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General Chemistry: Units, Measurements, and Problem Solving

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  • Qualitative vs Quantitative Observations

    Qualitative observations are descriptive, such as changes in color or physical state. Quantitative observations involve numerical measurements or counts, like number of cats per household.

  • Two Parts of a Measurement

    All measurements consist of a number reflecting precision and a unit from systems like SI or English.

  • Systematic vs Random Measurement Errors

    Systematic errors are consistent and directional (always high or low). Random errors vary unpredictably and are harder to correct.

  • SI Base Units for Common Quantities

    Length: meter (m), Mass: kilogram (kg), Time: second (s), Temperature: kelvin (K), Amount of substance: mole (mol), Electric current: ampere (A), Luminous intensity: candela (cd).

  • Metric Prefix Multipliers

    Prefixes like kilo (k, 103), milli (m, 10-3), micro (μ, 10-6), and mega (M, 106) scale units by powers of ten.

  • Temperature Scales and Key Points

    Fahrenheit, Celsius, and Kelvin scales differ in zero points and increments. Water freezes at 0°C/273 K/32°F and boils at 100°C/373 K/212°F. Kelvin has no negative values.

  • Convert Celsius to Kelvin

    Use \(K = ^\circ C + 273.15\) to convert Celsius to Kelvin.

  • Convert Celsius to Fahrenheit

    Use \(^\circ F = (9/5) \times ^\circ C + 32\) to convert Celsius to Fahrenheit.

  • Significant Figures Rule: Nonzero Digits

    All nonzero digits are significant. Example: 536 has three significant figures.

  • Significant Figures Rule: Zeros

    Zeros between nonzero digits are significant; leading zeros are not; trailing zeros after a decimal are significant; trailing zeros without a decimal are ambiguous.

  • Exact Values and Significant Figures

    Exact values like conversion factors have infinite significant figures and do not limit precision in calculations.

  • Precision vs Accuracy

    Precision is the closeness of repeated measurements; accuracy is closeness to the true value. You can be precise without being accurate and vice versa.

  • Mathematical Operations and Significant Figures

    For multiplication/division, the result has the same significant figures as the least precise value. For addition/subtraction, the result matches the smallest decimal place.

  • Density Definition

    Density is an intensive property defined as mass divided by volume: \(\rho = \frac{m}{V}\).

  • Energy Units: Calorie and Joule

    1 calorie (cal) raises 1 g of water by 1°C and equals 4.184 joules (J). Kilocalorie (kcal) = 1000 cal. Joule is a small energy unit; kilojoule (kJ) = 1000 J.

  • First Law of Thermodynamics

    Energy of the universe is conserved. Energy can be transferred between system and surroundings but total energy remains constant.

  • Exothermic vs Endothermic Processes

    Exothermic: system loses heat, energy decreases. Endothermic: system gains heat, energy increases.

  • Dimensional Analysis Strategy

    Use conversion factors to cancel units stepwise, converting from given units to desired units.

  • Example of Dimensional Analysis

    To convert 1.76 yards to centimeters, multiply by conversion factors: \(1.76 \times \frac{1 \text{ meter}}{1.094 \text{ yards}} \times \frac{100 \text{ cm}}{1 \text{ meter}}\).

  • Reading Volume from a Graduated Cylinder

    Read the meniscus at eye level; estimate one digit beyond the smallest marked division for precision.