To determine the voltage gain of the common emitter amplifier, we need to calculate the current gain and use it to find the voltage gain.
Let's go step by step:
Calculate the current gain \((\beta)\) of the transistor:
\(\beta = \frac{\Delta I_c}{\Delta I_b} = \frac{2 \times 10^{-3} \, A}{40 \times 10^{-6} \, A} = 50\).
The load resistance \((R_L)\) is given as \(4 \, k\Omega = 4000 \, \Omega\).
The voltage gain \((A_v)\) of the amplifier is calculated with the formula:
\(A_v = -\beta \times \frac{R_L}{R_{in}}\),
where \(R_{in} = 100 \, \Omega\) is the input resistance.
Substitute the given values:
\(A_v = -50 \times \frac{4000 \, \Omega}{100 \, \Omega} = -50 \times 40 = -2000\).
The magnitude of the voltage gain is \(2000\).
Therefore, the correct answer is 2000.
In the circuit shown, the identical transistors Q1 and Q2 are biased in the active region with \( \beta = 120 \). The Zener diode is in the breakdown region with \( V_Z = 5 \, V \) and \( I_Z = 25 \, mA \). If \( I_L = 12 \, mA \) and \( V_{EB1} = V_{EB2} = 0.7 \, V \), then the values of \( R_1 \) and \( R_2 \) (in \( k\Omega \), rounded off to one decimal place) are _________, respectively.
