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Answer: 67.46 |

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Number | Precision (decimal places) | Final value |

0.111111 | integer (0) | = 0 |

0.111111 | to tenths (1) | = 0.1 |

0.111111 | to hundredths (2) | = 0.11 |

0.111111 | to thousandths (3) | = 0.111 |

0.123456 | integer (0) | = 0 |

0.123456 | to tenths (1) | = 0.1 |

0.123456 | to hundredths (2) | = 0.12 |

0.123456 | to thousandths (3) | = 0.123 |

0.555555 | integer (0) | = 1 |

0.555555 | to tenths (1) | = 0.6 |

0.555555 | to hundredths (2) | = 0.56 |

0.555555 | to thousandths (3) | = 0.556 |

0.999999 | integer (0) | = 1 |

0.999999 | to tenths (1) | = 1 |

0.999999 | to hundredths (2) | = 1 |

0.999999 | to thousandths (3) | = 1 |

111.1111 | integer (0) | = 111 |

111.1111 | to tenths (1) | = 111.1 |

111.1111 | to hundredths (2) | = 111.11 |

111.1111 | to thousandths (3) | = 111.111 |

123.4567 | integer (0) | = 123 |

123.4567 | to tenths (1) | = 123.5 |

123.4567 | to hundredths (2) | = 123.46 |

123.4567 | to thousandths (3) | = 123.457 |

444.4444 | integer (0) | = 444 |

444.4444 | to tenths (1) | = 444.4 |

444.4444 | to hundredths (2) | = 444.44 |

444.4444 | to thousandths (3) | = 444.444 |

555.5555 | integer (0) | = 556 |

555.5555 | to tenths (1) | = 555.6 |

555.5555 | to hundredths (2) | = 555.56 |

555.5555 | to thousandths (3) | = 555.556 |

999.9999 | integer (0) | = 1000 |

999.9999 | to tenths (1) | = 1000 |

999.9999 | to hundredths (2) | = 1000 |

999.9999 | to thousandths (3) | = 1000 |

-0.111111 | integer (0) | = 0 |

-0.111111 | to tenths (1) | = -0.1 |

-0.111111 | to hundredths (2) | = -0.11 |

-0.111111 | to thousandths (3) | = -0.111 |

-0.123456 | integer (0) | = 0 |

-0.123456 | to tenths (1) | = -0.1 |

-0.123456 | to hundredths (2) | = -0.12 |

-0.123456 | to thousandths (3) | = -0.123 |

-0.555555 | integer (0) | = -1 |

-0.555555 | to tenths (1) | = -0.6 |

-0.555555 | to hundredths (2) | = -0.56 |

-0.555555 | to thousandths (3) | = -0.556 |

-0.999999 | integer (0) | = -1 |

-0.999999 | to tenths (1) | = -1 |

-0.999999 | to hundredths (2) | = -1 |

-0.999999 | to thousandths (3) | = -1 |

-111.1111 | integer (0) | = -111 |

-111.1111 | to tenths (1) | = -111.1 |

-111.1111 | to hundredths (2) | = -111.11 |

-111.1111 | to thousandths (3) | = -111.111 |

-123.4567 | integer (0) | = -123 |

-123.4567 | to tenths (1) | = -123.5 |

-123.4567 | to hundredths (2) | = -123.46 |

-123.4567 | to thousandths (3) | = -123.457 |

-444.4444 | integer (0) | = -444 |

-444.4444 | to tenths (1) | = -444.4 |

-444.4444 | to hundredths (2) | = -444.44 |

-444.4444 | to thousandths (3) | = -444.444 |

-555.5555 | integer (0) | = -556 |

-555.5555 | to tenths (1) | = -555.6 |

-555.5555 | to hundredths (2) | = -555.56 |

-555.5555 | to thousandths (3) | = -555.556 |

-999.9999 | integer (0) | = -1000 |

-999.9999 | to tenths (1) | = -1000 |

-999.9999 | to hundredths (2) | = -1000 |

-999.9999 | to thousandths (3) | = -1000 |

Number | Precision (decimal places) | Final value |

0.111111 | integer (0) | = 0 |

0.111111 | to ten (-1) | = 0 |

0.111111 | to hundred (-2) | = 0 |

0.111111 | to thousand (-3) | = 0 |

0.123456 | integer (0) | = 0 |

0.123456 | to ten (-1) | = 0 |

0.123456 | to hundred (-2) | = 0 |

0.123456 | to thousand (-3) | = 0 |

0.555555 | integer (0) | = 1 |

0.555555 | to ten (-1) | = 0 |

0.555555 | to hundred (-2) | = 0 |

0.555555 | to thousand (-3) | = 0 |

0.999999 | integer (0) | = 1 |

0.999999 | to ten (-1) | = 0 |

0.999999 | to hundred (-2) | = 0 |

0.999999 | to thousand (-3) | = 0 |

111.1111 | integer (0) | = 111 |

111.1111 | to ten (-1) | = 110 |

111.1111 | to hundred (-2) | = 100 |

111.1111 | to thousand (-3) | = 0 |

123.4567 | integer (0) | = 123 |

123.4567 | to ten (-1) | = 120 |

123.4567 | to hundred (-2) | = 100 |

123.4567 | to thousand (-3) | = 0 |

444.4444 | integer (0) | = 444 |

444.4444 | to ten (-1) | = 440 |

444.4444 | to hundred (-2) | = 400 |

444.4444 | to thousand (-3) | = 0 |

555.5555 | integer (0) | = 556 |

555.5555 | to ten (-1) | = 560 |

555.5555 | to hundred (-2) | = 600 |

555.5555 | to thousand (-3) | = 1000 |

