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48 Cards in this Set
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Chemical Kinetics
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The study of reaction rates, and tells us the change in concentrations of reactants or products over a period of time
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Simplest form of a chemical Reaction:
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Reactants break down to form products
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Rate
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a change in some quantity per unit time; average
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Why Chemists Study Rates:
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1. To control chemical reactions
2. to give information about mechanisms |
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Factors that CAN effect Rate:
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1. Concentration:
2. Temperature 3. Particle Size (Surface Area): 4. Catalyst: |
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Concentration:
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Molecules must collide to react.
Increasing the number of molecules in a container increase their collisions and therefore causes the rate to increase |
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Temperature:
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Increasing the temperature increases the reaction rate by increasing the number and energy of collisions.
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Particle Size (surface area):
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the frequency of collisions increases with increased surface area
Linear (acyclic) structures have more surface area than cyclic structures |
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Cyclic
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in a ring
less surface area less collisions |
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Catalyst:
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A catalyst increases the rate of a reaction by lowering the activation energy
not used up during a reaction (regenerates) |
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Average Rate:
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The rate of a chemical reaction is the change in some variable over a period of time
Avg. Rate = Δ [A]/ Δtime A = reactant or product [ ] = concentration or Molarity |
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Initial Rate
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Instantaneous rate
The slope of the tangent line Initial rate is at t = 0 |
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Ways to Measure Concentration
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1. Evolution of gas (change in P)
2. Color (spectroscopic absorbance ) ---Appearance/Disappearance of color or light 3. Electrical Conductivity |
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Continuous Monitoring:
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1. Spectrophotometry
2. Total Pressure |
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Spectrophotometry:
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measuring the amount of light of a particular wavelength absorbed by one component over time
-- the component absorbs its complementary color |
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Total Pressure:
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the total pressure of a gas mixture is stoichiometrically related to partial pressures of the gases in the reaction
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Gas Chromatography:
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Can measure the concentrations of various components in a mixture
--For samples that have volatile components -- Separates mixture by adherence to a surface |
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Drawing off Periodic Aliquots:
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Drawing off periodic aliquots from the mixture and doing quantitative analysis
-- Titration for one of the components -- Gravimetric analysis |
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Rate Laws:
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must be experimentally derived (not necessarily related to stoichiometry) unless it is a slow step
ignore the reverse reaction and depends only on REACTANT concentrations and the rate constant Rate = -Δ[A]/Δt = k[A]^x*[B]^y [A] and [B] are initial concentrations k = rate constant x and y = reaction orders |
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At equilibrium:
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the rate of formation for reactants and products are equal
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Zero Order
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n = 0
Double the concentration --> rate stays the same Δconcentration is independent of the rate Rate is independent of the Δconcentration Rate = K |
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First Order
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n = 1
The rate is directly proportional to the concentration of A Rate = K[A] |
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Second Order
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n = 2
The rate is directly proportional to the square of the concentration of A Rate = k[A]^2 |
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Units of K:
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M/time
K = M^(-n+1) * time^-1 n = Overall order |
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Steps to Solve the Rate Law:
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1. Examine Experimental Data
2. Select 2 experiments which vary only one reactant concentration 3. Solve the ration of the two experiments to find exponents 4. Return to step 2 until all reactants have been solved 5. Solve for K |
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Problems in Measuring Rates:
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Rate law doesn't include time
1. Rates chance 2. Need instantaneous rates 3. Instantaneous rate at t=0 is defined as the initial rate |
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Integrated Rate Law:
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helps to answer:
How long will it take x moles per liters of A to be consumed? factors in time |
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1st Order Equations:
(for Integrated Rate Law and half-life) |
ln [A]t = -kt + ln[A]0
y = mx + b ln[A] vs. time = linear t1/2 = ln2/k = 0.693/k |
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Zero Order Equation:
(for Integrated Rate Law:) |
[A] = -kt + [A]0
y = mx + b [A]0 = initial t1/2 = [A]0/2k |
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Second Order Equation:
(for Integrated Rate Law) |
1/[A] = kt + 1/[A]0
y =mx + b t1/2 = 1/k[A]0 |
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Collision Theory:
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Reactions occur because reactant molecules collide
Collisions can cause the bonds of reactant molecules to break This allows the atoms to be arranged in new combinations therefore forming products |
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Simplified Collision Theory:
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The rate can be effected by factors that:
1. Increase the number of effective collisions per unit time (Results in product) 2. Increase the force of collisions |
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Properties of Collisions:
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1. Molecules must collide
2. Must collide with sufficient energy to pass the activation energy 3. Must collide in the correct orientation |
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Reasons Why Collisions are NOT Successful:
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1. Geometry of Collisions
--- Not the right orientation 2. Threshold Energies --- Not enough energy |
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Temperature and The Reaction Rate:
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Temperature affects rate by affecting the rate constant (k)
As Temperature Increases, K increases. |
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Arrhenius Equation:
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k = Ae^(-Ea/RT)
A = Frequency Factor -Ea = Activation Energy R = 8.314 J/mol*K T = Temperature in Kelvin |
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The slower the rate of the reaction, the _________ the Activation Energy. And the higher the temperature, the ______ the value of K (rate constant).
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larger, larger
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Two Point Form of Arrhenius Equation:
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ln K2/K1 = Ea/R [1/T1 - 1/T2]
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Reaction Mechanism:
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a sequence of single reaction steps (elementary steps) that add up to the overall chemical reaction.
The overall reaction gives the stoichiometric reaction equation. |
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Unimolecular
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1 mole of reactant
rate = k[A] |
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Bimolecular
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2 moles of reactant
rate = k[A]^2 or rate = k[A][B] |
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Tetramolecular
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4 moles of reactant
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Intermediates:
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Begin as products then are found as reactants
Cancel out A reaction intermediate is formed in one step and consumed in the next Not shown in the net equation for the complete reaction |
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Catalysts:
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Begin as one of the first reactants and then as one of the last products in the last reaction
Also cancel out Speed up the reaction (doesn't cause reaction) by lowering the Activation Energy (Ea) Makes an alternative mechanism possible Is NOT part of the stoichiometry of the reaction (b/c its not a reactant or a product) but it is part of the rate law |
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Slow Step
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the rate-determining step
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Energy Diagram
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a way of illustrating how the energy levels in a chemical reaction change from reactants to products.
The number of steps involved are shown by "hills" |
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Exothermic
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exergonic
products are lower than your reactants energy (heat) is released -ΔH |
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Endothermic
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endogonic
products are higher up than reactants energy (heat) is absorbed |