Why are \(\mathit{Si}\) and \(\mathit{GaAs}\) are preferred materials for solar cells?
Answer
The solar radiation spectrum received by us is shown in figure The maxima is near \(1.5\mathit{eV}\) . For photo-excitation. \(\mathit{hv}>E_g\) . Hence, semiconductor with band gap \({\sim}1.5\)\(\mathit{eV}\) or lower is likely to give better solar conversion effleiency. Sillicon has \(E_g{\sim}1.1\)\(\mathit{eV}\) while for \(\mathit{GaAs}\) it is \(-1.53\mathit{eV.}\) In fact, \(\mathit{GaAs}\) is better \((\) in spite of its higher band gap \()\) than \(\mathit{Si}\) because of its relatively higher absorption coefficient. If we choose materials like CdS or CdSe \(\left(E_g-2.4\mathit{eV}\right)\) . we can use only the high energy component of the solar energy for photo-conversion and a signiflcant part of energy will be of no use. The question arises: why we do not use material like \(\mathit{PbS}\left(E_g{\sim}0.4\mathit{eV}\right)\) which satisfy the condition \(\mathit{hv}>E_g\) for \(v\) maxima corresponding to the solar radiation spectra? If we do so. most of the solar radiation will be absorbed on the top-layer of solar cell and will not reach in or near the depletion region. For effective electron-hole separation. due to the junction field. we want the photo-generation to occur in the junction region only.
A ball is projected from ground with a velocity of \(20\ ms^{-1}\) at an angle of \(30^{\circ }\) with the horizontal. Calculate its time of flight and the horizontal distance covered. (Take \(g=10\ ms^{-2})\)
From the output characteristics shown in figure. Calculate the values of \(\beta _{\mathit{ac}}\) and \(\beta _{\mathit{dc}}\) of the transistor when \(V_{\mathit{CE}}\) is \(10\;V\) and \(I_C=4.0\;\mathit{mA}\)
In figure , the \(V_{\mathit{BB}}\) supply can be varied from \(0 \;V\) to \(5.0\;V\) . The Si transistor has \(\beta _{\mathit{dc}}=250\) and \(R_B=100\;k\Omega ,R_C=1\;KV_{\mathit{CC}}=5.0\;V\) Assume that when the transistor is saturated, \(V_{\mathit{CE}}=0\;V\) and \(V_{\mathit{BE}}=0.8\;\mathit{V.}\) Calculate the minimum base current, for which the transistor will reach saturation. Hence, determine \(V{_1}\) , when the transistor is switched on.