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Thermal Resistance converter

fahrenheit interval per watt to millikelvin per watt

Convert fahrenheit interval per watt (Δ°F/W) to millikelvin per watt (mK/W). Use an editable thermal resistance converter, conversion formula, and reference table.

555.5555556

1 Δ°F/W = 555.5555556 mK/W

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Conversion formula

mK/W = Δ°F/W × 555.5555556

One fahrenheit interval per watt equals 555.5555556 millikelvin per watt. Multiply your value in fahrenheit interval per watt by this factor to get millikelvin per watt. For the reverse conversion, divide by the same factor.

Worked example

To convert 5 fahrenheit interval per watt:
5 × 555.5555556 = 2,777.777778 mK/W

Conversion table

fahrenheit interval per watt (Δ°F/W)millikelvin per watt (mK/W)
0.015.555555556
0.155.55555556
1555.5555556
21,111.111111
52,777.777778
105,555.555556
2513,888.88889
5027,777.77778
10055,555.55556
1000555,555.5556

About these measurements

Thermal resistance relates temperature difference to heat flow rate.

The base reference used here is the kelvin per watt. One fahrenheit interval per watt is 0.5555555556 base units; one millikelvin per watt is 0.001 base units.

Important distinctions

Compound units must match the quantity and dimension. Temperature intervals use size factors rather than temperature offsets. Calorie and BTU entries use the explicit definitions shown.

Precision

The converter uses stored conversion factors and floating-point arithmetic. Results display up to ten significant digits, switching to scientific notation for very small or large values. Keep the precision of your original measurement when reporting results.

Common questions

How do I convert Δ°F/W to mK/W?

Multiply the quantity in Δ°F/W by 555.5555556. You can also type the value into the converter above.

Can I reverse the conversion?

Yes. Use the swap button or open the millikelvin per watt to fahrenheit interval per watt converter.

Reference

NIST Guide to the SI — conversion factors and prefix conventions. SI prefixes scale units by powers of ten; the dimension-specific notes above describe the assumptions used on this page.

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