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missing lewis acid/base
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Heterogenous Equilibria
when equilibrium involves more than one phase (concentration between solids and gasses or other)
Pure Solids and Pure Liquids
In Heterogenous Equilibria, these two do not affect the equilibrium constant
Gas Equilibrium (Kp)
This equilibrium is measured through its partial pressure, its ICE table uses pressure
Relationship Between Kc and Kp (eq)
Kp = Kc * (RT)^Δn or Kp = ([products]/[reactants]) * (RT)^Δn (Δn is products - reactants)
Reaction Quotient (Qc)
used for predicting direction of reaction, left or right. Uses initial concentrations.
Qc and Kc
Qc > Kc - left
Qc < Kc - right
Qc = Kc - at equilibrium
Reaction Quotient Eq (Qc)
Qc = [C]cini[D]dini / ([A]aini[B]bini)
Le Chatelier’s Principle
Any change in equilibrium causes a shift in the system to reduce the effect of the change until equilibrium is reached again; reaction will always shift to the lesser side to balance itself
Le Chatelier’s and Pressure (Increase)
Increase Pressure = Decrease Volume; the system will shift to the side with LESS moles of gas
Le Chatelier’s and Pressure (Decrease)
Decrease Pressure = Increase Volume; the system will shift to the side with MORE moles of gas
Le Chatelier’s and Pressure (same moles)
If there is the same number of moles on both sides, equilibrium is NOT AFFECTED BY PRESSURE
Le Chatelier’s and Temp (increase)
adding heat = adding reactants; shift to products
Le Chatelier’s and Temp (Decrease)
taking away heat = taking away reactants; shift to reactants
Le Chatelier’s and Catalysts
A catalyst will make reaching equilibrium faster but not affect it
Le Chatelier’s and Concentration
Equilibrium will always go to the side with the lower amount; more product means go to reactants and vice versa.
Arrhenius Acid
A substance that INCREASES the concentration of H3O+ in water; a substance when combines with water will make the solution acidic
Arrhenius Base
A substance that INCREASES the concentration of OH- in water; a substance when combined with water will make the solution basic
Bronsted Acid
A substance that can donate a proton (H+)
Monoprotic
A Bronsted Acid that can only donate one proton (H+)
Polyprotic
A Bronsted Acid that can donate 2+ protons (H+)
Bronsted Base
A substance that can accept a proton (H+)
pH scale
Less than 7 = Acidic; Greater than 7 = Basic; Equals 7 = Neutral
pH to [H3O+]
pH = -log[H30+] , 10^(-pH) = [H3O+] (note: same is with pOH, just switch pH with pOH and [H+] with [OH-])
pH to pOH
14 - pH = pOH or 10^(-14)/[H+]=[OH-]
Strong Acids and Strong Bases
Both Ionize 100%; HBR, HI, HCL, H2SO4, HNO3, HCLO4
Autoionization of Water
Water will ionize by itself sometimes; H20(l) + H2O(l) <-> H3O+ + OH- Kc = 1*10^-14
Buffer Solution
A solution that is made from a weak acid and conjugate base or a weak base and conjugate acid that resists pH change when a SA or SB is added (note: the SB will react to completion)
Henderson-Hasselbalch Equation
pH = pKa + log([A-]/[HA])
Titration curve Regions
Initial Point, Buffer Region (plateau), Equivalence Point (exponential), After Equivalence Point
Direction of the acid-base reaction
The Direction of the acid-base reaction always favors the weaker acid and base; “The stronger acid plus the stronger base produces the weaker acid and weaker base”.
Dilution
Increased dilution = more water added = more reactants added = shift right to products
Initial Point (Titr, Crv)
Use ICE Table with initials to find pH
Buffer Region (Titr Crv)
find added moles, use BCE table to to get new initials, use ICE table with new initials to determine pH (1st)
Equivalence Point
the point where HA moles = SB moles
Buffer Region Eq
½ * Volume @ Equivalence Point
Equivalence Point (Titr Crv)
Find added moles, use BCE table to find new initials, use ICE table to find pH (2nd)
After Equivalence Point
Subtract Equivalence Point Volume from Current Volume, convert new volume to moles, divide by current volume which give [OH-] or [H3O+], convert [OH-] or [H3O+] to pH
Thermochemistry
the study of heat released or absorbed during chemical reactions
Δ Internal Energy =
Δ Energy Final - Δ Energy Initial
Two Components of E
Heat(q) and Work(w)
Heat (q)
the exchange of thermal energy between the system and surroundings.
Work (w)
the energy exchange when a force, F, moves an object a certain distance
q < 0 means:
it means loss of heat from system, Exothermic
q > 0 means:
it means system gains heat, Endothermic
Specific Heat
the amount of heat required to change 1 gram of a substance by one degree Celsius or Kelvin; J/g℃
Heat Capacity
the amount of heat required to change a substance by 1 degree Celsius (no grams); J/℃
Heat Capacity =
C = q/ΔT
Specific Heat =
q = mCsΔT
State Functions
properties that are pathway independent
Types of State Functions:
Enthalpy ΔH, Law of Hess, Internal Energy ΔE, Pressure (p), Temperature (t), Volume (v)
Work (w) =
q - ΔE
calorie (cal)
4.184 J
1 C (nutritional cal)
1000 calories or 4.184×10³ J
First Law of Thermodynamics
Energy cannot be created nor destroyed
Energy Transfer equation
q System = - q Surrounding
Why the energy transfer equation is like that:
Heat in the universe is constant because of the First Law of Thermodynamics, energy, aka heat, cannot be created nor destroyed. This implies the heat absorbed from a reaction will equal the opposite of the heat given from the environment, or vice versa.
