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How is retention of significant figures in addition and subtraction? - Answers

In addition and subtraction, the retention of significant figures is determined by the precision of the numbers involved. The result should be reported to the same number of decimal places as the measurement with the least decimal places. For example, if you add 12.11 (two decimal places) and 0.3 (one decimal place), the result should be expressed as 12.4, maintaining one decimal place. This approach ensures that the uncertainty in the least precise measurement is reflected in the final answer.



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How is retention of significant figures in addition and subtraction? - Answers

https://math.answers.com/math-and-arithmetic/How_is_retention_of_significant_figures_in_addition_and_subtraction

In addition and subtraction, the retention of significant figures is determined by the precision of the numbers involved. The result should be reported to the same number of decimal places as the measurement with the least decimal places. For example, if you add 12.11 (two decimal places) and 0.3 (one decimal place), the result should be expressed as 12.4, maintaining one decimal place. This approach ensures that the uncertainty in the least precise measurement is reflected in the final answer.



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https://math.answers.com/math-and-arithmetic/How_is_retention_of_significant_figures_in_addition_and_subtraction

How is retention of significant figures in addition and subtraction? - Answers

In addition and subtraction, the retention of significant figures is determined by the precision of the numbers involved. The result should be reported to the same number of decimal places as the measurement with the least decimal places. For example, if you add 12.11 (two decimal places) and 0.3 (one decimal place), the result should be expressed as 12.4, maintaining one decimal place. This approach ensures that the uncertainty in the least precise measurement is reflected in the final answer.

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      In addition and subtraction, the retention of significant figures is determined by the precision of the numbers involved. The result should be reported to the same number of decimal places as the measurement with the least decimal places. For example, if you add 12.11 (two decimal places) and 0.3 (one decimal place), the result should be expressed as 12.4, maintaining one decimal place. This approach ensures that the uncertainty in the least precise measurement is reflected in the final answer.

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