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Standard Resistor Value Finder (E24, E96)

Find the nearest standard resistor in E3 to E192 for any value, and the best pair of standard resistors in series or parallel to hit it more closely.

Nearest standard value
Next value below
Next value above

Two resistors from this series

In series

R1R2ResultError
2.2 kΩ2.2 kΩ4.4 kΩexact
2.4 kΩ2 kΩ4.4 kΩexact
3.3 kΩ1.1 kΩ4.4 kΩexact

In parallel

R1R2ResultError
68 kΩ4.7 kΩ4.39615 kΩ−0.088 %
15 kΩ6.2 kΩ4.38679 kΩ−0.300 %
33 kΩ5.1 kΩ4.41732 kΩ+0.394 %

Nearest value in every series

SeriesValueErrorUsual tolerance
E34.7 kΩ+6.818 %> 20 %
E64.7 kΩ+6.818 %20 %
E124.7 kΩ+6.818 %10 %
E244.3 kΩ−2.273 %5 %
E484.42 kΩ+0.455 %2 %
E964.42 kΩ+0.455 %1 %
E1924.42 kΩ+0.455 %0.5 % and tighter

Tables per IEC 60063, checked against the eseries package; pairs checked against a brute-force search over every pair. Runs in your browser.

How to use

  1. Enter the resistance you need, with k, M or R as the decimal point if you like (4k7, 3R3, 2M2).
  2. Choose the series you can buy: E24 for ordinary 5 % parts, E96 for 1 % parts.
  3. Read the nearest value and its error, or use one of the listed series or parallel pairs when a single value is too far off.

About this tool

Show

Resistors are made in the preferred-number series of IEC 60063: E12 has 12 values per decade for 10 % parts, E24 has 24 for 5 %, E96 has 96 for 1 %, and so on up to E192. A value you calculate — 4.4 kΩ for a divider, 12.35 kΩ for a filter — is usually not among them. Type it with the usual notation (4k4, 12.345k, 3R3, 2M2) and this tool shows the nearest standard value in the chosen series, the next value below and above with their errors, and the nearest value in every series side by side, so you can see what tightening the tolerance buys. When one part is not close enough, two usually are: the tool searches the series for the best pair in series and the best pair in parallel, from 0.1 Ω to 100 MΩ, and lists the three closest of each — 4.4 kΩ, for instance, is exactly 2.2 kΩ + 2.2 kΩ even in the coarse E3 series. The tables are the standard's, not a formula: E3 to E24 are the historical two-digit values, several of which are not the rounded powers of ten (2.7, 3.3, 4.7 and 8.2 would be 2.6, 3.2, 4.6 and 8.3), and E192 keeps the standard's single exception, 9.20 instead of 9.19. Two things the numbers cannot tell you: a part's tolerance usually matters more than the choice between neighbouring values — a 1 % resistor may be anywhere within ±1 % — and not every value in a series is stocked in every package, so check a supplier before committing a design to an E192 value.

Frequently asked questions

What are E12, E24 and E96?

Preferred-number series from IEC 60063. Each divides a decade into equal steps on a logarithmic scale — 12, 24 or 96 of them — so that with the matching tolerance (10 %, 5 %, 1 %) the ranges of neighbouring values roughly touch. Any resistance can then be approximated within about half a tolerance band.

Why is 4.7 in E24 when 10^(16/24) is 4.64?

E3 to E24 predate the formula and were standardised as the values already in use. Several differ from rounded powers of ten — 2.7, 3.0, 3.3, 3.6, 3.9, 4.3, 4.7 and 8.2 among them — while E48 to E192 follow the formula exactly apart from E192's 9.20. The tool uses the standard's tables, not the formula.

When should I combine two resistors?

When the nearest single value is off by more than your circuit tolerates and a tighter series is not available. Two 5 % parts in series or parallel can land within a fraction of a percent of the target, though each still carries its own tolerance, so the combination is only as accurate as its parts allow.

How are the pairs searched?

For each standard value in a window around the target, the tool works out the partner that would make the pair exact — the remainder for series, or the value that completes the parallel combination — and tries the standard values on either side of it. That window is wide enough to include pairs such as 68 k ∥ 68 k for 33.3 kΩ, where the smaller part is more than twice the target. The best result has been checked against a brute-force search over every pair of standard values from 0.1 Ω to 100 MΩ.

Does the same work for capacitors?

The series are the same — capacitors are commonly made in E6 or E12, sometimes E24 — so the nearest-value results apply. Remember that capacitors combine the other way round: in parallel they add, and in series they combine like resistors in parallel.

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