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Chapter Notes

Chapter 4:

Electrolytes:

    Electrolytes conduct electricity when dissolved because they produce ions in aqueous solutions

        Strong Electrolytes: lots of ions

        Weak Electrolytes: few ions

        Non-electrolytes: molecular substance

            Non-ionic. Covalently bonded molecular substance

                Non-metals

Acids:

    Strong acid = strong electrolyte

        Ion that acids make is H+  (protons)

    Weak acids = weak electrolyte

        Mostly stay together as molecules

            Few H+ ions produced

Precipitation reactions

    Double Displacement Reactions leading to insoluble product.

    Start using states of matter in equations

        (aq) dissolved, (s) solid, (l) liquid, (g) gas

    Memorize or at least very familiar with solubility rules.

        Solubility Rules

Displacement Reactions

    DDR's often Redox reactions

        AB + CD ==> AD + CB

    SDR's always Redox reactions

        A + BC ==> AC + B if metal

        A + BC ==> AB + C if non-metal

Net Ionic Equations

  This is a big change from Reg Chem. All equations that can be put in     Net Ionic format MUST be put in Net Ionic format.

Know solubility rules.

Write complete balanced equation, with states of matter

Rewrite Equation

    Ionize, dissociate anything soluble

    Cancel spectator ions.

    Write net ionic equation

Acid/Base Reactions

    Learn Strong Acids: If not strong must be weak

    Learn Strong Bases: Group I and Soluble Group II hydroxides

    Weak base: ammonium hydroxide, amines.

    Neutralization: Acid + Base ==> Salt + Water

        Net ionic equation is always H+(aq) + OH-(aq)==> H2O(l)

        Exception: if base is insoluble it is not present as ions so can't        cancel spectators

Redox (Review your notes from Reg. Chem.)

Redox

 

Chapter 5 Thermodynamics

Energy and work and heat are equivalent

First Law of Thermodynamics Energy is conserved

    Exothermic reactions release stored heat to environment

        Delta H system is -

        Delta H environment is  +

Enthalpy is state function (stored heat)

Enthalpies of Reaction (both physical changes and chemical changes)

    kJ or kJ/mol  Check to see if the reaction produces many moles or just 1

    A reaction that burns 4 moles of propane will produce more energy than one that burns 2 moles.

        CH4 (g) + 2 O2 (g) --> CO2 (g) + 2 H2O (g)                deltaH = -802 kJ ( per mole of CH4 implied)

        2CH4 (g) + 4 O2 (g) --> 2CO2 (g) + 4 H2O (g)             deltaH = -1604 kJ ( per  2mole of CH4 implied)

Example: How many joules are released by the burning of 28.0 grams methane in air, given that delta Hcombustion methane is -802 kJ/mol

    Balance equation: CH4 (g) + 2 O2 (g) --> CO2 (g) + 2 H2O (g)                                     deltaH = -802 Kj/mol

    Factor label style:
28.0 g methane 1 mole methane -802 kJ
  16.06 g methane  1 mole methane

 = 1298.3 kJ

Hess' Law.  Since Enthalpy is a state function it is independent of path. So we can add subtract or multiply intermediate reactions and if we can get them to add up to the equation of interest we can calculate the overall enthalpy change by doing the same algebraic step to the enthalpies of reaction. Flip the sign if the equation is reversed, multiply by 3 if reaction tripled etc.

Example: Calculate the enthalpy of reaction for: 2S (s) + 3O2 (g) --> 2 SO3 (g)

    Given:1.)   S (s) + O2 (g) --> SO2(g)                        deltaH= -296.9kJ

             2.)   2SO3(g) --> 2SO2(g)  + O2(g)                              + 196.6 kJ

              Want 2S as a reactant, multiply reaction #1  by 2  remember multiply enthalpy also

                    2S (s) + 2O2 (g) --> 2SO2(g)                        deltaH=  (2)-296.9kJ

                   2SO2(g)  + O2(g) -->  2SO3(g)                                   (-1) 196.6 kJ

                    2S (s) + 3O2 (g) --> 2 SO3 (g)                                        -790.4 kJ

Enthalpies of formation

Enthalpy required to make 1 mole of production from its constituent elements in their stable form at 25 °C and 1 atm. Units are kJ    (per 1 mole is implied by definition)

Enthalpy of  formation of any element in its stable form at 25 ºC and 1 atm is 0 kJ.

 

Calorimetry

Key concept: Heat lost by the hot object's cooling will be gained by the cool object's warming.

Heat capacity: J/gºC  how much energy is required to raise the temperature of a substance.

Calorimeter constant J/°C  how many Joules it takes to change a calorimeter's temperature 1°C

(Must keep the calorimeter parameters constant: use exact same mass of water each trial.

Heat capacity of water 4.184 J/gºC

Heat of fusion of water 333.5 J/g   energy required to melt (+) or liberated when freezing water.

Heat of vaporization of water 2257 J/g  (+) vaporizing, (-) condensing.

Key relationship deltaH = m Cp delta T

Example easy:

 

25.0 grams of water at 0 c  is added to a calorimeter at 22.5 C if the ending temperature is 16 C What is the calorimeter constant. 

Heat gained by cold object is lost by warm object or reaction

Heat gained by cold

25.0 grams x 4.184 J/g ºC x (16 ºC - 0 ºC) = + 1673.6 J.

Calorimeter constant is Energy per degree of temp change

-1673.6J/ -6.5 Cº = 257.5 J/ºC

Now running a reaction in the exact same calorimeter, If the calorimeter is seen to rise 21.0 ºC how many calories are released by the chemical reaction?

