Basic Chemistry

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Basic Chemistry

Atomic Structure

Atom: The smallest subdivision of a substance that still maintains the properties of that substance, frequently referred to as the building blocks of the universe. An atom is composed of the following (Figure 1-1):

Element: General term applied to each of the 109 specifically named different types of atoms.

Isotope: Atom of a substance with the same number of protons but with a varying number of neutrons. All elements have at least two isotopes. The following are the three primary isotopes of oxygen:

0-16,8 neutrons(99.76% of all oxygen)

0-17,9 neutrons(0.04% of all oxygen)

0-18,10 neutrons(0.20% of all oxygen)

Atomic weight: Average weight of an atom of a particular substance based on its comparison with the atomic weight of the carbon 12 isotope. The atomic weight is approximately equal to the sum of the number of protons and neutrons in the nucleus of an atom but is not a whole number because of the presence of isotopes (Table 1-1).

TABLE 1-1

Symbol, Atomic Number, Atomic Weight, and Valence of the 26 Elements Commonly Found in the Human Body and Other Elements Commonly Seen in Medicine

Element Symbol Atomic No. Atomic Weight Valence
Elements Commonly Seen in the Body
Aluminum Al 13 26.98 +3
Boron B 5 10.83 +3
Calcium Ca 20 40.08 +2
Carbon C 6 12.0 + or − 4
Chlorine Cl 17 35.5 − 1
Chromium Cr 24 51.99 − 1 or − 2
Cobalt Co 27 58.93 +2
Copper Cu 29 63.55 + 1 or +2
Fluorine F 9 18.99 − 1
Hydrogen H 1 1.00 +1
Iodine I 53 126.9 − 1
Iron Fe 26 55.84 + 1 or +2
Magnesium Mg 12 24.31 +2
Manganese Mn 25 54.94 − 2 or − 3
Molybdenum Mo 42 95.94 − 1 or − 2
Nitrogen N 7 14.01 − 3
Oxygen O 8 15.99 − 2
Phosphorus P 15 30.97 − 3
Potassium K 19 39.09 +1
Selenium Se 34 78.96 − 2
Silicone Si 14 28.09 + or − 4
Sodium Na 11 22.98 +1
Sulfur S 16 32.06 − 2
Tin Sn 50 118.7 + or − 4
Vanadium V 23 50.94 − 2 or − 3
Zinc Zn 40 91.22 + 1 or +2
Other Elements Commonly Seen in Medicine
Barium Ba 56 137.34 +2
Gallium Ga 31 69.72 +3
Helium He 2 4.00 + or − 2
Lead Pb 82 207.19 + 1 or +2
Lithium Li 3 6.94 +1
Mercury Hg 80 200.59 + 1 or +2

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Gram atomic weight: Mass in grams of an element equal to its atomic weight (see Table 1-1).

Atomic number: Equal to the number of protons in the nucleus of an atom (see Table 1-1).

Ion: Charged species of a particular atom; occurs as a result of the loss or gain of electrons from an atom.

II Molecular Structure

Molecule: Particle that results from the chemical combination of two or more atoms normally having a neutral charge but may be positively or negatively charged.

Compound: Molecule formed from two or more elements.

Free radical: A charged compound, reacting as any other ion reacts.

Molecular formula: Chemical expression indicating the types and number of atoms in a molecule. The particle that is positively charged is usually listed first.

    Examples:

    NaCl = 1 sodium atom and 1 chloride atom contained in the molecule.

    H2SO4 = 2 hydrogen atoms, 1 sulfur atom, and 4 oxygen atoms contained in the molecule.

Molecular weight (MW): Sum total of all individual atomic weights of atoms that make up a molecule.

    Example (H2SO4):

Atom No. of Atoms   Atomic Weight Total Contributing Weight
H 2 × 1 2
S 1 × 32 32
O 4 × 16 64
        MW 98

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    Example (CO2):

Atom No. of Atoms   Atomic Weight Total Contributing Weight
C 1 × 12 12
O 2 × 16 32
        MW 44

image

Gram molecular weight (GMW): Mass in grams of a molecule equal to its MW.

One mole of a substance is equal to one GMW of the substance.

III Valence

Valence: Number given to an atom that indicates its tendency to gain or lose electrons in a chemical reaction.

    Examples (see Table 1-1):

    

Na+1 (sodium): Valence of +1 indicates that in a chemical reaction it will react by losing one electrons.
Ca+2 (calcium): Valence of +2 indicates that in a chemical reaction it will react by losing two electrons.
F−1 (fluorine): Valence of − 1 indicates that in a chemical reaction it will react by gaining one electron.

Generally, valences of elements allow predictions of their chemical reactivity with each other.

Inert gases (noble gases) have an electron distribution that has full outer orbitals. These elements (e.g., helium, neon, argon, krypton, and xenon) do not react with other elements under normal atmospheric conditions.

IV Types of Chemical Compounds

Ionic compound: A compound formed by atoms in the compound transferring electrons, one atom gaining and the other losing electrons. Ionic compounds form ions when dissolved in solution.

