Quiz: Chemical Kinetics — 28 questions

Detailed questions and answers

1. Which field of chemistry examines reaction rates, the factors that control them, and the mechanisms by which reactions occur?

Quantum chemistry
Analytical chemistry
Chemical kinetics
Chemical thermodynamics

Chemical kinetics

Explanation

Chemical kinetics focuses on how fast reactions occur, what affects their rates, and the pathways they follow. Chemical thermodynamics instead addresses energetic feasibility and related equilibrium questions.

2. A reaction has a negative Gibbs free-energy change at constant temperature and pressure but proceeds imperceptibly slowly. What does this illustrate?

A slow reaction must have a positive Gibbs free-energy change
Thermodynamic feasibility and reaction speed measure the same property
Thermodynamic feasibility does not determine reaction speed
Reaction speed determines whether Gibbs free energy is negative

Thermodynamic feasibility does not determine reaction speed

Explanation

A negative ΔG\Delta G indicates that the reaction is feasible under the stated conditions, while kinetics determines how rapidly it proceeds. The diamond-to-graphite conversion exemplifies a feasible reaction with an extremely low rate.

3. How is the rate of disappearance of a reactant related to the rate of appearance of a product in a reaction such as RPR\rightarrow P?

Both changes are represented as positive concentration changes because concentrations define rate directly
Both changes are represented as negative concentration changes because reaction concentrations decrease
Reactant disappearance is represented by a negative concentration change, while product appearance is positive
Reactant disappearance is positive, while product appearance is negative because products are consumed

Reactant disappearance is represented by a negative concentration change, while product appearance is positive

Explanation

A reactant concentration decreases, so its change is negative, whereas a product concentration increases, so its change is positive. The minus sign before the reactant change makes the reaction rate positive.

4. For RPR\rightarrow P at constant volume, the concentrations change from [R]1[R]_1 and [P]1[P]_1 to [R]2[R]_2 and [P]2[P]_2 over a finite time interval Δt\Delta t. Which expression gives the average reaction rate?

rav=d[R]dt=d[P]dtr_{av}=-\frac{d[R]}{dt}=\frac{d[P]}{dt}
rav=Δ[R]Δt=Δ[P]Δtr_{av}=-\frac{\Delta[R]}{\Delta t}=\frac{\Delta[P]}{\Delta t}
rav=Δ[R]Δt=Δ[P]Δtr_{av}=\frac{\Delta[R]}{\Delta t}=-\frac{\Delta[P]}{\Delta t}
rav=Δ[R]×Δt=Δ[P]×Δtr_{av}=-\Delta[R]\times\Delta t=\Delta[P]\times\Delta t

$$r_{av}=-\frac{\Delta[R]}{\Delta t}=\frac{\Delta[P]}{\Delta t}$$

Explanation

Average rate uses concentration changes measured over a finite interval, with a negative sign for reactant disappearance. The derivative expression describes instantaneous rate rather than average rate.

5. What does the instantaneous reaction rate represent on a concentration–time graph?

The concentration value at the point where the reaction begins
The slope of a secant spanning the entire experiment
The total concentration change divided by the initial concentration
The slope of the tangent at a particular time

The slope of the tangent at a particular time

Explanation

Instantaneous rate is defined by rinst=d[R]dt=d[P]dtr_{inst}=-\frac{d[R]}{dt}=\frac{d[P]}{dt} and corresponds to the tangent slope at a particular time. A secant slope instead represents an average rate over a finite interval.

6. For aA+bBcC+dDaA+bB\rightarrow cC+dD, why are concentration changes divided by their stoichiometric coefficients when defining a single reaction rate?

To ensure reactant concentration changes have positive signs like product changes
To make the reaction rate independent of whether time is measured in seconds or minutes
To convert every concentration into a pressure before calculating the rate
To account for the different amounts of each species consumed or produced per reaction event

To account for the different amounts of each species consumed or produced per reaction event

Explanation

Dividing by each coefficient normalizes the species-specific concentration changes to the same reaction progress. Without this adjustment, species with larger coefficients would appear to have different reaction rates for the same reaction.

