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Published byJustin McGee Modified over 9 years ago
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Significant figures are the figures that are known with a degree of certainty.
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Well….we have rules….
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Digits from 1-9 are always significant. ◦ Example: 739 3 Sig figs 83.61 4 Sig Figs
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Zeros between nonzero digits are significant. ◦ Example: 2,304 4 Sig Figs 3.009 4 Sig Figs
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Zeros to the right of the decimal and a significant figure are significant. ◦ Example: 2.300 4 Sig Figs 0.470 3 Sig figs
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Zeros used for placing the decimal point are not significant. ◦ Example: 0.0082 2 Sig Figs 5400 2 Sig Figs 5400. 4 Sig Figs
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When multiplying or dividing, the answer may only show as many significant digits as the multiplied or divided measurement showing the least number of significant digits. Huh????
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319 x 4,206
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When adding or subtracting your answer can only show as many decimal places as the measurement having the fewest number of decimal places. In English please…….
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6.813 + 2.9
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700,000,000,000,000,000,000,000,000 meters How big is this number? Yeah, I don’t have a clue either. Lets convert this number to scientific notation…
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700,000,000,000,000,000,000,000,000 meters Step 1: Move the decimal point from here ◦ To the right of the first non-zero diget. Step 2: Count the number of spaces you moved the decimal. ◦ 26 spaces..
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7.0 Now rewrite the number with one digit to the left of the decimal and a minimum of one digit to the right of the decimal Then express the number of places the decimal is moved as an exponent of 10 x 10 26 Coefficient Exponent
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Step 1: Move the decimal point from here ◦ To the right of the first non-zero digit. Step 2: Count the number of spaces you moved the decimal. ◦ 8 spaces
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Because the decimal point was moved to the right, the exponent is negative. Large numbers ◦ Positive exponent Small numbers ◦ Negative exponent
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7.2 x 10 5
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3.0 x 10 -4
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5.2 x 10 2
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4.0001 x 10 -6
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Step 1: Multiply the coefficients Step 2: Add the exponents
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Exponents must be the same.
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Step 1: Add the coefficients Step 2: Keep the exponent
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