    Examples:

NaCl: Na+1 has a valence of +1, and Cl−1 has a valence of − 1. The Na+1 atom has lost an electron, and the Cl− 1 atom has gained an electron during the formation of NaCl.
CaF2: Ca+2 has a valence of +2, and each F−1 atom has a valence of − 1. The Ca+2 atom has lost two electrons, and each F− 1 atom has gained one electron during the formation of CaF2.

    

Covalent compound: A compound formed by the sharing of electrons between the various atoms in the compound. In solution the molecule does not disassociate into its component parts.

O−2 + O−2 → O2

N−3 + N−3 → N2

Cl−1 + Cl−1 → Cl2

Hydrogen bonding (polar covalent compound): An intermediate compound between a pure covalent compound and an ionic compound characterized by an incomplete (partial) sharing of electrons. In solution the molecule only partially disassociates into its component parts.

    Examples:

H+1 + OH−1 → H2O

H2O + CO2 → H2CO3

Types of Chemical Reactions

VI Volume Percent and Gram Percent

VII Chemical Solutions

Solution: Homogeneous mixture of two substances.

Solute: Substance dissolved in a solution.

Solvent: Substance that is the dissolving agent.

Effects of a solute on the physical characteristics of water:

As the temperature of the solvent increases, the volume of solute that can be dissolved in the solvent also increases.

Dilute solution: A solution with a small amount of solute dissolved in each unit of solvent at a particular temperature.

Saturated solution: A solution with the maximum amount of solute dissolved in each unit of solvent at a particular temperature. In a saturated solution a precipitate is seen at the bottom of the solution.

Supersaturated solution: A solution with a greater amount of solute than the solvent would normally hold, dissolved at a particular temperature. However, any physical disturbance of this solution causes the excess solute to precipitate.

Precipitate: A crystallized solid formed at the bottom of a saturated solution.

VIII Solution Concentrations

Ratio solution: Solution concentration represented as a ratio (1:100) between solute and solvent in number of grams to number of milliliters.

    Examples:

    2:500 means 2 g to 500 ml: 2 indicates the number of grams of solute, and 500 indicates the number of milliliters of solvent.

    1:1000 means 1 g to 1000 ml: 1 indicates the number of grams of solute, and 1000 indicates the number of milliliters of solvent.

    Problems:

Percent weight/volume (w/v): Solution concentration in which the actual percentage indicates the number of grams of solute per 100 ml of solution.

    Example:

    1% w/v solution means 1 g of solute is contained in 100 ml of solution.

    Problems:

True percent solution: Solution concentration in which solute and solvent are expressed in either weight (% w/w) or volume (%v/v). The solute is expressed as a true percentage of the solution.

    Examples:

    10% w/w solution, where the total solution volume is 100 g, there is 10 g of solute and 90 g of solvent.

    3% v/v solution, where the total solution volume is 500 ml, there is 15 ml of solute and 485 ml of solvent.

    Problems:

Molal solution: Solution concentration in which the solute is expressed in moles, and the solvent is expressed in kilograms, or millimoles per gram (mmol/g).

    Example:

    2.5 molal solution contains 2.5 moles of solute in 1 kg of solvent.

    1.5 molal solution of KCl contains 1.5 moles, or 111.9 g of KCl (1.5 × MW of KCl) in 1 kg of solvent.

    Problems:

Molar solution (m): Solution containing 1 mole of solute per liter of solution (or mmol/ml).

    Examples:

    1.75 m solution contains 1.75 moles of solute per liter (L) of solution.

    2.0 m solution of NaOH contains 2 moles, or 80 g of NaOH/L of solution (2 × MW of NaOH).

    Problems:

Normal solution (N): Solution concentration containing 1 g equivalent weight (GEW; see Section X, A, Gram Equivalent Weights) of solute/L of solution (or 1 mg equivalent weight/ml).

    Examples:

    1.25 N solution contains 1.25 GEW/L of solution.

    2.00 N solution of HCl contains 2 GEWs, or 73 g of HCl/L of solution (1 GEW of HCl = 36.5 g).

    Problems:

IX Dilution Calculations

Gram Equivalent Weights

GEW: Amount of a substance that will react completely with 1 mole of H+1 or OH−1 or 1 mole of any monovalent substance.

The GEW of an element is determined by dividing the gram atomic weight of the substance by its valence. The charge of the valence is disregarded.

    Examples:

Na+1atomic weight,23g23g1=23g/GEWAl+3atomic weight,27g27g3=9g/GEWS2atomic weight,32g32g2=16g/GEW

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The GEW of an acid is determined by dividing its GMW by the number of replaceable hydrogen ions in the molecular formula. Normally all H+1 are replaceable. However, H2CO3 is an exception: only 1 H+1 is replaceable.

    Example:

H2SO4GMW=98g,2replaceable H+198g2=49g/GEWH2SO4GMW=98g,3replaceable H+198g3=32.66g/GEWH2CO3GMW=62g,1replaceable H+162g1=62g/GEW

image

The GEW of a base is determined by dividing its GMW by the number of replaceable hydroxyl ions (OH−1) in the molecular formula. Normally all OH−1are replaceable.

