arrow
arrow
arrow
In a bipolar transistor, alpha is the ratio of?
Question

In a bipolar transistor, alpha is the ratio of?

A.

Base current to collector current

B.

Collector current to base current

C.

Collector current to emitter current

D.

Emitter current to collector current

Correct option is C

In a Bipolar Junction Transistor (BJT),α (alpha) represents the current gain in the common base configuration and is defined as the ratio of collector current (IC) to emitter current (IE).Key Concept:α=ICIEwhere:IC=Collector currentIE=Emitter currentIB=Base currentIE=IC+IB(Kirchhoff’s Current Law)Since the collector current (IC) is slightly less than the emitter current (IE) due to base current loss, α is always less than 1.\text{In a } \mathbf{Bipolar\ Junction\ Transistor\ (BJT)}, \alpha \text{ (alpha) represents the } \mathbf{current\ gain\ in\ the\ common\ base\ configuration} \text{ and is defined as the ratio of } \mathbf{collector\ current\ (I_C)} \text{ to } \mathbf{emitter\ current\ (I_E)}. \\\textbf{Key Concept:} \\\alpha = \frac{I_C}{I_E} \\\text{where:} \\\begin{aligned}&\bullet \quad I_C = \text{Collector current} \\&\bullet \quad I_E = \text{Emitter current} \\&\bullet \quad I_B = \text{Base current} \\&\bullet \quad I_E = I_C + I_B \quad \text{(Kirchhoff’s Current Law)}\end{aligned} \\\text{Since the } \mathbf{collector\ current\ (I_C)} \text{ is slightly less than the } \mathbf{emitter\ current\ (I_E)} \text{ due to base current loss, } \alpha \text{ is always less than 1.}​​

test-prime-package

Access ‘RRB ALP Electronics Mechanic’ Mock Tests with

  • 60000+ Mocks and Previous Year Papers
  • Unlimited Re-Attempts
  • Personalised Report Card
  • 500% Refund on Final Selection
  • Largest Community
students-icon
383k+ students have already unlocked exclusive benefits with Test Prime!
test-prime-package

Access ‘RRB ALP Electronics Mechanic’ Mock Tests with

  • 60000+ Mocks and Previous Year Papers
  • Unlimited Re-Attempts
  • Personalised Report Card
  • 500% Refund on Final Selection
  • Largest Community
students-icon
383k+ students have already unlocked exclusive benefits with Test Prime!
Our Plans
Monthsup-arrow