Lang
S/m · mS/cm · µS/cm · Ω·m
Conductivity and Resistivity Converter
Convert conductivity and resistivity with live results, clear formulas and a graph. Explore optional temperature correction, estimated TDS and batch export.
Choose source and destination units; results update as you type. Conductivity and resistivity units can be selected in either direction. Negative values are not supported.
Enter a valid number. Use a non-negative conductivity or a strictly positive resistivity. 0; 10⁻¹⁸ ≤ x ≤ 10¹⁸
Converted value
Zero conductivity has no finite reciprocal. ∞ represents the ideal limiting resistivity, not a measured value.
All equivalent values
Electrical conductivity
Electrical resistivity
Formula and calculation
Conductivity and resistivity graph
Zero conductivity has no finite reciprocal. ∞ represents the ideal limiting resistivity, not a measured value.
The curve is ρ = 1/σ for positive scalar conductivity, at the same temperature. The dot marks your input. Both axes are logarithmic in log mode, so the reciprocal relationship becomes a straight line. Move over the graph to inspect values.
Temperature compensation estimate
Enter a valid number. −50 ≤ T, Tref ≤ 150 °C; 0 ≤ α ≤ 10%/°C; 1 + (α/100)(T − Tref) > 0
Estimated conductivity at reference temperature
Electrical resistivity
Zero conductivity has no finite reciprocal. ∞ represents the ideal limiting resistivity, not a measured value.
This optional linear approximation uses the conductivity above: σref = σT / [1 + α(T − Tref)], with α expressed per °C. The coefficient is solution-specific; 2%/°C is only an editable example. Use a validated coefficient over a limited temperature range. This is not nonlinear or ultrapure-water compensation and does not change the main results.
EC and estimated TDS
Enter a valid number. 0 ≤ x ≤ 10²⁴; 0 < f ≤ 10
Estimated result
TDS (mg/L) ≈ factor × EC (µS/cm). Factors 0.5 and 0.7 are common conventions, not universal constants. Composition changes the relationship. EC → TDS uses the main conductivity without the optional temperature correction; the reverse calculation is independent. Neither EC nor estimated TDS establishes drinking-water safety.
Batch conversion
Enter one value per line or separate values with semicolons, up to 100 values. A decimal point or comma is accepted; do not use thousands separators. The units above apply to every row.
Enter one value per line or separate values with semicolons, up to 100 values. A decimal point or comma is accepted; do not use thousands separators. The units above apply to every row.
| From unit | To unit |
|---|
Zero conductivity has no finite reciprocal. ∞ represents the ideal limiting resistivity, not a measured value.
S ≠ S/m · Ω ≠ Ω·m
S measures conductance; S/m measures conductivity. Ω measures resistance; Ω·m measures resistivity. Geometry is needed to relate conductance to conductivity. The old unit mho equals S. Unit conversion alone does not correct temperature.
Try an example
1 mS/cm = 1,000 µS/cm = 0.1 S/m = 1 dS/m
1 S/cm = 100 S/m
500 µS/cm = 0.05 S/m ↔ 20 Ω·m
1 MΩ·cm = 10,000 Ω·m ↔ 1 µS/cm
Temperature compensation estimate
This optional linear approximation uses the conductivity above: σref = σT / [1 + α(T − Tref)], with α expressed per °C. The coefficient is solution-specific; 2%/°C is only an editable example. Use a validated coefficient over a limited temperature range. This is not nonlinear or ultrapure-water compensation and does not change the main results.
Hanna InstrumentsEC and estimated TDS
TDS (mg/L) ≈ factor × EC (µS/cm). Factors 0.5 and 0.7 are common conventions, not universal constants. Composition changes the relationship. EC → TDS uses the main conductivity without the optional temperature correction; the reverse calculation is independent. Neither EC nor estimated TDS establishes drinking-water safety.
Hanna InstrumentsRelated calculators
These tools support similar electrical and physical unit checks.
Conductivity and Resistivity Converter
S ≠ S/m · Ω ≠ Ω·m
S measures conductance; S/m measures conductivity. Ω measures resistance; Ω·m measures resistivity. Geometry is needed to relate conductance to conductivity. The old unit mho equals S. Unit conversion alone does not correct temperature.
Conductivity and resistivity graph
The curve is ρ = 1/σ for positive scalar conductivity, at the same temperature. The dot marks your input. Both axes are logarithmic in log mode, so the reciprocal relationship becomes a straight line. Move over the graph to inspect values.
Temperature compensation estimate
This optional linear approximation uses the conductivity above: σref = σT / [1 + α(T − Tref)], with α expressed per °C. The coefficient is solution-specific; 2%/°C is only an editable example. Use a validated coefficient over a limited temperature range. This is not nonlinear or ultrapure-water compensation and does not change the main results.
EC and estimated TDS
TDS (mg/L) ≈ factor × EC (µS/cm). Factors 0.5 and 0.7 are common conventions, not universal constants. Composition changes the relationship. EC → TDS uses the main conductivity without the optional temperature correction; the reverse calculation is independent. Neither EC nor estimated TDS establishes drinking-water safety.
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