Introduction to General Chemistry Unit 1
Introduction to General Chemistry Unit 1
Matter, Measurements, and Calculations
Objective 1: Relate Chemistry to Everyday Life
Chemistry as Central Science
Chemistry connects to many other scientific disciplines:
Nutrition
Health Sciences
Microbiology
Physiology
Chemicals are ubiquitous in all forms of matter:
Found in food, clothing, medicine, etc.
Chemical Applications
Medicine
Cosmetics
Fuels
Pollution Control
Food and Additives
Objective 2: Describe the Scientific Method as Applied to Chemistry
Steps of the Scientific Method:
Observation
Hypothesis formulation
Experimentation to test the hypothesis
Reformulate hypothesis based on experimental results
Develop theories through repeated experimentation
Theories may evolve as new experimental data becomes available
Compare and Contrast
Hypothesis
Defined as scientific guesses that are testable through experimentation
Models
Representations that help explain scientific phenomena
Theories
Detailed explanations based on experimental evidence; can be revised with new data
Compare and Contrast Basic and Applied Research
Basic Research
Focus on acquiring knowledge for its own sake
Example: Investigating the properties and structure of compounds such as purines
Applied Research
Focus on solving specific problems in industry or environmental contexts
Example: Developing less expensive methods to manufacture plastic
Objective 3a: Definitions
Matter
Defined as the substance or material that comprises all physical objects; anything that possesses mass
Chemistry
Defined as the scientific study of matter and its transformations
Objective 3b: Classify and Differentiate Substances
Pure Substances
Composed of only one type of element or compound
Impure Substances
Mixtures consisting of two or more elements or compounds
Heterogeneous Mixtures
Comprised of visibly different substances
Pure Substances
Elements
Contain only one type of atom
Examples:
Monatomic: He, Ne, Na, Ag
Diatomic: O2, Cl2, F2, Br2, N2, I2
Polyatomic: S8, P4, C60
Compounds
Defined as substances made from identical molecules of chemically bonded atoms or ions in a specific proportion.
Examples of Compounds:
Water (H2O)
Sucrose (C12H22O11)
Table Salt (NaCl)
Mixtures
Heterogeneous Mixtures
Different components are distinguishable as separate substances
Homogeneous Mixtures
Consistent composition throughout
Solutions: All components in the same phase, appear clear
Suspensions: Components in different phases, appear cloudy
Objective 4: Compare and Contrast Physical and Chemical Properties
Physical Properties
Defined as properties not involving the transformation of substances into different substances.
Examples: Length, volume, boiling point, mass, temperature, density, weight, phase.
Physical Quantities: Numerical descriptions of a substance's properties (e.g., 28.0 kg)
Chemical Properties
Characterized by a substance's ability to transform its chemical identity through chemical changes.
Involves changes in how atoms bond with one another.
Compare and Contrast Physical and Chemical Changes
Physical Change
Results in a change of physical properties without altering the chemical identity of a substance
Ex: Phase changes, changes in appearance, etc.
Chemical Change (Chemical Reaction)
Occurs when atoms are rearranged to form a substance with a new chemical identity
Objective 5: Metric Units
Define and approximate the magnitude of key metric units for various measurements:
Length: Meter (m)
Mass: Kilogram (kg)
Volume: Liter (L)
Energy: Joule (J)
Temperature: Degrees Celsius (°C) or Kelvin (K)
US Customary System Equivalents:
1 yard = 0.914 m
2.2 pounds = 1 kg
1 quart = 0.946 L
1 calorie = 4.184 J
1°F = (°C × 1.8) + 32
Metric Prefixes
Mega: Million (M)
Kilo: Thousand (k)
Deci: Tenth (d)
Centi: Hundredth (c)
Milli: Thousandth (m)
Micro: Millionth (μ)
Objectives 6 and 7: Converting Units
Become proficient in converting units within the metric system and between metric and USCS with the right equivalency values.
Converting Units Using Dimensional Analysis
Method: Start by familiarizing with component conversions. For instance:
1 ft = 12 in
Two conversion factors arise:
rac{12 ext{ in}}{1 ext{ ft}}
rac{1 ext{ ft}}{12 ext{ in}}
Example Problem
Convert 5 feet to inches:
5 ext{ ft} imes rac{12 ext{ in}}{1 ext{ ft}} = 60 ext{ in}
Considerations in Choosing Conversion Factors
Ensure that the chosen factors cancel all units except the target units.
Setup: Initial unit should be positioned opposite from the final target unit to ensure proper cancellations.
Choosing the Correct Conversion Factor
Example: Convert 50 m to centimeters
Unit equivalency: 1 ext{ cm} = 0.01 ext{ m}
Conversion factors can be written as rac{1 ext{ cm}}{0.01 ext{ m}} or rac{0.01 ext{ m}}{1 ext{ cm}}
Choosing rac{1 ext{ cm}}{0.01 ext{ m}} ensures correct placement of units.
Completing the Problem
Multiply given measurement by the chosen conversion factor:
ext{cm} = 50 ext{ m} imes rac{1 ext{ cm}}{0.01 ext{ m}} = 5000 ext{ cm}
Objective 7: Converting Between English and Metric
Translate units between the two systems utilizing conversion tables effectively.
