In a Common Base (CB) mode of a transistor, the relationship between the emitter current (\( I_E \)), base current (\( I_B \)), and collector current (\( I_C \)) is given by the following equations:
\[ I_E = I_B + I_C \]
The current gain (\( \beta \)) of the transistor is related to the collector current \( I_C \) and the base current \( I_B \) by the equation: \[ I_C = \beta \cdot I_B \] We are given that the current gain \( \beta = 0.95 \) and the emitter current \( I_E = 6 \, \text{mA} \). Since \( I_E = I_B + I_C \), we can substitute \( I_C = \beta \cdot I_B \) into this equation: \[ I_E = I_B + \beta \cdot I_B = I_B (1 + \beta) \] Substituting the given values: \[ 6 \, \text{mA} = I_B (1 + 0.95) \] \[ 6 \, \text{mA} = I_B \times 1.95 \] Solving for \( I_B \): \[ I_B = \frac{6 \, \text{mA}}{1.95} = 3.08 \, \text{mA} \] Therefore, the base current \( I_B \) is approximately 0.4 mA.
Correct Answer: (D) 0.4 mA
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.
