Conversion

Newton-Meters to Inch-Pounds Converter

Convert newton-meters to inch-pounds and back, instantly.


Newton-Meters to Inch-Pounds Converter

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A torque conversion for smaller fasteners, where inch-pounds are a more convenient scale than foot-pounds.

How it works

Multiplying newton-meters by 8.8507 gives inch-pounds; dividing inch-pounds by that same constant gives newton-meters back.

What this does not include

This does not include foot-pounds — for that larger torque unit, use this site’s newton-meters-to-foot-pounds calculator instead.

How to use this calculator

  1. Enter a value in either newton-meters or inch-pounds — the other field fills in automatically.

Frequently asked questions

Why use inch-pounds instead of foot-pounds?

Small fasteners often have torque specs well under 1 foot-pound, which would require awkward decimals — inch-pounds (1/12 of a foot-pound) give a more convenient whole-number scale for those specs.

Where is this conversion most commonly needed?

Automotive and electronics assembly, where small bolts and screws have torque specifications given in inch-pounds.

Is this the same physical quantity as foot-pounds, just rescaled?

Yes — both measure torque; inch-pounds and foot-pounds differ only by the exact factor of 12, since a foot is 12 inches.

Sources

  1. NIST Special Publication 811, Guide for the Use of the International System of Units
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Written by

L. Berg

Measurement and conversion writer

L. Berg writes the measurement and unit-conversion calculators, from everyday length and weight conversions to the less obvious ones where definitions differ between systems. The work centres on getting conversion factors exactly right and flagging the places where a "standard" unit quietly means two different things. Precision here is mostly a matter of refusing to round early.

Reviewed by

S. Ibrahim

Calculator reviewer — conversion and measurement

S. Ibrahim reviews the conversion and measurement calculators, verifying conversion factors to their full stated precision and checking that bidirectional converters round-trip without drift. Particular attention goes to units whose definitions differ between measurement systems, where a plausible-looking factor can be quietly wrong.

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