Given:
\(\alpha = 0.96\)
Using the formula for $\beta$:
\(\beta = \frac{\alpha}{1 - \alpha}\)
\(\beta = \frac{0.96}{0.04}\)
\(\Rightarrow \beta = 24\)
Using the formula for voltage gain in common emitter configuration:
\(A_V = \beta \times \frac{R_L}{R_1}\)
\(A_V = 24 \times \frac{800}{192}\)
\(\Rightarrow A_V = 100\)
Using the formula for power gain:
\(P_V = \beta \times A_V\)
\(P_V = 24 \times 100\)
\(\Rightarrow P_V = 2400\)
Using the formula for voltage gain in common base configuration:
\(A_V = \alpha \times \frac{R_L}{R_P}\)
\(A_V = 0.96 \times \frac{800}{192}\)
\(\Rightarrow A_V = 4\)
Using the formula for power gain in common base configuration:
\(P_V = A_V \times \alpha\)
\(P_V = 4 \times 0.96\)
\(\Rightarrow P_V = 3.84\)
The problem asks about the common emitter configuration, but we have also calculated the values for the common base configuration. Based on the above calculations, the voltage gain and power gain for the common emitter configuration are:
In a Vernier caliper, \(N+1\) divisions of vernier scale coincide with \(N\) divisions of main scale. If 1 MSD represents 0.1 mm, the vernier constant (in cm) is:
Identify the major product C formed in the following reaction sequence:
Semiconductors are a crystalline solid materials, whose electrical conductivity lies between a conductor and an insulator. Semiconductors are mainly used in the manufacturing of electronic devices like capacitors, transistors, diodes, Integrated circuits, etc.