Reaction Kinetics

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Last updated 11:35 AM on 4/14/26
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55 Terms

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Reaction Kinetics:

Rate at which reactants is converted into products

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Rate at which reactant is

USED UP

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Rate at which product is

FORMED

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Rate Experimentations examples

1) Color intensity using a colorimeter: Br2, NO2 -> both decolorize with alkene

2) Conc. of reactant/product by titration

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Quenching

slowing down/stopping a reaction to analyse

by:

1) rxn mixture to large V of cold solvent -> dec in K.E -> reduc in collision

2) rxn mixture + substance -> t recorded after quenching takes place

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2H2O2 --> 2H2O + O2

Catalytic Decomposition

- Catalyst: MnO2

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H2O2 STRUCTURE

knowt flashcard image
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Rate of disappearance of reactant

-> exponential decrease graph -> negative gradient -> rate CANNOT be negative

-> Rate = - d[R]/dt

-> To include -ve sign in front of the rate equation

<p>-&gt; exponential decrease graph -&gt; negative gradient -&gt; rate CANNOT be negative</p><p>-&gt; Rate = - d[R]/dt</p><p>-&gt; To include -ve sign in front of the rate equation</p>
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Rate of formation of product

-> Exponential increase

-> Gradient = Positive : dy/dx = Rate

-> Rate = d(pX)/dt

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Gradient of a concentration against time graph =

Rate

Units of rate = moldm-3s-1

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Pressure (Nm-2) against time (s) ->

Rate = d(pX)/dt

Units: Nm-2s-1

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Initial Rate

calculated by finding out the initial gradient of the graph

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BrO3- (aq) + 5Br- (aq) + 5H+ (aq) ---> 3Br2 (aq) + 3H2O (l)

Rate at which reactants are used up:

-> exponential decrease graph -> negative gradient so - is added to make the rate positive

-> Rate = - d[BrO3-] / dt

-> Rate = -1/5 d[Br-]/dt

Rate at which products are formed:

-> Rate = + 1/3 d[Br2]/dt

-> +ve gradient -> exponential increase graph so positive gradient => positive rate

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N2 (g) + 3H2 (g) ---> 2NH3 (g)....

Rate at which R is used up:

-> Rate = -d(pN2)/dt

-> Rate = -1/3 d(pH2)/dt

Rate at which P formed:

-> Rate = + 1/2 d(pNH3)

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Rate of Reactants being used UP (GRAPH)

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Rate of products being FORMED - Graph

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Rate equation is NOT determined by the overall reaction, but by the:

- slow rate determining step

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How to calc. initial rate of RXN?

Via rate eq. using initial reacnt conc + catalyst

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To alter the proportionality constant (K)

- Presence/absence of catalyst

- Temperature

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Constant of proportionality (K)

K is equal to the RATE of RXN when all R substances concentrations are equal to 1

Rate = k[R]

[R] = 1, SO RATE = K

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Order wrt substance

the power of the conc. term of the substance in the rate equation

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overall order

the sum of the powers of conc. terms in rate eq

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CH3COCH3 + I2 ----> CH3COCH2I + HI

Rate = k[CH3COCH3][H+]

I2 is not involved in the R.D.S -> has no effect on the initial rate

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Units of k when rate = k(pNO2)^2

Nm+2s-1

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To determine the rate equation:

1) mechanism -> note the R.D.S --> slow step --> rate equation (initial reactants)

2) experimental data

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NO2 + CO ---> NO + CO2

(1) 2NO2 ---> NO + NO3 (SLOW)

(2) NO3 + CO ----> NO2 + CO2 (FAST)

Rate = k[NO2] ^2

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(CH3)3Cl + OH- ----> (CH3)3OH + Cl- (via reflux)

-> Tertiary halogenoalkane w/ OH- (Nucleophilic Subs.)

- SN1 MECHANISM

-> Only (CH3)3Cl involved before the transition state => 1 SPECIES INVOLVED BEFORE T.STATE

- Compound breaks down heterolytically (C-Cl)

- C--Cl bond weakens

- Carbocation forms + OH- joins

- Alcohol forms, byproduct = Cl-

Rate = k[(CH3)3Cl]

-> Slow step between compound and T.S

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CH3Cl + OH- ---> CH3OH + Cl- (Primary halogenoalkane --> SN2)

BImolecular Nucleophilic Subs. -> 2 species involved before transition state

1) OH- attacks the C partial positive atom

(SLOW)

