Ch 2. Measurement and Problem Solving

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Flashcards covering measurement uncertainty, scientific notation, significant figures, SI units, and problem-solving techniques from Chapter 2.

Last updated 5:57 PM on 8/16/26
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35 Terms

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Uncertainty

The degree of doubt in a measurement, indicated by the last reported digit which is estimated (e.g., a report of 0.6 C0.6 \text{ }^{\circ}\text{C} means 0.6 +/- 0.1 C0.6 \text{ +/- } 0.1 \text{ }^{\circ}\text{C}).

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Scientific Notation

A method of writing very large or very small numbers consisting of a decimal part (between 1 and 10) and an exponential part (10n10^n).

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Decimal Part

In scientific notation, this is the number that is between 1 and 10.

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Exponential Part

In scientific notation, this is 1010 raised to an exponent, nn.

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Positive Exponent (Scientific Notation)

Indicates that 11 is multiplied by 1010, nn times; result of moving the decimal point to the left.

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Negative Exponent (Scientific Notation)

Indicates that 11 is divided by 1010, nn times; result of moving the decimal point to the right.

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Significant Figures

The digits in a correctly reported measurement where the first four digits are certain and the last digit is estimated.

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Interior Zeros

Zeros between two numbers that are always counted as significant.

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Trailing Zeros (with decimal)

Zeros to the right of a nonzero number that fall after a decimal point; these are significant.

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Leading Zeros

Zeros to the left of the first nonzero number; they are NOT significant and serve only to locate the decimal point.

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Ambiguous Zeros

Trailing zeros at the end of a number but before an implied decimal point (e.g., 100,000100,000).

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Exact Numbers

Numbers with an unlimited number of significant figures, such as discrete object counts, integral numbers in equations, or defined quantities like 1in.=2.54cm1\,\text{in.} = 2.54\,\text{cm}.

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Multiplication and Division Rule

The rule stating research results carry the same number of significant figures as the factor with the fewest significant figures.

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Addition and Subtraction Rule

The rule stating the result carries the same number of decimal places as the quantity carrying the fewest decimal places.

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International System of Units (SI)

The unit system for science measurements based on the metric system (Système International d’Unités).

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Meter (m)

The SI standard of length, defined as the distance that light travels in vacuum in 1/299,792,458s1/299,792,458\,\text{s}.

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Kilogram (kg)

The SI standard of mass, defined as the mass of a block of metal kept at the International Bureau of Weights and Measures at Sèvres, France.

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Second (s)

The SI standard of time, defined as the duration of 9,192,631,7709,192,631,770 periods of radiation emitted from a cesium-133 atom transition.

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Mass

A measure of the quantity of matter within an object.

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Weight

A measure of the gravitational pull on the matter within an object.

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Tera- (T)

SI prefix multiplier meaning trillion (101210^{12}).

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Giga- (G)

SI prefix multiplier meaning billion (10910^9).

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Mega- (M)

SI prefix multiplier meaning million (10610^6).

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Kilo- (k)

SI prefix multiplier meaning thousand (10310^3).

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Deci- (d)

SI prefix multiplier meaning tenth (10110^{-1}).

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Centi- (c)

SI prefix multiplier meaning hundredth (10210^{-2}).

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Milli- (m)

SI prefix multiplier meaning thousandth (10310^{-3}).

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Micro- (μ)

SI prefix multiplier meaning millionth (10610^{-6}).

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Nano- (n)

SI prefix multiplier meaning billionth (10910^{-9}).

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Pico- (p)

SI prefix multiplier meaning trillionth (101210^{-12}).

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Femto- (f)

SI prefix multiplier meaning quadrillionth (101510^{-15}).

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Derived Unit

A unit formed from other units, such as volume units formed by cubing units of length (e.g., m3\text{m}^3, cm3\text{cm}^3).

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Dimensional Analysis

The practice of using units as a guide to solving problems, where units are multiplied, divided, and canceled algebraically.

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Solution Map

A visual outline that shows the strategic route and units required to convert from the starting information to the find quantity.

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Density (d)

The ratio of a substance's mass to its volume, expressed as the equation d=mVd = \frac{m}{V}.