999.9999 | integer (0) | = 1000 |

999.9999 | to ten (-1) | = 1000 |

999.9999 | to hundred (-2) | = 1000 |

999.9999 | to thousand (-3) | = 1000 |

-0.111111 | integer (0) | = 0 |

-0.111111 | to ten (-1) | = 0 |

-0.111111 | to hundred (-2) | = 0 |

-0.111111 | to thousand (-3) | = 0 |

-0.123456 | integer (0) | = 0 |

-0.123456 | to ten (-1) | = 0 |

-0.123456 | to hundred (-2) | = 0 |

-0.123456 | to thousand (-3) | = 0 |

-0.555555 | integer (0) | = -1 |

-0.555555 | to ten (-1) | = 0 |

-0.555555 | to hundred (-2) | = 0 |

-0.555555 | to thousand (-3) | = 0 |

-0.999999 | integer (0) | = -1 |

-0.999999 | to ten (-1) | = 0 |

-0.999999 | to hundred (-2) | = 0 |

-0.999999 | to thousand (-3) | = 0 |

-111.1111 | integer (0) | = -111 |

-111.1111 | to ten (-1) | = -110 |

-111.1111 | to hundred (-2) | = -100 |

-111.1111 | to thousand (-3) | = 0 |

-123.4567 | integer (0) | = -123 |

-123.4567 | to ten (-1) | = -120 |

-123.4567 | to hundred (-2) | = -100 |

-123.4567 | to thousand (-3) | = 0 |

-444.4444 | integer (0) | = -444 |

-444.4444 | to ten (-1) | = -440 |

-444.4444 | to hundred (-2) | = -400 |

-444.4444 | to thousand (-3) | = 0 |

-555.5555 | integer (0) | = -556 |

-555.5555 | to ten (-1) | = -560 |

-555.5555 | to hundred (-2) | = -600 |

-555.5555 | to thousand (-3) | = -1000 |

-999.9999 | integer (0) | = -1000 |

-999.9999 | to ten (-1) | = -1000 |

-999.9999 | to hundred (-2) | = -1000 |

-999.9999 | to thousand (-3) | = -1000 |

Our Sig Fig Calculator is designed to help you accurately determine the number of significant figures in any given number. This tool is invaluable for students, scientists, and engineers who require precision in calculations, ensuring clarity and correctness in measurements and data analysis.

Significant figures (sig figs) represent the digits in a number that contribute to its accuracy. These include all non-zero numbers, zeros between significant digits, and trailing zeros in a decimal number.

**Identifying Sig Figs**: The calculator identifies and counts all significant digits in the input number, applying standard rules for sig fig determination.**Rounding Numbers**: You can also round a given number to the desired number of significant figures, enhancing the readability and precision of results.

Counting Sig Figs: No fixed formula but a set of rules. For example, in the number \(123.45\), all digits are significant, making it 5 sig figs.

Rounding to Sig Figs: The number is rounded up or down based on the digit following the last significant figure. For example, rounding \(123.45\) to 3 sig figs gives \(123\).

Sig figs are crucial in scientific experiments, engineering designs, financial calculations, and any domain where precision is key. They help in maintaining the integrity of measurements and ensuring consistent results across computations.

- How do you calculate sig figs?
- Count all digits except leading zeros, middle zeros, and trailing zeros without a decimal.
- What is 23370 to 1 significant figure?
- Rounding to 1 sig fig, 23370 becomes 20000.
- What is 0.9999 to 3 significant figures?
- Rounded to 3 sig figs, 0.9999 becomes 1.00.
- How many sig figs is in 1000?
- Typically, 1000 has 1 sig fig unless specified with a decimal as 1000.0, indicating 4 sig figs.
- How many sig figs are in 200?
- 200 has 1 significant figure, but it can vary if a decimal point is explicitly included, like 200. indicating 3 sig figs.
- What is 7.649 rounded to one significant figure?
- Rounded to 1 significant figure, 7.649 becomes 8.
- How many significant figures in 108700?
- 108700 has 5 significant figures, but this can depend on the context, such as if trailing zeros are counted as significant.
- How do you round 0.3897 to one significant figure?
- Rounded to 1 significant figure, 0.3897 becomes 0.4.
- What is 3.845 to 3 significant figures?
- 3.845 rounded to 3 significant figures is 3.85.
- Does 0.100 have 3 significant figures?
- Yes, 0.100 has 3 significant figures due to the trailing zeros after the decimal point.
- Does 0.300 have 3 significant figures?
- Yes, 0.300 has 3 significant figures, as the zeros after the decimal point are considered significant.