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  1. Learning Objectives. Give an example of a measurement whose number of significant digits is clearly too great, and explain why. State the purpose of rounding off, and describe the information that must be known to do it properly. Round off a number to a specified number of significant digits.

  2. When you round off, you change the value of the number, except if you round off a zero. Following the old rules, you can round a number down in value four times (rounding with one, two, three, four) compared to rounding it upwards five times (five, six, seven, eight, nine).

  3. To round a number, first decide how many significant figures the number should have. Once you know that, round to that many digits, starting from the left. If the number immediately to the right of the last significant digit is less than 5, it is dropped and the value of the last significant digit remains the same.

  4. 20 maj 2018 · Before dealing with the specifics of the rules for determining the significant figures in a calculated result, we need to be able to round numbers correctly. To round a number, first decide how many significant figures the number should have.

  5. What are Sig Figs? Significant figures relay the number of digits reliably known in a number. Measured quantities are typically reported such that only the last significant digit is uncertain. There are a few important rules for determining which digits in a given number are significant: Non-zero numbers are ALWAYS significant.

  6. Significant Figures: Rules for Rounding a Number. An important principle of uncertainty is that results calculated from a measurement are at least as uncertain as the measurement itself. In other words, you cannot gain precision in a calculation – you can only become less precise as more measurements are combined.

  7. The rules for deciding the number of significant figures are: Non-zero digits are significant unless indicated otherwise (for instance see 8. below). Zeros between two non-zero digits are significant. Zeros before the first non-zero digit (i.e. “leading zeros”) are not significant (for instance 0.003 has only one significant figure).

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