    Example:

NaOH GMW=40g,1replaceable OH+140g1=40g/GEWCa(OH)2GMW=74g,2replaceable OH174g2=37g/GEWAl(OH)3GMW=78g,3replaceable OH178g3=26g/GEW

image

The GEW of a salt is determined by dividing its GMW by the total valence of the positive ions or free radicals in the molecule.

    Examples:

NaCl GMW=58.5 g, 1 Na+1 with a total valence of +158.5 g1=58.5 g/GEWCaF2 GMW=78 g, 1 Ca+2 with a total valence of +278 g2=39 g/GEWAl2(CO3)3 GMW=234 g, 2 Al+3 with a total valence of +6234 g6=39 g/GEW

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The GEW of a free radical is determined by dividing its GMW by its valence, disregarding the charge of the valence.

    Examples:

HCO31GMW=61g,Valence161g1=61g/GEWPO43GMW=95g,Valence395g3=31.67g/GEWCO32GMW=60g,Valence260g2=30g/GEW

image

Milliequivalent weight (mEq): Weight of a substance that will react with 1 mmole of H+1, OH−1, or any monovalent substance. Numerically, the mEq of a substance is equal to its GEW.

    Examples:

HCO31GMW=61g,Valence161g1=61g/GEWPO43GMW=95g,Valence395g3=31.67g/GEWCO32GMW=60g,Valence260g2=30g/GEW

NaCl 58.5 g/GEW, 58.5 mg/mEq

HCO31GMW=61g,Valence161g1=61g/GEWPO43GMW=95g,Valence395g3=31.67g/GEWCO32GMW=60g,Valence260g2=30g/GEW

H2CO3 62 g/GEW, 62 mg/mEq

HCO31GMW=61g,Valence161g1=61g/GEWPO43GMW=95g,Valence395g3=31.67g/GEWCO32GMW=60g,Valence260g2=30g/GEW

Na 23 g/GEW, 23 mg/mEq

Equivalent weights are used to determine the precise quantity of a substance that reacts completely with a given quantity of another substance.

XI Other Types of Liquid Mixtures

Suspension: A mixture formed by placing a solid unable to dissolve (dissociate into its component parts) into a liquid. Particles suspended are large (>100 μm). A suspension is characterized by:

Colloid: A mixture formed the same way as a suspension except the particles are between 1 and 100 μm in size. A colloid is characterized by:

XII Inorganic Molecules and Compounds

XIII Organic Compounds or Molecules

XIV Temperature Scales

XV Diffusion

XVI Osmosis

Osmosis is the movement of water from an area of high concentration of water to an area of low concentration of water.

Osmosis occurs when a membrane that is selectively permeable only to water separates two compartments of fluid (Figure 1-3).

Osmosis will proceed in a system until the concentration of water in the involved compartments is equal. When concentrations are equal, no net movement of fluid occurs; however, molecules of water still move back and forth across the membrane.

Osmosis occurs between two solutions as a result of osmotic pressure differences in the solutions.

1. The potential pressure of the molecules of pure H2O is approximately 1,073,000 mm Hg.

2. When a solute is dissolved in H2O, the potential pressure of the H2O is decreased.

3. The osmotic pressure of a solution is equal to the potential pressure of pure water minus the potential pressure of the solution.

    Example:

Pure H2O1,073,00mm HgSolution1,000,000mm HgOsmotic pressure73,000mm Hg

image

4. Osmotic pressure is a force drawing water into the solution.

5. Osmosis can be stopped by exerting a force on a solution equal to the osmotic pressure of the solution (Figures 1-4 and 1-5).

XVII Starling’s Law of Fluid Exchange

Fluid movement across capillaries is controlled by the interaction of hydrostatic and osmotic pressures (colloid osmotic pressure caused as a result of protein being the only nondiffusible substance).

As a result of this interaction there is a net movement of a small amount of fluid from capillaries into the interstitial space.

An imbalance in the forces controlling fluid exchange can result in edema.

Edema can occur either in the lungs (pulmonary edema) or in the legs (systemic edema).

Starling’s law is:

Pure H2O1,073,00mm HgSolution1,000,000mm HgOsmotic pressure73,000mm Hg (2)

Q = K [(Pcap − Pis) − σ (πcap − πis)] (2)

    where Q is net fluid movement across a capillary, K is the capillary filtration coefficient, Pcap is the capillary hydrostatic pressure, Pis is the interstitial hydrostatic pressure, πcap is the capillary (plasma) colloid osmotic pressure, πis is the interstitial colloid osmotic pressure, and σ is refection coefficient (the membrane’s ability to prevent the passage of protein).

XVIII Hydrostatic Pressure

XIX Expressions of H+ Ion Concentration

XX Acids and Bases

XXI Oxidation and Reduction

XXII Metric System

Length

Weight

Volume