Inductors do not oppose DC in the same way they oppose AC. Here's a detailed explanation:
### Understanding Inductors
An inductor is a passive electrical component that stores energy in a magnetic field when electric current flows through it. Its primary property is its inductance (measured in henries, H), which describes how effectively it stores this magnetic energy.
### Behavior with DC
**1. **Initial Response to DC:**
When a DC voltage is first applied to an inductor, it opposes the change in current through it due to its property of self-inductance. This is because inductors resist changes in current. Initially, the inductor acts almost like an open circuit when DC is first applied, causing a high voltage across it to oppose the sudden change in current. This is a result of Lenz's Law and Faraday's Law of Induction, which together state that the induced voltage (or back EMF) in an inductor will oppose any change in current.
**2. **Steady-State Response to DC:**
Once the current through the inductor reaches a steady state (after a period of time), the rate of change of current becomes zero. According to the formula for inductive voltage \( V_L = L \frac{dI}{dt} \), where \( \frac{dI}{dt} \) is the rate of change of current, this rate becomes zero in steady-state DC conditions. Consequently, the voltage across the inductor drops to zero, and the inductor behaves like a short circuit (with very low resistance) to DC.
### Summary
- **Initially:** When DC is first applied, an inductor resists the change in current, creating a large initial voltage across it.
- **After Steady-State:** Once the current stabilizes, the inductor no longer resists the DC current, and the voltage across it becomes zero. The inductor essentially behaves like a wire with negligible resistance to DC.
This behavior is quite different from its response to AC, where the inductor continually opposes changes in current due to the alternating nature of AC, which leads to an inductive reactance that varies with the frequency of the AC signal.