Thermal Equilibrium
when there is no heat flow between two systems in contact and the q is equal in both; this is like the problems where a hot object is placed on a cooler one
Enthalpy
heat that is given off or absorbed by a system at constant pressure for one mole of a reaction
ΔHrxn =
Σ n*ΔH(products) - Σ n*ΔH(reactants)
Enthalpy of Reaction (ΔHrxn)
the amount of heat released/ absorbed from a reaction
Law of Hess
If we have a reaction (Equation A) with an unknown ΔHrxn, this allows us to manipulate, combine, and cancel out multiple known equations so that their overall reaction matches Equation A. By summing their ΔHrxn values accordingly, we can determine the ΔHrxn of Equation A.
State Functions and Law of Hess
The ability for this to equal ΔHrxn regardless of a different path makes it a state function
Rules of Law of Hess
Multiplication, Division, Reversing
Standard Enthalpy of Formations
ΔH°f; the enthalpy of a reaction at standard conditions (1 atm, 25℃); note: pure elements (O2, C(graphite)) ΔH°f = 0
Standard Enthalpy of Formations =
ΔH°f = Σ np*ΔH°f products - Σ nr*ΔH°f reactants
Shielding
the effect of full electron shells blocking outer valence e- from full nuclear charge
Shielding Trends
More shielding = Larger Atomic Radius & More Metallic Character ; Less shielding = Larger IE and EA
Atomic Radius Trends
down = more orbitals, left = weaker nuclear charge on valence e- (more shielding) so wider orbitals; wants to be Francium
Atomic Radius Cations
want to gain e-: + charge; smaller size; larger proton to neutron ratio
Atomic Radius Anions
wants to gain e-: - charge; larger size; smaller proton to neutron ratio
Ionization Energy Trends
up = less shielding: easier to lose electron → increases ; right = wants electron to complete octet → increases; more valence e- = greater __; wants to be Fluorine
Ionization Energy Def
the energy required to remove an electron from a neutral atom (energy to make a cation); harder to remove valence electron = higher this
Electron Affinity Def
the energy to released or absorbed from adding an electron/ making an anion
Electron Affinity Trends
up = less shielding: stronger nuclear charge: less energy to add e-; right = less shielding: stronger nuclear charge: less energy to add an e-; wants to be Fluorine
Metallic Character Trends
down = increased; left = increased; wants to be Francium
Isoelectronic Species/ Particles
different elements with the same number of electrons
ex) Ne, O2-, N3-, Na+, Mg2+ (all have same # of e-)
Born-Haber Cycle
the utilization of the Law of Hess to determine Lattice Energy
Bond Length (Lewis Structures)
the average distance between the two nuclei of covalently bonded atoms, the shorter the distance the stronger the bond
Electronegativity def
the more ___ an atom is, the stronger its attraction to electrons are; a measure of the attractive force an atom has for a shared electron
Electronegativity Trends
Up = Increases; Right = Increases; wants to be Fluorine
Valence Electrons
the e- in the outermost shell; Total amount of ___ divided by 2 is the total amount of bonds for Lewis Structure
Exceptions to Octet Rule
Incomplete: Beryllium, Boron; Expanded: SF6, Odd: NO2
Molecule Polarity Determination
all nonpolar bonds = nonpolar; nonsym & 1 polar = polar; sym and all polar = nonpolar
Bond Polarity for Covalent
Nonpolar bond = <0.4; Polar Bond = > 0.5
London Dispersion Force (LDF)
very weak IMF, this is present in all bonds
Dipole-Dipole
medium strength IMF, present in only polar bonds
H-Bond
second strongest IMF, present in only molecules with Hydrogen bonded with Nitrogen, Hydrogen, Fluorine, and Oxygen
Surface Tension
the IMFs at the surface of a liquid between molecules form a tension; directly related to strength of IMF
Viscosity
the resistance of a liquid to flow; directly related to IMF strength
Evaporation
the change from a liquid state to a gaseous state; indirectly related to IMF strength
Vapor Pressure
the pressure exerted by the vapor above a liquid; inversely related to IMF strength
Boiling Point
the temperature at which the vapor pressure equals the atmospheric pressure
Normal Boiling Point
the temperature at which vapor pressure equals atmospheric pressure of 1atm
Deposition and Sublimation
The phase change from solid to gas and vice versa
Evaporation and Condensation
The phase change from liquid to gas and vice versa
Fusion and Freezing
The phase change from solid to liquid and vice versa
Heat of Vaporization (ΔHvap)
the quantity of heat needed to convert a liquid at its boiling point to the gaseous state; given as J/mol or J/g
Heat of Fusion (ΔHfus)
the quantity of heat needed to convert a solid at its melting point to the liquid state; given as J/g
Temperature and Evaporation
the rate of evaporation increases as temperature increases → direct relationship: more temp = more evaporation of liquid
How to find number of atoms in a unit cell
count: the faces (1/2), edges (1/4), corners (1/8), and whole (1)