Electrical Resistance Converter

Convert Electrical Resistance Units

Use this calculator to convert between different electrical resistance units.

Please provide a valid number.

How to Calculate Electrical Resistance Conversions

Electrical resistance conversion is a fundamental process in electrical engineering and electronics. It involves transforming resistance values between different units while maintaining the same opposition to current flow. This skill is essential for circuit analysis, component selection, and electrical system design.

Electrical Resistance Conversion Formulas

To accurately convert between electrical resistance units, it's important to understand their relationships. Here are the standard conversion factors, with the ohm (Ω) as the base unit:

  • 1 ohm (Ω) = 1,000,000,000 nanoohms (nΩ)
  • 1 ohm (Ω) = 1,000,000 microohms (µΩ)
  • 1 ohm (Ω) = 1,000 milliohms (mΩ)
  • 1 kiloohm (kΩ) = 1,000 ohms (Ω)
  • 1 megaohm (MΩ) = 1,000,000 ohms (Ω)
  • 1 gigaohm (GΩ) = 1,000,000,000 ohms (Ω)
  • 1 statohm ≈ 8.987551787 × 10^11 ohms (Ω)
  • 1 abohm = 1 × 10^-9 ohms (Ω)

Conversion Steps

  1. Identify the initial resistance unit and the target unit for conversion.
  2. Convert the initial value to ohms using the appropriate conversion factor.
  3. Convert the ohms value to the target unit using the relevant conversion factor.
  4. Round the result to an appropriate number of significant figures.

Example Calculation

Let's walk through an example of converting 500 kilohms (kΩ) to megohms (MΩ):

  1. Initial value: 500 kΩ
  2. Convert to ohms: \[500 \text{ kΩ} \times 10^3 \text{ Ω/kΩ} = 5 \times 10^5 \text{ Ω}\]
  3. Convert ohms to megohms: \[5 \times 10^5 \text{ Ω} \times 10^{-6} \text{ MΩ/Ω} = 0.5 \text{ MΩ}\]

Therefore, 500 kilohms is equivalent to 0.5 megohms.

Electrical Resistance Conversion Visualization

Kilohms Megohms 500 0.5 Electrical Resistance Conversion Comparison

This bar chart provides a visual comparison between 500 kilohms and its equivalent in megohms (0.5 MΩ). It illustrates how the same resistance can be represented by different numbers depending on the unit of measurement used.