7. For 2HIH2+I22HI\rightarrow H_2+I_2, which expression correctly represents the reaction rate?

r=12d[HI]dt=d[H2]dt=d[I2]dtr=-\frac{1}{2}\frac{d[HI]}{dt}=\frac{d[H_2]}{dt}=\frac{d[I_2]}{dt}
r=d[HI]dt=12d[H2]dt=d[I2]dtr=-\frac{d[HI]}{dt}=\frac{1}{2}\frac{d[H_2]}{dt}=\frac{d[I_2]}{dt}
r=12d[HI]dt=d[H2]dt=d[I2]dtr=\frac{1}{2}\frac{d[HI]}{dt}=-\frac{d[H_2]}{dt}=-\frac{d[I_2]}{dt}
r=2d[HI]dt=d[H2]dt=d[I2]dtr=-2\frac{d[HI]}{dt}=\frac{d[H_2]}{dt}=\frac{d[I_2]}{dt}

$$r=-\frac{1}{2}\frac{d[HI]}{dt}=\frac{d[H_2]}{dt}=\frac{d[I_2]}{dt}$$

Explanation

The coefficient of HI is 2, so its concentration change is divided by 2 and given a negative sign because HI is consumed. The products have coefficients of 1, so their positive derivatives directly equal the reaction rate.

8. What does an experimentally determined rate law relate?

The reaction enthalpy to the stoichiometric coefficients
The product yield to the volume of the reaction vessel
The equilibrium constant to the temperature of the reaction
The reaction rate to molar concentrations of reacting species

The reaction rate to molar concentrations of reacting species

Explanation

A rate law expresses how reaction rate depends on the molar concentrations of reacting species. A balanced equation supplies stoichiometric information but does not by itself establish the rate law.

9. For the reaction aA+bBcC+dDaA+bB\rightarrow cC+dD, which expression represents the general rate law?

r=(a+b)k[A][B]r=(a+b)k[A][B]
r=k[C]c[D]dr=k[C]^c[D]^d
r=[A]x[B]ykr=\frac{[A]^x[B]^y}{k}
r=k[A]x[B]yr=k[A]^x[B]^y

$$r=k[A]^x[B]^y$$

Explanation

The general rate law uses the rate constant multiplied by reactant concentrations raised to experimentally determined powers. The stoichiometric coefficients and product concentrations do not automatically define this expression.

10. What is the role of the rate constant kk in a rate law at a specified temperature?

It is the concentration of products at chemical equilibrium
It is the stoichiometric coefficient of the fastest reacting species
It is the proportionality constant relating rate to concentration terms
It is the exponent assigned to every reactant concentration

It is the proportionality constant relating rate to concentration terms

Explanation

At a specified temperature, kk is the proportionality constant connecting the rate to the concentration expression. It is not an exponent or a stoichiometric coefficient.

11. How is the overall order of a reaction determined?

By counting the number of products formed in the balanced equation
By summing the powers of reactant concentrations in the experimental rate law
By adding the stoichiometric coefficients of reactants in the balanced equation
By comparing the initial and final temperatures of the reaction

By summing the powers of reactant concentrations in the experimental rate law

Explanation

Reaction order is the sum of the concentration exponents in the experimentally determined rate law. Stoichiometric coefficients belong to the balanced equation and may not match those exponents.

12. What happens to the rate of a zero-order reaction when a reactant concentration changes?

The rate remains independent of that reactant concentration
The rate changes with the square of that concentration
The rate becomes inversely proportional to that concentration
The rate changes in direct proportion to that concentration

The rate remains independent of that reactant concentration

Explanation

A zero-order rate law contains a zero power for the relevant reactant, so changing its concentration does not affect the rate. Direct proportionality describes first-order dependence instead.

13. What does molecularity describe for an elementary reaction?

The number of products formed after the complete reaction sequence
The number of elementary steps included in a complex reaction
The sum of concentration powers in the overall experimental rate law
The number of reacting species colliding simultaneously in one elementary step

The number of reacting species colliding simultaneously in one elementary step

Explanation

Molecularity counts the reacting species involved in a single elementary collision or step. The concentration powers describe reaction order, while the number of steps characterizes a mechanism.

