de Broglie wavelength \(\lambda\). The de Broglie wavelength associated with a proton of mass \(M\) accelerated through the same potential difference will be