Significant Figures Themed Activities
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Definition
Significant figures (significant digits) are the digits in a number that communicate the precision of a measurement. They include all digits known with certainty plus the final estimated or uncertain digit. Significant figures are commonly used in science, engineering, and mathematics to show how precisely a quantity has been measured or reported.
For example, the number 4.56 has three significant figures, while 0.0072 has two significant figures because the zeros before 7 only locate the decimal point. In 5.00, all three digits are significant because the trailing zeros indicate measured precision.
Understanding significant figures helps students distinguish between the value of a number and the precision with which that value is expressed. Some basic rules are useful when identifying significant figures:
- All nonzero digits are significant. For example, 347 has three significant figures.
- Zeros between nonzero digits are significant. For example, 5.06 has three significant figures.
- Leading zeros are not significant. For example, 0.0045 has two significant figures.
- Trailing zeros to the right of a decimal point are significant. For example, 2.300 has four significant figures.
Significant figures are especially important when students work with measurements. For example, a measured length reported as 12.4 cm communicates a different level of precision from 12.400 cm, even though both numbers represent the same numerical value. Students may also learn to round numbers to a specified number of significant figures, such as rounding 6.7832 to three significant figures to obtain 6.78.
The U.S. Common Core State Standards (CCSS) do not identify significant figures as a separate, explicit standard. However, the topic connects closely with several CCSS skills involving place value, decimals, rounding, scientific notation, and measurement.
- CCSS.MATH.CONTENT.5.NBT.A.4 – Students use place-value understanding to round decimals to any place. This provides an important foundation for rounding numbers to a specified number of significant figures.
- CCSS.MATH.CONTENT.8.EE.A.3 – Students use numbers expressed in the form of a single digit times an integer power of 10 to estimate very large or very small quantities. This connects significant figures with scientific notation.
- CCSS.MATH.CONTENT.8.EE.A.4 – Students perform operations with numbers expressed in scientific notation. In scientific and measurement contexts, significant figures can help students understand the appropriate precision of reported results.
Overall, significant figures extend students’ understanding of place value, rounding, scientific notation, and measurement precision. Although significant figures themselves are not a standalone Common Core topic, teaching them provides a valuable connection between mathematical computation and the accurate reporting of measurements in real-world scientific contexts.
Significant Figures Themed Activities
This is a fantastic bundle which includes everything you need to know about Significant Figures across 14 in-depth pages. These are ready-to-use Common core aligned 5th Grade Math worksheets.
Each ready to use worksheet collection includes 10 activities and an answer guide. Not teaching common core standards? Don’t worry! All our worksheets are completely editable so can be tailored for your curriculum and target audience.
Resource Examples
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Worksheets Activities Included
- Spring Significant Sprouts
- Rainy-Day Digit Hunt
- Summer Sunshine Rounding
- Beach Measurement Match
- Autumn Leaf Lab
- Harvest Precision Check
- Winter Zero Detective
- Snowy Weather Station
- Four-Season Challenge
- Seasonal Precision Finale
Frequently Asked Questions
Significant figures (significant digits) are the digits in a number that communicate its precision. All nonzero digits are significant, while whether zeros are significant depends on their position.
Use these basic rules:
All nonzero digits are significant.
Zeros between nonzero digits are significant.
Leading zeros are not significant.
Trailing zeros after a decimal point are significant.
Find the first significant digit and count to the required number of significant figures. Look at the next digit: if it is 5 or greater, round up; if it is less than 5, keep the last significant digit unchanged.
For example, 12.746 rounded to 3 significant figures is 12.7, while 8.968 rounded to 3 significant figures is 8.97.