Interpretation The uncertainty in the final answers of the given mathematical operations and the number of significant figures in the final answers has to be found. Concept introduction: The measurement of specified components is one of the important stage in any laboratory analysis. Any error occurring in a measurement process can affect the accuracy of the result. Uncertainty is the range of values that is possible for a particular calculation. For example the measurement of length of a substance was reported to have the following values, 5.1 , 5.2 , 5 , 4.9 , 4.9 . The uncertainty in the measurement will be 5 ± 2 . Significant figures are the numbers, which is contributing a particular value or meaning to the measurement. For example the number of significant figures in 0.12 is two.
Interpretation The uncertainty in the final answers of the given mathematical operations and the number of significant figures in the final answers has to be found. Concept introduction: The measurement of specified components is one of the important stage in any laboratory analysis. Any error occurring in a measurement process can affect the accuracy of the result. Uncertainty is the range of values that is possible for a particular calculation. For example the measurement of length of a substance was reported to have the following values, 5.1 , 5.2 , 5 , 4.9 , 4.9 . The uncertainty in the measurement will be 5 ± 2 . Significant figures are the numbers, which is contributing a particular value or meaning to the measurement. For example the number of significant figures in 0.12 is two.
Solution Summary: The author explains the uncertainty in the final answers of the given mathematical operations and the number of significant figures.
The uncertainty in the final answers of the given mathematical operations and the number of significant figures in the final answers has to be found.
Concept introduction:
The measurement of specified components is one of the important stage in any laboratory analysis. Any error occurring in a measurement process can affect the accuracy of the result. Uncertainty is the range of values that is possible for a particular calculation. For example the measurement of length of a substance was reported to have the following values,
5.1,5.2,5,4.9,4.9. The uncertainty in the measurement will be
5±2.
Significant figures are the numbers, which is contributing a particular value or meaning to the measurement. For example the number of significant figures in 0.12 is two.
(b)
Interpretation Introduction
Interpretation
The uncertainty in the final answers of the given mathematical operations and the number of significant figures in the final answers has to be found.
Concept introduction:
The measurement of specified components is one of the important stage in any laboratory analysis. Any error occurring in a measurement process can affect the accuracy of the result. Uncertainty is the range of values that is possible for a particular calculation. For example the measurement of length of a substance was reported to have the following values,
5.1,5.2,5,4.9,4.9. The uncertainty in the measurement will be
5±2.
Significant figures are the numbers, which is contributing a particular value or meaning to the measurement. For example the number of significant figures in 0.12 is two.
(c)
Interpretation Introduction
Interpretation
The uncertainty in the final answers of the given mathematical operations and the number of significant figures in the final answers has to be found.
Concept introduction:
The measurement of specified components is one of the important stage in any laboratory analysis. Any error occurring in a measurement process can affect the accuracy of the result. Uncertainty is the range of values that is possible for a particular calculation. For example the measurement of length of a substance was reported to have the following values,
5.1,5.2,5,4.9,4.9. The uncertainty in the measurement will be
5±2.
Significant figures are the numbers, which is contributing a particular value or meaning to the measurement. For example the number of significant figures in 0.12 is two.