The least count of a measuring instrument is the smallest measurement that can be accurately measured using that instrument. It represents the precision of the instrument.
Least Count = 1 mm = 0.1 cm
Least Count = Value of 1 Main Scale Division − Value of 1 Vernier Scale Division
Least Count = Pitch / Number of divisions on circular scale
Even if a measurement looks correct, the least count limits how accurately it can be reported. No measurement can be more precise than the least count of the instrument used.
<h2>What is Least Count?</h2> <p> The <strong>least count</strong> of a measuring instrument is the smallest measurement that can be accurately measured using that instrument. It represents the precision of the instrument. </p> <h2>Importance of Least Count</h2> <ul> <li>Determines accuracy of measurement</li> <li>Smaller least count → higher precision</li> <li>Very important for experimental and numerical questions</li> </ul> <h2>Least Count of Common Instruments</h2> <h3>1. Meter Scale</h3> <p> Least Count = <strong>1 mm = 0.1 cm</strong> </p> <h3>2. Vernier Calipers</h3> <p> Least Count = <strong>Value of 1 Main Scale Division − Value of 1 Vernier Scale Division</strong> </p> <h3>3. Screw Gauge</h3> <p> Least Count = <strong>Pitch / Number of divisions on circular scale</strong> </p> <h2>Why Least Count Matters</h2> <p> Even if a measurement looks correct, the least count limits how accurately it can be reported. No measurement can be more precise than the least count of the instrument used. </p>
Least count is the smallest value that can be measured accurately by an instrument.