Reading Inductor Color Codes
Axial inductors often use color bands that resemble resistor markings. The bands encode significant digits, a multiplier, and sometimes tolerance. For many small molded inductors, the first two bands are digits, the third band is a power-of-ten multiplier, and the resulting value is expressed in microhenries. A fourth band gives tolerance when present. This calculator follows that common four-band convention and reports the value in microhenries, millihenries, and henries so the result can be compared with schematics and datasheets.
Color code decoding is useful because older boards, lab bins, and replacement parts are not always labeled with printed values. An inductor marked brown-black-red-gold decodes as 10 x 100 microhenries, or 1000 uH, with a 5 percent tolerance. That same value is 1 mH. The color code does not describe saturation current, DC resistance, self-resonant frequency, core material, or Q factor. It only gives nominal inductance and tolerance, so it should be treated as identification rather than complete component qualification.
Manual Calculation Steps
Start by reading the component from the end closest to the first band. The first band is the tens digit and the second band is the ones digit. Black is 0, brown is 1, red is 2, orange is 3, yellow is 4, green is 5, blue is 6, violet is 7, gray is 8, and white is 9. Combine the first two bands into a two-digit number. Brown-black becomes 10. Yellow-violet becomes 47. Red-red becomes 22. The third band is the multiplier, using the same color-to-number mapping as a power of ten.
After forming the two-digit number, multiply it by 10 raised to the multiplier band digit. If the multiplier band is red, the multiplier is 10^2, or 100. Brown-black-red therefore gives 10 x 100 = 1000 uH. If the multiplier band is orange, the multiplier is 1000. Yellow-violet-orange gives 47 x 1000 = 47,000 uH, or 47 mH. If the multiplier band is black, the multiplier is 1. Red-red-black gives 22 uH.
The tolerance band defines the acceptable production range. Gold usually means 5 percent, silver means 10 percent, brown means 1 percent, and red means 2 percent. If no tolerance band is supplied, many reference charts treat the tolerance as 20 percent, though the actual component family should be checked. A 1000 uH inductor with 5 percent tolerance may measure from 950 uH to 1050 uH under the specified test conditions.
Limits of the Marking
Inductance is not a single absolute number independent of conditions. Datasheets specify measurement frequency, test voltage or current, and equivalent circuit assumptions. Inductors also have parasitic capacitance and resistance. At high frequency, the part can approach self resonance and stop behaving like a useful inductor. At high current, the core can saturate, causing inductance to fall sharply. A color code cannot communicate those limits, so it should not be used alone for power converters, RF filters, or precision resonant circuits.
DC resistance is especially important in power applications. Two inductors with the same nominal inductance can have very different winding resistance and saturation current. In a buck converter, excessive DC resistance wastes power and raises temperature. Insufficient saturation current can cause ripple current to rise, output voltage to sag, and switching devices to experience stress. For these cases, the color code is only a starting clue; the final part selection must come from a datasheet.
Industry Applications
Engineers and technicians decode inductor color codes during board repair, reverse engineering, lab inventory, educational experiments, and quick prototype checks. The method is most useful for older through-hole parts, small RF chokes, and general-purpose inductors where the physical package has enough room for bands. Surface mount inductors often use printed alphanumeric codes or no marking at all, especially when package area is limited.
When replacing an inductor, match more than inductance. Check tolerance, current rating, DC resistance, shielding, package size, temperature rating, and frequency behavior. A substitute that passes the color-code value can still fail electrically. For filters and oscillators, Q factor and self-resonant frequency may matter. For power supplies, saturation current and heating dominate. The color code answers the first question: "roughly what value is this part?" Good engineering practice asks the rest before committing to a design.
This calculator makes the arithmetic explicit so the marking can be verified by hand. Read the bands, convert colors to digits, apply the multiplier in microhenries, and compare the tolerance range against measurement. If a measured value falls far outside the decoded tolerance, the part may be damaged, read backward, measured at the wrong frequency, or not using the assumed color-code convention.
Reviewing the Result
Inductor Color Code Calculator is most useful when the number is treated as a checkpoint in a line of reasoning, not as an answer that ends the conversation. Start by restating the job in plain language: Decode color bands on axial inductors and estimate nominal inductance with tolerance limits. Then name the quantities that control the result, the units they use, and the assumption that makes the formula appropriate. That small pause is often enough to catch the common error: a value copied from a datasheet, lab handout, or log file that describes a different condition than the one being calculated.
A good review begins with scale. Before trusting the displayed value, estimate whether the answer should be tiny, ordinary, or large. If doubling an input should double the output, try it. If a ratio should stay dimensionless, check that no unit slipped into it. If a result depends on a square, cube, logarithm, frequency, or resistance, expect it to move faster or slower than intuition at first suggests. These quick checks do not replace the calculator; they make the calculator easier to trust because the direction of the answer has already been tested.
Practice Workflow
For a classroom, lab, or design-review workflow, build one deliberately simple case before using realistic numbers. Choose values that make the arithmetic easy enough to follow by hand, write down one intermediate step, and compare that step with the tool. After that, change exactly one input and predict the direction of the change before recalculating. This habit is especially helpful when the tool mixes engineering units, encoded fields, timing assumptions, or physical dimensions, because it separates a math mistake from a setup mistake.
When the result will be used in real work, record the source of every input. A measured value should include the setup. A datasheet value should say whether it is typical, minimum, maximum, RMS, peak, hot, cold, loaded, unloaded, or frequency-dependent. A guessed value should be marked as a guess. If the result later disagrees with a simulation, bench measurement, code trace, or homework solution, those notes make the mismatch diagnosable instead of mysterious.
Teaching Notes
The strongest way to learn this topic is to connect the calculator output back to the governing idea. Ask what conservation law, encoding rule, circuit model, statistical assumption, geometry, or timing convention is hiding underneath the interface. Then ask where that idea stops being valid. Most bad answers are not random; they come from applying a good formula outside its model, mixing two conventions, or rounding away a detail that the problem actually cares about.
In documentation, include the formula or rule used, the units, one substituted example, the final result, and a short sentence explaining whether the answer is reasonable. That final sentence matters. It forces the calculation to become engineering judgment: does the value fit the material, signal, protocol, load, schedule, tolerance, or data set in front of you? If it does, the tool has done more than produce a number. It has made the topic easier to reason about the next time you meet it without the calculator open.