257.5 J/ºC  x 21 ºC = 5407.5 J  since gain by calorimeter = loss by chemicals of reaction

- 5407.5 J.

Example- more thorough and complicated

Modern Concept of the Atom/Atomic Structure (Chapter 6 Brown, LeMay and Others)

Chapter 6: Atomic Structure and periodicity:

Electromagnetic radiation: Is light a particle or a wave? Is matter energy?

The smaller a bit of matter, the more wave-like it becomes.

EMR: forms of light so.. c = λν  where λ is wavelength and v is frequency and c is the speed of light (2.9979 x 108 m/s)

Nature of matter:

Energy is quantized. Can only be gained or lost in whole number steps. ΔE = nhv

n is quantum integer 1, 2, 3 etc.  h is Planck’s constant 6.626 x –34 J∙s   v =frequency of light.

Photoelectric effect

bulletSpecific threshold frequency (not amplitude!!!! in sharp contrast to mechanical waves)

Light below threshold frequency cannot remove electrons no matter what the intensity of the light

For light above the threshold frequency increasing intensity does increase numbers of electrons.

bulletAbove threshold, KE electron increases linearly as v light increases.

KE electron = ½ mv2 = hv - hv0

Where hv is the energy of the incident photon

hv0 is the energy required to remove the electron from the metal.

Somewhat related

E=mc2

So

m = E/c2

but we say that photons have no rest mass.

Dual nature of Light

Creates interference patterns, reflects, refracts just like waves

Photoelectric effect best explained as particles

Which is it?

Both ???!!!!!

DeBroglie equation

λ = h/mv v is velocity

Does regular particulate matter have a ‘wavelength’ Apparently yes

Electron diffraction by NaCl crystals have verified DeBroglie’s eqn.

Hydrogen Spectra and the Bohr Model.

When hydrogen is excited by passing an electric arc through it. Only 4 visible spectra are emitted. Evidence that energy in the atom is quantized λ’s 410 nm, 434 nm, 486nm and 656. All hydrogen always the same. Only some wavelength possible implies that only some energy levels are present.  So electrons are jumping between 4  orbitals or 4 n-numbers.

Bohr eqn: En= -2.178 x 10-18 J (1/n2)

                ΔE = E end level – E start level

If moving from high orbital level to low orbital level, electron must lose energy, and ΔE will be negative. If moving from low to high ΔE will be positive.

Relating ΔE to wavelength: ΔE = hc/λ

h is Planck’s constant: 6.626 x 10–34 J∙s

                c is speed of light: 2.9979 x 108 m/s

λ = hc/ ΔE

Quantum model of atom

  1. Only certain wave functions are allowed for orbiting electrons

The electrons travel in orbitals and have discrete quantized momenta, and therefore quantized energies. That is, not every orbit is possible but only certain specific ones, at certain specific distances from the nucleus. The electrons will not slowly lose energy as they travel, and hence will remain in stable, non-decaying orbits.

Other points are:

When an electron makes a jump from one orbit to another, the energy difference is carried away (or supplied) by a single quantum of light (called a photon)which has an energy equal to the energy difference between the two orbits (given by evaluating Bohr's equation)

The allowed orbits depend on quantized (discrete) values of orbital angular momentum

The lowest value of n is 1. This corresponds to a smallest possible radius of 0.0529 nm. This is known as the Bohr radius and an electron may get no closer to the proton.

These quantized wave forms define electron orbitals that have a probability of being occupied by an electron p=0.9

4 Quantum numbers are needed to describe each electron in a many electron atom (i.e. more complex than H)

n : Principal quantum number n= 1 to 7. Has a real world connotation of size. 2's bigger than 3's etc.

l: angular quantum number l= 1 to 3. Has a real world connotation of shape. l= 1's are similar in shape

m: magnetic quantum number m = -7 to + 7 Has a real world connotation of orientation in space.

s: quantum spin s= +1/2 or - 1/2  Electrons must be spin paired in order to share an orbital.

 

Period Trends:  You must get this under your belt. It allows you to predict outcomes that otherwise are simply a guess.

 
Characteristic Trend (left to right) Reason
Atomic radius decreases in size from left to right increased attractive force (acting on the same energy shell) from the nucleus as the number of protons (and hence the nuclear charge) increases
Ionic radius decreases across the period until formation of the negative ions then there is a sudden increase followed by a steady decrease to the end In general as above. The sudden increase on formation of negative ions is due to the new (larger) outer shell
Electronegativity Increases More electron attracting power of the larger nuclear charge as we move to the right
Metallic character Decreases - Na, Mg, Al metals; Si metalloid; P, S, Cl, Ar non-metals Metallic character is a measure of the ease of loss of electrons from the outer shell. This decreases with increasing nuclear charge.
Oxides Na, Mg - alkaline
Al - amphoteric
Si, P, S, Cl -acidic
 
Chloride character NaCl - ionic
MgCl2 - some covalent character
AlCl3 - covalent
The remainder covalent
Increasing charge density of the positive ion polarises the chloride ion as we move to the right hand side
Melting point NaAl steady increase Increasing availability of electrons in the metallic bonding associated with greater charge density of the metal ion
Si massive increase Si giant macromolecular structure
P large decrease P4 molecules
S small increase S8 molecules
Cl Ar decrease Cl2 molecules and Ar atoms

Electron affinity

Ionization energy