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The length of the rode is 100.1 cm. The approximate error in the measurement is?
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The length of the rode is 100.1 cm. The approximate error in the measu...
Understanding Approximate Error in Measurement
In measurement, the approximate error is the uncertainty or deviation in the measured value. For a rod measured at 100.1 cm, consider the following factors to determine the approximate error.
Factors Influencing Measurement Error
- Instrument Precision: The precision of the measuring instrument affects the error. Common rulers have a smallest division of 0.1 cm, hence the error can be ±0.05 cm.
- Human Error: The skill and experience of the person measuring can introduce variability. Misreading the scale or parallax errors can contribute significantly.
- Environmental Conditions: Temperature and humidity can cause materials to expand or contract, affecting the measurement.
Calculating Approximate Error
To calculate the approximate error, follow these steps:
- Identify the smallest division: If using a ruler with 0.1 cm divisions, the least count is 0.1 cm.
- Determine the error range: The approximate error is typically taken as ± half of the smallest division. For a 0.1 cm ruler, the error is ±0.05 cm.
- Present the error: Therefore, for a measurement of 100.1 cm, the approximate error can be expressed as:
- 100.1 cm ± 0.05 cm
Conclusion
The approximate error in measuring the length of the rod at 100.1 cm is ±0.05 cm. This highlights the importance of acknowledging measurement uncertainties, which is crucial for accuracy in scientific and engineering applications.
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The length of the rode is 100.1 cm. The approximate error in the measurement is?
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