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Significant Figures Part 1: Counting Sig figs
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Decimal--Left 0.004703 has 4 significant digits.
If a number has a decimal, count all digits starting with the first non-zero digit on the left. Examples: has 4 significant digits. 18.00 also has 4 significant digits.
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No decimal--right If there is no decimal , count all digits starting with the first non-zero digit on the right. Examples: 140,000 has 2 significant digits. 20060 has 4 significant digits.
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In both cases, start counting with the first non-zero digit.
00.015 15000
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Another way of thinking…
These number are always significant: All NON-ZERO numbers (1-9) Trapped zeros (6007) Trailing zeros when there is a decimal (26.00)
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Complete Sig Fig Self Test
Now Try it on your paper a) 3.57 m _________ b) g _________ c) m3 _________ d) kg _________ e) mL _________ f) 30 atoms _________ g) g/mL _________ h) s _________ i) 810 oC _________ j) mol _________ k) km _________ l) cm3 _________ Complete Sig Fig Self Test
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Significant Figures Part 2: math with Sig figs
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This leads to 2 rules: add/subtract & multiply/divide
Math with sig figs Calculations shouldn't have more precision than the least precise measurement. This leads to 2 rules: add/subtract & multiply/divide
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Addition and Subtraction
The answer should not have more decimal places than the number with the least decimal places. Example: = =
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Addition Practice A) = B) = C) = D) = E) 87.9 – 20 = F) – 119 =
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Top half of practice sheet (Addition and Subtraction sets only)
Assignment Top half of practice sheet (Addition and Subtraction sets only)
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2. For Multiplication and Division
The answer should not have more significant figures than the number with the least amount of significant figures. Example: 502 x 3.6 = 1800
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Multiplication Practice
A) x 402 = B) x 75.2 = C) / 45 = D) 5300 / 456 = E) 4590 / 1234 = F) 141 x =
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