Example Problem
Convert 31.0 in to cm:
Given: 1 ext{ in} = 2.54 ext{ cm}
Work: 31.0 ext{ in} imes rac{2.54 ext{ cm}}{1 ext{ in}} = 78.7 ext{ cm}
Problem Example
Convert 55.0 mi/h to mi/min:
Given: 1 h = 60 ext{ min}
Work: 55.0 ext{ mi/h} imes rac{1 h}{60 ext{ min}} = 0.917 ext{ mi/min}
Conversion Factors in Series
Convert 55 mi/h to m/s:
Utilized multiple equivalencies:
1 ext{ km} = 0.62 ext{ mi}
1 ext{ km} = 1000 ext{ m}
1 ext{ h} = 60 ext{ min}
1 ext{ min} = 60 ext{ s}
Final Setup:
55 ext{ mi/h} imes rac{1 ext{ km}}{0.62 ext{ mi}} imes rac{1000 ext{ m}}{1 ext{ km}} imes rac{1 ext{ h}}{60 ext{ min}} imes rac{1 ext{ min}}{60 ext{ s}} = 24.6 ext{ m/s}
Conversion Among Temperature Units
Conversion Formulas:
K = {}^{ ext{o}}C + 273.15
{}^{ ext{o}}C = K - 273.15
{}^{ ext{o}}C = rac{5}{9} ({}^{ ext{o}}F - 32)
{}^{ ext{o}}F = 1.8 imes {}^{ ext{o}}C + 32
Example Temperature Conversions
Convert 350°F to °C and K:
{}^{ ext{o}}C = rac{(350-32) imes 5}{9} = 177^{ ext{o}}C
K = 177 + 273 = 450 K
Convert -40°C to °F:
{}^{ ext{o}}F = rac{9}{5}(-40) + 32 = -40°F
Convert 298 K to °C:
{}^{ ext{o}}C = 298 - 273 = 25^{ ext{o}}C
Your Turn
Convert 578 cm to m:
Convert 2310 g to kg:
More In-Class Problems
Convert 22.0 in to cm
Convert 4.78 kg to lb
Temperature Conversions
Convert 50.0°F to °C
Convert -10°C to °F
Kelvin Conversions
Convert 25°C to K
Convert 100K to °C
Objective 8: Compare and Contrast Weight, Mass, and Volume
Volume: Amount of space occupied, measured in cubic meters (m³) or Liters (L).
1 L = 1 dm³ = 1000 cm³
Mass: Amount of material or inertia, measured in kilograms (kg), grams (g), or milligrams (mg), not dependent on gravity.
Weight: The force of gravity on a mass, measured in pounds (lbs) or Newtons (N), varying with gravitational force.
Objective 9: Define Energy
Defined as the capacity to do work; ability to exert a force and move an object
Potential Energy: Energy stored in an object
Kinetic Energy: Energy in a moving object
Objective 10: Measuring Devices
Length: Meter Stick
Mass: Balance
Volume: Graduated Cylinder, Buret, Pipet
Temperature: Thermometer
Types of Balances
Top Loading Balance
Analytical Balance
Measuring Volume
Buret
Gas Buret
Volumetric Pipet
Graduated Pipet
Pipet Bulb
Syringe
Volumetric Flask
Objective 11: Utilize Scientific Notation
Scientific notation is structured as follows:
X.YZ imes 10^{a}
Where X.YZ is the coefficient (value between 1 and 10)
10^{a} indicates ten multiplied by itself a times
Examples of Powers of Ten
For positive exponents:
10^{4} = 10 imes 10 imes 10 imes 10 = 10000
For negative exponents:
10^{-4} = rac{1}{(10 imes 10 imes 10 imes 10)} = 0.0001
Objective 11 (continued)
Example in use: Calculating a mass in grams:
2.32 imes 10^{4} = 2.32 imes 10000 = 23000
4.53 imes 10^{-4} = 4.53 imes 0.0001 = 0.000453
To Convert Between Notations
From normal notation to scientific notation:
Move the decimal to position it between 1 and 10
Exponent sign corresponds to direction moved: left is positive, right is negative
From scientific to normal notation:
Move decimal as per given exponent to transform back
Objective 12: Define Density and Perform Density Calculations
Density defined by the relation:
D = rac{m}{v}
Given two of the values (Density, Mass, Volume), calculate the third
Example Problems
Density Calculation:
Given unknown liquid with volume 9.02 mL and mass 8.31g:
d = rac{m}{v} = rac{8.31g}{9.02 mL} = 0.92 ext{g/mL}
Calculate mass of a 30 mL sample with density of 0.92 g/mL:
m = d imes v = (0.92 ext{ g/mL}) imes (30 ext{ mL}) = 27.6 ext{ g}
Calculate volume of a 100g sample with density of 0.92 g/mL:
v = rac{m}{d} = rac{100g}{0.92 g/mL} = 108.7 mL
In-Class Density Problems
Q1: Given empty graduated cylinder mass 22.32 g, filled mass 26.82 g, liquid volume 5.2 mL, compute density:
Density calculation required
Q2: Find volume of 5.23 kg of lead:
Look up density of lead
Q3: Mass of 1.5 Liters of ethyl alcohol:
Refer to density table for calculations