14. Which statement correctly distinguishes molecularity from reaction order?

Molecularity is measured for overall reactions, whereas order applies to single collisions
Molecularity is a positive integer from one to three, whereas order may be zero or fractional
Molecularity comes from concentration data, whereas order comes from collision counting
Molecularity may be fractional, whereas reaction order must be a positive integer

Molecularity is a positive integer from one to three, whereas order may be zero or fractional

Explanation

Molecularity refers to the integer number of species in an elementary step and ranges from one to three. Reaction order is obtained from a rate law and may be zero, fractional, or negative.

15. In a complex reaction mechanism, which step controls the overall reaction rate?

The step with the greatest number of reacting species
The final step that releases the largest amount of heat
The first product-forming step in the sequence
The slowest elementary step in the sequence

The slowest elementary step in the sequence

Explanation

A complex reaction occurs through multiple elementary steps, and its slowest step limits the overall rate. The position, molecularity, or heat release of another step does not by itself determine rate control.

16. For a zero-order reaction, how can the rate constant be calculated from the initial and current reactant concentrations?

k=[R]0[R]tk=\frac{[R]_0-[R]}{t}
k=[R]0+[R]tk=\frac{[R]_0+[R]}{t}
k=ln([R]0/[R])tk=\frac{\ln([R]_0/[R])}{t}
k=[R][R]0tk=\frac{[R]}{[R]_0t}

$$k=\frac{[R]_0-[R]}{t}$$

Explanation

The zero-order integrated law gives [R]=[R]0kt[R]=[R]_0-kt, which rearranges to the stated expression for kk. The logarithmic expression belongs to the first-order integrated law rather than the zero-order law.

17. Which concentration-time relationship describes a first-order reaction?

[R]=[R]0ekt[R]=[R]_0e^{-kt}
[R]=[R]0kt[R]=[R]_0-kt
[R]=[R]0ekt[R]=[R]_0e^{kt}
[R]=[R]0+kt[R]=[R]_0+kt

$$[R]=[R]_0e^{-kt}$$

Explanation

A first-order reaction follows exponential decay, expressed as [R]=[R]0ekt[R]=[R]_0e^{-kt} or equivalently ln([R]0/[R])=kt\ln([R]_0/[R])=kt. The linear expression with a subtraction describes a zero-order reaction.

18. What does the half-life of a reaction represent?

The time required for the reactant concentration to reach half its initial value
The time required for the rate constant to decrease to half its initial value
The time required for the reactant concentration to become equal to the product concentration
The time required for the product concentration to reach its maximum value

The time required for the reactant concentration to reach half its initial value

Explanation

Half-life is defined as the time needed for a reactant concentration to decrease to half of its initial value. It is not defined by the product concentration or by a change in the rate constant.

19. A zero-order reaction has its initial reactant concentration doubled while its rate constant remains unchanged; what happens to its half-life?

It is reduced by half because the reaction consumes more reactant
It remains unchanged because the rate constant is unchanged
It increases fourfold because half-life depends quadratically on concentration
It doubles because t1/2=[R]02kt_{1/2}=\frac{[R]_0}{2k}

It doubles because $$t_{1/2}=\frac{[R]_0}{2k}$$

Explanation

For a zero-order reaction, t1/2=[R]02kt_{1/2}=\frac{[R]_0}{2k}, so the half-life is directly proportional to the initial concentration. The first-order result, in which half-life is independent of initial concentration, does not apply here.

20. Which expression gives the half-life of a first-order reaction?

t1/2=0.693kt_{1/2}=\frac{0.693}{k}
t1/2=0.693kt_{1/2}=0.693k
t1/2=2k[R]0t_{1/2}=\frac{2k}{[R]_0}
t1/2=[R]02kt_{1/2}=\frac{[R]_0}{2k}

$$t_{1/2}=\frac{0.693}{k}$$

Explanation

For a first-order reaction, the half-life is t1/2=0.693kt_{1/2}=\frac{0.693}{k} and does not depend on the initial concentration. The expression involving [R]0[R]_0 is the zero-order half-life formula.

21. Why can a reaction involving several reactants exhibit pseudo-first-order behavior?

The reaction has only one reactant and therefore has first-order stoichiometry
The rate constant becomes independent of temperature during the reaction
One reactant is in large excess, so its concentration remains nearly constant
All reactant concentrations decrease at the same constant rate

One reactant is in large excess, so its concentration remains nearly constant

Explanation

A higher-order reaction can behave as first order when one reactant is present in large excess and its concentration remains nearly constant. Treating that concentration as effectively constant reduces the observed concentration dependence.

