This solution calculates the efficiency ($\eta$) of a Class B amplifier using the provided supply voltage ($V_{CC}$) and peak output voltage ($V_L(p)$).
The efficiency of a Class B amplifier is determined by the ratio of AC output power to DC input power. The formula derived from power calculations is:
$ \eta = \frac{\pi V_L(p)}{4 V_{CC}} $
$ \eta = \frac{\pi \times 6 \text{ V}}{4 \times 24 \text{ V}} $
$ \eta = \frac{6\pi}{96} $
$ \eta = \frac{\pi}{16} $
$ \eta \approx \frac{3.14159}{16} $
$ \eta \approx 0.196349 $
$ \eta \approx 19.63\% $
The calculated efficiency is approximately $19.63\%$. This matches option B.
Arrange the given power amplifiers in the order of increasing power efficiency.
A. Class A
B. Class AB
C. Class B
D. Class C
E. Class D
Choose the correct answer from the options given below:
Arrange the following amplifiers as per their efficiency from highest to lowest
A. class B amplifier
B. class C amplifier
C. class A amplifier
D. class AB amplifier
E. class D amplifier
Choose the correct answer from the options given below :
In a class A large signal amplifier with RL as a load resistance, Im and Vm represents the peak sinusoidal current and voltage, the output power is
Assertion (A) : A sinusoidal signal applied to the input of an ideal class A amplifier usually does not produce an exact replica of the input signal waveform.
Reason (R) : This variation is caused due to non-linearity in the characteristics of the transistors.
Select your answer using the codes given below.