Chapter 1: Significant Figures and Unit Conversions Flashcards

1
Q

Significant Figures

A

includes all digits known with certainty plus one digit that is uncertain

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2
Q

Significant Figures

A

includes all digits known with certainty plus one digit that is uncertain; all nonzero digits are significant

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3
Q

Significant Figures: Zero Rules

A

leading zeros/only zeros on the left side of integers are NOT SIGNIFICANT;
(0.0392 has 3 s.f.)

trailing zeros are not signifcant unless they come after a decimal point; (3700 has 2 s.f.)

captive zeros are ALWAYS signifcant;
(16.07 has 4 s.f.)

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4
Q

Rounding significant figures

A

1.) if the number is followed by a number less than 5, the digit remains unchanged

2.) if the number being rounded is followed by a number greater than 5, the digit will increase by 1

3.) if the digit removed is 5, the preceding number increases by 1 if it is odd and remains unchanged if it is even
(17.75–17.8, 17.65—17.6)

4.) if the number 5 is followed by zeros, follow above 3rd rule; if followed by nonzeros, rule 2 is followed
(17.6500—17.6, 17.6513—-17.7)

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5
Q

Significant Figures in Mathematical operations

A

Rounding off: Drop “insignificant” digits; Only at the end of calculations!!!

“Weakest link” principle: The number of significant figures in the final result cannot be
greater than the “weakest link” used in the calculation; The actual rule depends on the mathematical operation

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6
Q

Multiplication and Division Rule of Significant Figures in Calculations

A

The answer contains the same number
of significant figures as there are in the measurement with the fewest significant figures.

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7
Q

Addition and Subtraction rule of significant figures in calculations

A

The answer has the same number of
decimal places as there are in the measurement with the fewest decimal
places.

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8
Q

Significant figure rules for calculations that have multiple steps

A

To determine the number of significant figures, we must first perform individual operations to determine the number of significant figures at each step

Ex. (1.23g - 0.567g)/ 0.34442cm^3 = ?

  • perform the subtraction first separately to give 2 s.f, then divide and end with 2 s. f.
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9
Q

Conversion Factor

A

a fraction that represents the relationship between two quantities; derived from equalities

starting quanity x conversion factor = equivalent quantity

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