Inductor Energy Storage Calculator
Calculate the energy stored in an inductor
Microhenries (µH)
Amperes (A)
How to Use This Calculator
Enter Inductance
Enter the inductor value in microhenries (µH).
Enter Current
Enter the current flowing through the inductor in amperes.
Get Energy
Click calculate to see the stored energy in joules or millijoules.
Formula
E = ½ × L × I²
Where:
- E = Energy stored (Joules)
- L = Inductance (Henries)
- I = Current (Amperes)
Example:
Inductance = 100 µH, Current = 1 A
E = 0.5 × (100 × 10-6) × 1² = 0.5 × 0.0001 = 0.00005 J (50 µJ)
About Inductor Energy Storage Calculator
The Inductor Energy Storage Calculator calculates the energy stored in an inductor's magnetic field. Inductors store energy proportional to the square of current, making them important in power supply design and energy storage applications.
When to Use This Calculator
- Power Supply Design: Calculate energy storage in switching power supplies
- Inductor Selection: Size inductors based on energy requirements
- Educational Purposes: Learn about inductor energy storage
Why Use Our Calculator?
- ✅ Accurate Calculations: Uses correct energy formula
- ✅ Easy to Use: Simple interface
- ✅ Free Tool: No registration required
Common Applications
Switching Power Supplies: Inductors in switching supplies store energy during the ON phase and release it during the OFF phase, maintaining output voltage.
Tips for Accurate Results
- Enter inductance in microhenries
- Energy is proportional to the square of current
- Higher current means much more stored energy
Frequently Asked Questions
How is inductor energy different from capacitor energy?
Inductor energy depends on current squared (E = ½LI²), while capacitor energy depends on voltage squared (E = ½CV²). Inductors store energy in magnetic fields, capacitors in electric fields.
What happens to the energy when current stops?
When current through an inductor is interrupted, the stored energy is released. This can create high voltage spikes, which is why flyback diodes are used in inductive circuits.