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OPHS Chemistry
Unit 1
Scientific Inquiry & Measurement
Section 4: Significant Figures & Scientific Notation
Significant Figures
• There are 2 kinds of numbers:
– Exact: the amount of money in your account. Known
with certainty.
– Approximate (MEASURED): weight, height—no
measurement is perfect.
• Significant figures are the reliable digits in a
measurement which are known with certainty. They
show the accuracy in measurements.
– A measurement that contains more number of
significant figures is more accurate than a
measurement that contains less number of
significant figures.
2
Significant Figures
• When a measurement is recorded only those digits
that are dependable are written down.
• If you measured the width of a paper with your ruler
you might record 21.7cm.
– To a mathematician 21.70, or 21.700 is the same.
– But to a scientist…
• 21.700cm to a scientist means the measurement
is accurate to within one thousandth of a cm.
• If you used an ordinary ruler, the smallest
marking is the mm, so your measurement has to
be recorded as 21.7cm. 3
Significant Figure Rules
• Non-zeros are always significant, ex: 1, 2, 3, 4, …9
• Zeros between non-zeros are significant, ex: 109
• Zeros at the end of significant digits following a
decimal point are significant (they show
precision in measurement), ex: 139.00
• Place keeper zeros are NOT significant
– Zeros preceding significant digits, ex: 0.1
– Zeros following significant digits without a
decimal point, ex: 10
4
X
X
Practice
5
Measurement
1.2
4.00
0.0792
7,083,000,00
0.5
56.76
2100
2100.
7 x 105
# of Significant Figures
2
3
3
4
1
4
2
4
1
Adding/Subtracting
Significant Figures
Rule: When adding or subtracting measured
numbers, the answer can have no more places after
the decimal than the LEAST of the measured
numbers.
• 2.45 cm + 1.2 cm = 3.65cm
Round to = 3.7cm (answer has 1 decimal place)
• 7.432 cm + 2 cm = 9.432
Round to = 9cm (answer has 0 decimal places)
6
2 1
03
Multiplying/Dividing
Significant Figures
Rule: When multiplying or dividing measured
numbers, the answer can have no more significant
figures (SF) than the LEAST reliable measurement
(i.e., the least number of significant figures)
• 56.78 cm + 2.45 cm = 139.111 cm2
Round to = 139 cm2 (answer has 3 SF)
• 75.8 cm + 9.6 cm = 727.68 cm2
Round to = 7.2 x 102 cm2 (answer has 2 SF)
7
4 SF 3 SF
2 SF3 SF

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Significant Figures

  • 1. OPHS Chemistry Unit 1 Scientific Inquiry & Measurement Section 4: Significant Figures & Scientific Notation
  • 2. Significant Figures • There are 2 kinds of numbers: – Exact: the amount of money in your account. Known with certainty. – Approximate (MEASURED): weight, height—no measurement is perfect. • Significant figures are the reliable digits in a measurement which are known with certainty. They show the accuracy in measurements. – A measurement that contains more number of significant figures is more accurate than a measurement that contains less number of significant figures. 2
  • 3. Significant Figures • When a measurement is recorded only those digits that are dependable are written down. • If you measured the width of a paper with your ruler you might record 21.7cm. – To a mathematician 21.70, or 21.700 is the same. – But to a scientist… • 21.700cm to a scientist means the measurement is accurate to within one thousandth of a cm. • If you used an ordinary ruler, the smallest marking is the mm, so your measurement has to be recorded as 21.7cm. 3
  • 4. Significant Figure Rules • Non-zeros are always significant, ex: 1, 2, 3, 4, …9 • Zeros between non-zeros are significant, ex: 109 • Zeros at the end of significant digits following a decimal point are significant (they show precision in measurement), ex: 139.00 • Place keeper zeros are NOT significant – Zeros preceding significant digits, ex: 0.1 – Zeros following significant digits without a decimal point, ex: 10 4 X X
  • 6. Adding/Subtracting Significant Figures Rule: When adding or subtracting measured numbers, the answer can have no more places after the decimal than the LEAST of the measured numbers. • 2.45 cm + 1.2 cm = 3.65cm Round to = 3.7cm (answer has 1 decimal place) • 7.432 cm + 2 cm = 9.432 Round to = 9cm (answer has 0 decimal places) 6 2 1 03
  • 7. Multiplying/Dividing Significant Figures Rule: When multiplying or dividing measured numbers, the answer can have no more significant figures (SF) than the LEAST reliable measurement (i.e., the least number of significant figures) • 56.78 cm + 2.45 cm = 139.111 cm2 Round to = 139 cm2 (answer has 3 SF) • 75.8 cm + 9.6 cm = 727.68 cm2 Round to = 7.2 x 102 cm2 (answer has 2 SF) 7 4 SF 3 SF 2 SF3 SF