Engineering format guide
Engineering Notation Converter
Convert numbers to engineering notation, where exponents are multiples of three and align with SI prefixes such as kilo, mega, milli, micro, nano, and pico.
Engineering calculator guide
EE Notation Converter
Convert calculator EE notation such as 4.7EE3 or 1.0 EE -6 to scientific notation, E notation, engineering notation, SI-prefixed form, and decimal value.
Engineering format guide
What is an engineering notation converter?
An engineering notation converter rewrites numbers so the exponent is a multiple of three: 0, ±3, ±6, ±9, and so on. That matches SI prefixes (kilo, mega, giga, milli, micro, nano), which is why the format appears on circuit diagrams, datasheets, and test instruments.
Use the tool
How to use the engineering notation converter
Enter a decimal, scientific notation, or E notation value. The converter returns engineering notation, the nearest SI prefix, scientific notation, and the full decimal expansion.
Enter the value
Type a number in any format: 4700, 4.7e3, or 4.7 × 10^3.
Read the engineering result
The output shows the engineering form (4.7 × 10^3), the SI prefix (4.7 kΩ if the unit is ohms), scientific notation, and the full decimal (4,700).
Apply the prefix to your unit
Match the exponent to SI prefixes: 10^3 = kilo, 10^6 = mega, 10^9 = giga, 10^-3 = milli, 10^-6 = micro, 10^-9 = nano, 10^-12 = pico.
Metric prefixes in engineering notation
Engineering notation lines up with SI prefixes because each prefix is a factor of 1,000 (10^3). Reading 4.7 × 10^3 Ω as 4.7 kilohms is faster than reading 4.7 × 10^4 Ω in plain scientific notation. The table lists common SI prefixes with exponent and symbol.
| SI prefix | Symbol | Exponent | Value | Engineering example |
|---|---|---|---|---|
| tera | T | 10^12 | 1,000,000,000,000 | 1.2 × 10^12 Ω |
| giga | G | 10^9 | 1,000,000,000 | 2.4 GHz |
| mega | M | 10^6 | 1,000,000 | 1.0 MHz |
| kilo | k | 10^3 | 1,000 | 4.7 kΩ |
| Base unit | (none) | 10^0 | 1 | 330 Ω |
| milli | m | 10^-3 | 0.001 | 5 mA |
| micro | µ | 10^-6 | 0.000001 | 100 µF |
| nano | n | 10^-9 | 0.000000001 | 47 nH |
| pico | p | 10^-12 | 0.000000000001 | 10 pF |
Difference between scientific and engineering notation
Both use a significand times a power of ten. Scientific notation keeps the significand between 1 and 10. Engineering notation keeps the exponent as a multiple of three, so the significand can run from 1 to 999. Each engineering exponent maps to an SI prefix.
| Property | Scientific notation | Engineering notation | Example value |
|---|---|---|---|
| Significand range | 1 ≤ s < 10 | 1 ≤ s < 1000 | 4,700 |
| Exponent rule | Any integer | Multiple of 3 | 47 × 10^3 |
| 47,000 | 4.7 × 10^4 | 47 × 10^3 | 47 k |
| 470,000 | 4.7 × 10^5 | 470 × 10^3 | 470 k |
| 0.047 | 4.7 × 10^-2 | 47 × 10^-3 | 47 m |
Engineering notation in professional practice
Oscilloscopes show time in µs, ms, and ns. Multimeters show voltage in mV, resistance in kΩ or MΩ, and current in mA or µA. Datasheets list capacitance in pF and µF, inductance in nH and µH, and frequency in kHz, MHz, and GHz.
| Component | Value (decimal) | Engineering notation | Prefixed form |
|---|---|---|---|
| Resistor | 4,700 Ω | 4.7 × 10^3 Ω | 4.7 kΩ |
| Capacitor | 0.000001 F | 1 × 10^-6 F | 1 µF |
| Inductor | 0.001 H | 1 × 10^-3 H | 1 mH |
| CPU frequency | 3,600,000,000 Hz | 3.6 × 10^9 Hz | 3.6 GHz |
| Signal current | 0.005 A | 5 × 10^-3 A | 5 mA |
| Transmission power | 1,000,000 W | 1 × 10^6 W | 1 MW |
Engineering notation on instruments and displays
Multimeters, oscilloscopes, spectrum analyzers, and function generators display measurements with SI prefixes. A reading of 0.00487 A is 4.87 mA. A pulse of 0.000025 s is 25 µs.
| Instrument reading | Prefix shown | Engineering notation | SI meaning |
|---|---|---|---|
| 0.00487 A | m | 4.87 × 10^-3 A | 4.87 mA |
| 0.000025 s | µ | 25 × 10^-6 s | 25 µs |
| 2,400,000,000 Hz | G | 2.4 × 10^9 Hz | 2.4 GHz |
| 15,000 V | k | 15 × 10^3 V | 15 kV |
Format reference
Engineering notation equivalence table
| Decimal | Scientific notation | Engineering notation | Prefixed form |
|---|---|---|---|
| 4,700 | 4.7 × 10^3 | 4.7 × 10^3 | 4.7 k |
| 470,000 | 4.7 × 10^5 | 470 × 10^3 | 470 k |
| 0.0047 | 4.7 × 10^-3 | 4.7 × 10^-3 | 4.7 m |
| 0.000047 | 4.7 × 10^-5 | 47 × 10^-6 | 47 µ |
| 2,400,000,000 | 2.4 × 10^9 | 2.4 × 10^9 | 2.4 G |
The same quantity in scientific notation, engineering notation, and prefixed form. Engineers often prefer the engineering form because the prefix is visible at a glance.
Format guide
How engineering notation relates to metric prefixes
Exponent divisible by 3
Engineering notation requires exponents of 0, ±3, ±6, ±9, and so on. If scientific notation gives exponent 4, shift the significand: 4.7 × 10^4 becomes 47 × 10^3.
Significand from 1 to 999
Unlike scientific notation, where the significand is always less than 10, engineering notation allows 1 through 999. Both 47 × 10^3 and 470 × 10^3 are valid.
Direct prefix substitution
Each engineering exponent has a named SI prefix: 10^3 → k, 10^6 → M, 10^9 → G, 10^-3 → m, 10^-6 → µ.
Same value, different readability
4.7 × 10^4 (scientific) and 47 × 10^3 (engineering) are the same number. In electronics, 47k is a familiar resistor value.
Use the converter to find the engineering form and SI prefix for a measurement, component value, frequency, voltage, or current before entering it on a schematic or datasheet.
Engineering notation FAQ
Engineering notation converter questions
What is engineering notation?
How is engineering notation different from scientific notation?
What are metric prefixes?
Why do engineers use engineering notation?
What is the rule for engineering notation?
Scientific notation converter
Scientific Notation Calculator
Open the scientific notation converter for single-value scientific notation conversion without addition, subtraction, multiplication, or division. Searches for a significant notation converter usually point here too.
Back to calculator