A power amplifier delivers 25 W of ac power to a 4 Ω speaker load. If the dc input power is 40 W, what is the efficiency of this amplifier?
Understanding the efficiency of a power amplifier is crucial in electronics. Efficiency tells us how effectively an amplifier converts the DC power it receives from its power supply into useful AC power delivered to the load, such as a speaker. In simple terms, an amplifier's efficiency is the ratio of the AC output power to the DC input power, usually expressed as a percentage.
The efficiency of a power amplifier ($\eta$) is calculated using the following formula:
$$\text{Efficiency} \, (\eta) = \frac{\text{AC Output Power}}{\text{DC Input Power}} \times 100\%$$
Let's apply the given values to the efficiency formula to determine the amplifier's efficiency:
Substitute these values into the formula:
$$\eta = \frac{25 \text{ W}}{40 \text{ W}} \times 100\%$$
First, perform the division:
$$\eta = 0.625 \times 100\%$$
Now, multiply by 100 to express it as a percentage:
$$\eta = 62.5\%$$
This table summarizes the given input and output power values and the calculated efficiency of the power amplifier:
| Parameter | Value |
|---|---|
| AC Output Power ($\text{P}_{\text{out}}$) | 25 W |
| DC Input Power ($\text{P}_{\text{in}}$) | 40 W |
| Efficiency ($\eta$) | 62.5% |
Therefore, the efficiency of this power amplifier is 62.5%. This means that 62.5% of the DC power supplied to the amplifier is successfully converted into useful AC power delivered to the speaker load, while the remaining power is typically dissipated as heat within the amplifier circuit.
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