Chapter 2 - Scientific Method
  1. The importance of measurement
  2. Accuracy and precision [Practice ]
  3. Significant digits in measurements [Practice ]
  4. Significant digits in calculations
  5. The metric system [Practice ] [Reference]
  6. Units: length [Practice ]
  7. Units: volume [Practice ]
  8. Units: mass [Practice ]
  9. Measuring density [Practice ] [Reference]
  10. Specific gravity
  11. Measuring temperatures [Practice ]
  12. Measuring heat
  13. Specific heat capacity [Practice ] [Reference]

Chapter 2

 

2-1 Measurement

- Quantitative measurements produce a definite, specific value.

- Qualitatvie measurements are usually nonnumerical descriptions.

- Measurements remove doubt from the minds of and settle disagreements among several observers.

 

2-2 Accuracy vs. Precision [Practice]

- Accuracy is the state of correctness (right or wrong).

- Precision is how specific your answer (either right or wrong) is.

- You can be accurate and not precise: (4.2 * 2 = 8)

- You can be precise and not accurate (2 + 2 = 9.1352845834589)

- You can be inaccurate and imprecise (2 + 2 = 9)

- You can be both accurate and precise (4.1212 + 8.1212 = 12.2424)

 

2-3 Significant Digit [ Practice]s

- Examples:

 - 4 (1 significant digit)

 - 40000 (1 significant digit)

 - 4.0000 x 10^4 (5 significant digits)

 - 4.0000 (5 significant digits)

 - 0.00004 (1 significant digit)

 - 0.40000 (5 significant digits)

 - 4001.0 (5 significant digits)

 

2-4 Significant Digits in Calculations

- Addition and subtraction: answer can have no more digits to the right of the decimal place than the term with the least number of right-of-the-decimal-point numbers had. Examples:

 - 4 + 4 = 8 (each term has 0 numbers to right of decimal, so answer has 0 as well).

 - 4.1 + 4 = 8 (term with lowest number of right-of-the-decimal-point numbers dictates answer length)

 - 4.1111111111 + 4 = 8 (same as previous)

 - 4.25 + 4.25 = 8.50 (terms both have 2 right-of-decimal-point numbers, so answer does as well)

 - 4.5 + 4 = 9 (2nd term has 0 right-of-decimal-point numbers, so answer does as well. 8.5 [rounded] -> 9)

- Multiplication and division: answer can have no more significant digits than the term with the least number of them. Examples:

 - 2 x 2 = 4 (both terms have 1 sig. digit, so answer does as well)

 - 9 x 9 = 80 (each term has 1 sig. digit, so answer does as well [rounding])

 - 4 x 4 = 20 (same as above, with rounding up)

 - 400 x 400 = 200000 (each term still only has 1 signficant digit)

 - 4 x 4.12355366453 = 20 (first term only has one sig. digit)

 

2-5 The Metric System [ Practice] [Reference]

- All units based on 10 or multiples of 10.

- SI = systeme international d'unites. Revised metric system.

- Simple; used by all scientists.

- SI:

 - Length: meter (m)

 - Mass: kilogram (kg)

 - Time: second (s)

 - Electric current: ampere (A)

 - Thermodynamic temperature: kelvin (K)

 - Amount of substance: mole (mol)

 - Luminous intensity: candela (cd)

 - [derived] Volume: cubic meters (m^3)

 - [derived] Density: grams per cubic centimeter (g/(cm^3))

 - Pressure: pascal (pa)

 - Energy: joule (J)

 

2-6 Units of Length [ Practice] [Reference]

- meter.

- see Chempire's Online Metric Prefixes Chart for prefixes.

 

2-7 Units of Volume [Practice] [Reference]

-- 1 millileter (mL) = 1 cm^3.

 

2-8 Units of Mass [Practice] [Reference ]

-- Mass is how much matter is in something.

- "Weight"¹ "Mass." Weight is the gravitational pull on something. (You weigh less on the moon than you do on earth, but your mass stays the same.)

 

2-9 Measuring Density [Practice] [Reference ]

- Density is the ratio of mass to volume.

- A styrofoam peanut has the same volume of a real peanut, yet it has less mass. Therefore it is less dense than a real peanut. There's less stuff in the same amount of space.

- D = m/v

 

2-10 Specific Gravity

- ratio of densities

- Specific gravity = (density of substance)/(density of water)

 

2-11 Measuring Temperature [ Practice]

- Temperature is degree of hotness or coolness. It is the average amount of energy in the substance.

- Scales:

 - Fahrenheit: not used in chemistry.

 - Celsius: metric scale. 0°C = freezing of water, 100°C = boiling of water, -273°C = absolute zero (coldest anything can get).

 - Kelvin: SI scale. 273 K = freezing of water, 373 K = boiling of water, 0 K = absolute zero (coldest anything can get).

 

2-12 Measuring Heat

- Heat is the total amount of energy in a substance.

- Units:

 - Joule: SI unit.

 - The calorie (cal): amount of energy needed to raise 1 g of pure water 1°C (or 1 K)

 - The Calorie (C): 1 Calorie = 1000 calories = 1 kilocalorie.

 

2-13 Specific Heat Capacity [Practice] [Reference ]

- The specfic heat (SpH) of a substance is the amount of heat (energy) needed to raise 1 g of the substance 1° (1 K) in temperature.

- SpH = (heat [J or cal])/(mass [g] x change in temperature [degrees celsius])

 

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Basic Information
Scientific Measurement
Problem Solving
Atomic Structure
Chemical Names and Formulas
Chemical Quantaties
Chemical Reactions
Stoichiometry
States of Matter
Behavior of Gasses
Electrons in Atoms
Chemical Periodicity
Ionic Bonds
Covalent Bonds
Properties of Solutions
Reaction Rates and Equilibrium
Acids and Bases
Neutralization and Salts
Hydrocarbon Compounds
Functional Groups and Organic Reactions