22. In the Arrhenius equation k=AeEa/(RT)k=Ae^{-E_a/(RT)}, what does AA represent?

The frequency factor associated with the reaction
The activation energy required to form the activated complex
The gas constant used to relate energy and temperature
The absolute temperature at which the reaction occurs

The frequency factor associated with the reaction

Explanation

In the Arrhenius equation, AA is the pre-exponential frequency factor, while EaE_a is the activation energy. The activation energy appears in the exponential term rather than representing the frequency factor.

23. For a plot of lnk\ln k against 1/T1/T, what are the slope and intercept predicted by the logarithmic Arrhenius equation?

Slope R/Ea-R/E_a and intercept AA
Slope Ea/R-E_a/R and intercept lnA\ln A
Slope lnA\ln A and intercept Ea/R-E_a/R
Slope Ea/RE_a/R and intercept lnA\ln A

Slope $$-E_a/R$$ and intercept $$\ln A$$

Explanation

Rearranging the Arrhenius equation gives lnk=EaRT+lnA\ln k=-\frac{E_a}{RT}+\ln A, so the slope versus 1/T1/T is Ea/R-E_a/R and the intercept is lnA\ln A. The intercept and slope are therefore not interchangeable.

24. What is activation energy in the context of a chemical reaction?

The energy stored in the frequency factor before collisions occur
The total energy released when products form from the reactants
The energy required to form the activated complex from the reacting molecules
The average kinetic energy of all molecules in the reaction mixture

The energy required to form the activated complex from the reacting molecules

Explanation

Activation energy is the energy required for reacting molecules to form the activated complex. It is not the overall energy change of the reaction or the average kinetic energy of the mixture.

25. What does a catalyst do to increase the rate of a chemical reaction?

It increases the Gibbs energy difference between reactants and products
It provides an alternative pathway with lower activation energy
It raises the equilibrium constant by stabilizing the products
It permanently changes into a new chemical species during reaction

It provides an alternative pathway with lower activation energy

Explanation

A catalyst speeds a reaction by offering an alternative pathway whose activation energy is lower, while remaining chemically unchanged overall. Increasing the equilibrium constant would alter the equilibrium state, which catalysis does not do.

26. How does a catalyst affect a reversible reaction approaching equilibrium?

It accelerates the reverse direction and shifts equilibrium toward reactants
It slows both directions while leaving the equilibrium composition unchanged
It accelerates the forward direction and shifts equilibrium toward products
It accelerates both directions similarly, so equilibrium is reached sooner

It accelerates both directions similarly, so equilibrium is reached sooner

Explanation

A catalyst accelerates the forward and reverse reactions to the same extent, reducing the time required to reach equilibrium. It does not favor one direction or change the equilibrium composition.

27. In the collision-theory rate relation r=ZABeEa/(RT)Pr=Z_{AB}e^{-E_a/(RT)}P, what does the factor PP represent?

The proportion of collisions whose energy exceeds the activation threshold
The pressure exerted by reactant molecules on the container walls
The product concentration accumulated after the reaction begins
The probability that colliding molecules have a suitable orientation

The probability that colliding molecules have a suitable orientation

Explanation

The factor PP is the steric factor, which accounts for whether molecules meet in an orientation suitable for reaction. The energy requirement is represented by the exponential factor involving EaE_a, not by PP.

28. Which collision between reactant molecules is most likely to produce products according to collision theory?

A collision with sufficient energy but an unsuitable molecular orientation
A collision with sufficient energy and a suitable molecular orientation
A collision involving molecules that remain far enough apart to avoid contact
A collision with suitable orientation but energy below the activation threshold

A collision with sufficient energy and a suitable molecular orientation

Explanation

An effective collision requires both energy at least equal to the activation threshold and a suitable orientation. A collision that lacks either condition does not form products, even if it satisfies the other condition.

Review with flashcards

Memorize the answers with 51 flashcards on Chemical Kinetics.

What does chemical kinetics study in chemistry?

Reaction rates, factors controlling them, and reaction mechanisms.

What does thermodynamics predict about a chemical reaction?

Whether the reaction is feasible.

What does chemical kinetics determine about a reaction?

How rapidly the reaction occurs and how its rate changes under conditions.

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