2) Both Cl and OH are attached

3) Fast: Alcohol forms and Cl- released by product

Rate = k[CH3Cl][OH]

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Between EXP 1 and 2: concentration of A doubles, concentration of B is constant and rate doubles:

2:2

1:1

Order with respect to [A] = 1

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BETWEEN EXP 2 AND 3: Conc of A doubles, Conc of B doubles, and rate quadruples

-> Conc A is 1st order (Conc x2, Rate x2)

-> Conc B => x2 conc, x2 rate => 1st order

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BETWEEN EXP 1 AND 2: Conc of [H] doubles, [C] stays constant, rate doubles,

2:2

1:1

-> [H] is first order

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EXP 2 TO 3: Conc of [H] is constant, conc of [C] doubles, rate quadruples

2: 4

1: 2

2nd order

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2X + Y ---> Z

Exp 1 to 2:

- Initial X doubles, Initial Y constant, Rate quadruples

2:4, 1:2, 2nd order wrt to X

Exp 2 to 3:

-> X doubles, Y doubles, Rate quadruples

X => second order

as conc doubles, rate quadruples, so Y has no effect

Y order = O

Thus, Rate = k[X]^2

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First order

concentration doubles, rate doubles (whilst other reactants are constant)

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Second order

Concentration doubles, rate quadruples (whilst other reactants are constant)

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Zero order

no effect on the rate of rxn

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1st/2nd order graph of concentration against time

-> Exponential curve decrease graph

<p>-&gt; Exponential curve decrease graph</p>
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To decipher between 1st order and 2nd order

1st order: constant half life

First T 1/2 = 200, second T 1/2 = 200

2nd order = no constant half life

- Changing T 1/2

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Graph of concentration against t for zeroth order

Negative linear graph

<p>Negative linear graph</p>
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Rate against concentration graphs

-> second order: curve upwards

-> first order: linear upwards

-> zero order: horizontal

<p>-&gt; second order: curve upwards</p><p>-&gt; first order: linear upwards</p><p>-&gt; zero order: horizontal</p>
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Rate of RXN =

depends on no. of collisions

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For molecules to react

1) necessary Ea

2) favourable orientation

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Ea

minimum amount of energy which must be possessed by the reactant molecules so that a collision w/ favorable orientation results in a chemical RXN

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Maxwell Distribution Curve

-> inc in T -> Shifts graph to RHS -> more molecules w/ fav orientation + nec. Ea

<p>-&gt; inc in T -&gt; Shifts graph to RHS -&gt; more molecules w/ fav orientation + nec. Ea</p>
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Catalysts

substances which LOWER the activation energy by providing an alternative mechanism to speed up the rate of reaction

-> Lower Ea --> more molecules w/ necessary Ea and fav. orientation

<p>substances which LOWER the activation energy by providing an alternative mechanism to speed up the rate of reaction</p><p>-&gt; Lower Ea --&gt; more molecules w/ necessary Ea and fav. orientation</p>
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Arrhenius Equation

k = rate constant

A = frequency factor/ pre exponential factor

Ea = activation energy

e- = base of natural log

R = Constant

T = temp

<p>k = rate constant</p><p>A = frequency factor/ pre exponential factor</p><p>Ea = activation energy</p><p>e- = base of natural log</p><p>R = Constant</p><p>T = temp</p>
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Inc in P

- no effect on Ea

- inc the no. of collisions -> inc in rate

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AUTOCATALYSIS

catalysis in which one of the products of the reaction acts as a catalyst for the reaction

- Acid manganate (VII)

- Ethanedioate ions

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Ethanedioic acid

primary standard -> preps for standard solns

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[MnO4-] against time

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[Mn2+] against time

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Catalytic convertor

- mix of metals

- harmful products from car exhausts -> harmless ones

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Three way catalytic convertor structure

honey comb -> inc S.A for more efficiency

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cat.convertor:

CO -> CO2

Unburnt hydrocarbons (octane ) --> CO2 + H2O

NO/NO2 ----> N2

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Lindlar Catalyst

Lindlar's catalyst is a poisoned palladium metal catalyst that performs partial hydrogenation of alkynes in the presence of hydrogen gas.

-> Palladium deposited on CaCO3 and poisoned with Pb and S

-> alkyne -> alkene

<p>Lindlar's catalyst is a poisoned palladium metal catalyst that performs partial hydrogenation of alkynes in the presence of hydrogen gas.</p><p>-&gt; Palladium deposited on CaCO3 and poisoned with Pb and S</p><p>-&gt; alkyne -&gt; alkene</p>