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Significant figures & Ambiguities - Units & Measurements Video Lecture - Class 11

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FAQs on Significant figures & Ambiguities - Units & Measurements Video Lecture - Class 11

1. What are significant figures and why are they important in measurements?
Ans. Significant figures are the digits in a number that carry meaningful information about the precision of a measurement. They help to indicate the level of uncertainty in a measurement and ensure that the result is reported with the appropriate number of decimal places. For example, in the measurement 25.4 cm, there are three significant figures because each digit (2, 5, and 4) provides meaningful information about the precision of the measurement.
2. How do you determine the number of significant figures in a measurement?
Ans. To determine the number of significant figures in a measurement, follow these rules: - Non-zero digits are always significant. For example, 123 cm has three significant figures. - Any zeros between non-zero digits are significant. For example, 1005 mL has four significant figures. - Leading zeros (zeros to the left of the first non-zero digit) are not significant. For example, 0.005 kg has one significant figure. - Trailing zeros (zeros to the right of the last non-zero digit) are significant if there is a decimal point. For example, 10.00 g has four significant figures. - Trailing zeros without a decimal point are not significant. For example, 1000 m has one significant figure.
3. Can you perform calculations using significant figures?
Ans. Yes, calculations involving significant figures require careful consideration to maintain the appropriate level of precision. Here are some rules to follow: - Addition and subtraction: The result should be rounded to the least number of decimal places present in the original numbers. - Multiplication and division: The result should be rounded to the least number of significant figures present in the original numbers. - When in doubt, it is best to carry out the calculations first and then round the final result to the appropriate number of significant figures.
4. What are some common ambiguities in measurement and how can they be resolved?
Ans. Common ambiguities in measurement include: - Reading instruments with parallax error: Parallax occurs when the eye is not directly in line with the measurement scale, leading to inaccurate readings. To resolve this, ensure that the eye is directly aligned with the measurement scale. - Estimating between markings: Sometimes, an instrument may not have markings that align exactly with the measurement being taken. In such cases, it is necessary to estimate between the markings. One way to resolve this ambiguity is by using the smallest division on the instrument to make the best estimate. - Uncertainty in the last digit: The last digit of a measurement is always uncertain. To resolve this ambiguity, it is common practice to estimate the value of the last digit based on the scale and precision of the instrument being used.
5. How can significant figures be applied in scientific experiments and data analysis?
Ans. Significant figures play a crucial role in scientific experiments and data analysis. They help to express the precision and accuracy of measurements, as well as propagate uncertainties through calculations. By using significant figures, scientists can ensure that their results are reported with the appropriate level of precision, allowing for proper comparison and analysis of data. Additionally, significant figures are important when performing statistical analysis and determining the reliability of experimental findings.
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