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Chemical Kinetics Practice Questions & Answers

Module 13: Chemical Kinetics

The study of the speed (rate) of chemical reactions and reaction mechanisms.

Topics:

  • Reaction Rates: Average vs. Instantaneous rates.
  • Rate Laws: Determining differential rate laws and rate constants (k).
  • Integrated Rate Laws: Zero, First, and Second-order reactions.
  • Arrhenius Equation: Activation energy and temperature dependence.

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According to the definition provided in OpenStax Chemistry 2e, how is the rate of a chemical reaction generally expressed in terms of reactant or product amounts?

  • As the total mass of product produced divided by the molecular weight.

  • As the change in the amount of a reactant or product per unit time.

  • As the time required for the reaction to reach equilibrium.

  • As the product of the concentrations of all reactants.

View Answer & Explanation
Correct Answer: Option B -

As the change in the amount of a reactant or product per unit time.

Explanation:

The rate of reaction is defined as the change in the amount of a reactant or product per unit time. For reactants and products in solution, their molar concentrations are used. Source: OpenStax 12.1 Chemical Reaction Rates.

Consider the following balanced reaction involving ammonia:
2NH3(g)N2(g)+3H2(g)2NH_3(g) \rightarrow N_2(g) + 3H_2(g)2NH3(g)N2(g)+3H2(g)
If the rate of decomposition of ammonia (NH3NH_3NH3) at a certain instant is 2.0×106 M/s2.0 \times 10^{-6} \text{ M/s}2.0×106 M/s, what is the rate of production of hydrogen gas (H2H_2H2) at that same instant?

  • 1.0×106 M/s1.0 \times 10^{-6} \text{ M/s}1.0×106 M/s

  • 2.0×106 M/s2.0 \times 10^{-6} \text{ M/s}2.0×106 M/s

  • 3.0×106 M/s3.0 \times 10^{-6} \text{ M/s}3.0×106 M/s

  • 6.0×106 M/s6.0 \times 10^{-6} \text{ M/s}6.0×106 M/s

View Answer & Explanation
Correct Answer: Option C -

3.0×106 M/s3.0 \times 10^{-6} \text{ M/s}3.0×106 M/s

Explanation:

According to the stoichiometry, 3 moles of H2H_2H2 are produced for every 2 moles of NH3NH_3NH3 consumed. The rate relationship is:
12Δ[NH3]Δt=13Δ[H2]Δt-\frac{1}{2}\frac{\Delta[NH_3]}{\Delta t} = \frac{1}{3}\frac{\Delta[H_2]}{\Delta t}21ΔtΔ[NH3]=31ΔtΔ[H2]
Given the rate of decomposition (positive value) is 2.0×1062.0 \times 10^{-6}2.0×106, the rate of H2H_2H2 production is 32×(2.0×106)=3.0×106 M/s\frac{3}{2} \times (2.0 \times 10^{-6}) = 3.0 \times 10^{-6} \text{ M/s}23×(2.0×106)=3.0×106 M/s. Source: OpenStax 12.1 Relative Rates of Reaction.

In a graph plotting the concentration of a reactant versus time, what mathematical concept represents the instantaneous rate of the reaction at a specific time tt​t?

  • The slope of the line connecting the initial and final concentrations.

  • The negative of the slope of the line tangent to the curve at time tt​t.

  • The area under the curve from time 00​0​ to tt​t.

  • The y-intercept of the curve.

View Answer & Explanation
Correct Answer: Option B -

The negative of the slope of the line tangent to the curve at time tt​t.

Explanation:

The instantaneous rate at any time tt​t is given by the negative of the slope of a straight line that is tangent to the concentration-time curve at that time. Source: OpenStax 12.1 Chemical Reaction Rates.

When writing a rate expression for the consumption of a reactant, why is a negative sign conventionally added to the change in concentration term (e.g., Δ[A]Δt-\frac{\Delta[A]}{\Delta t}ΔtΔ[A])?

  • To indicate that the reaction is exothermic.

  • To make the resulting reaction rate a positive quantity, since reactant concentration decreases.

  • To represent the activation energy barrier.

  • To account for the reverse reaction occurring simultaneously.

View Answer & Explanation
Correct Answer: Option B -

To make the resulting reaction rate a positive quantity, since reactant concentration decreases.

Explanation:

Since the reactant concentration decreases as the reaction proceeds, Δ[A]\Delta[A]Δ[A] is a negative quantity. Reaction rates are, by convention, positive quantities, so the negative change is multiplied by 1-11. Source: OpenStax 12.1 Chemical Reaction Rates.

Which of the following is NOT listed in OpenStax Section 12.2 as one of the five primary factors affecting the rates of chemical reactions?

  • The chemical nature of the reacting substances.

  • The state of subdivision (surface area) of the reactants.

  • The molar mass of the product.

  • The temperature of the reactants.

View Answer & Explanation
Correct Answer: Option C -

The molar mass of the product.

Explanation:

The five factors listed are: chemical nature, state of subdivision (physical state), temperature, concentration, and the presence of a catalyst. Molar mass of the product is not a primary factor affecting rate. Source: OpenStax 12.2 Factors Affecting Reaction Rates.

Why does iron powder react more rapidly with dilute hydrochloric acid than a solid iron nail of the same mass?

  • Iron powder has a different chemical composition than the nail.

  • The powder has a greater total surface area exposed to the acid.

  • The iron nail contains a protective oxide coating that the powder lacks.

  • The activation energy for the powder is lower than for the nail.

View Answer & Explanation
Correct Answer: Option B -

The powder has a greater total surface area exposed to the acid.

Explanation:

Compared with large solid particles, the rate for smaller particles (powder) is greater because the surface area in contact with the other reactant phase is significantly greater. Source: OpenStax 12.2 The Physical States of the Reactants.

According to the general rule of thumb mentioned in the text, how does the reaction rate for many chemical processes change when the temperature is raised by 10C10^\circ\text{C}10C?

  • It increases by approximately 10%.

  • It is approximately halved.

  • It is approximately doubled.

  • It increases by a factor of 10.

View Answer & Explanation
Correct Answer: Option C -

It is approximately doubled.

Explanation:

For many chemical processes, reaction rates are approximately doubled when the temperature is raised by 10C10^\circ\text{C}10C. Source: OpenStax 12.2 Temperature of the Reactants.

Which of the following best explains why increasing the concentration of reactants usually increases the reaction rate?

  • It lowers the activation energy of the reaction.

  • It increases the frequency of collisions between molecules.

  • It changes the order of the reaction.

  • It makes the reaction more exothermic.

View Answer & Explanation
Correct Answer: Option B -

It increases the frequency of collisions between molecules.

Explanation:

Collision theory explains that with an increase in concentration, the chances for collisions between molecules are increased because there are more molecules per unit volume. More collisions mean a faster reaction rate. Source: OpenStax 12.5 Collision Theory (referencing 12.2 concepts).

Consider the following initial rate data for the reaction A+BCA + B \rightarrow CA+BC:

Trial[A]0[A]_0[A]0 (M)[B]0[B]_0[B]0 (M)Initial Rate (M/s)
10.100.102.0×1032.0 \times 10^{-3}2.0×103
20.200.104.0×1034.0 \times 10^{-3}4.0×103
30.100.202.0×1032.0 \times 10^{-3}2.0×103

What is the reaction order with respect to reactant A?

  • Zero order

  • First order

  • Second order

  • Third order

View Answer & Explanation
Correct Answer: Option B -

First order

Explanation:

Compare Trial 1 and Trial 2. [B][B][B] is constant (0.10 M). [A][A][A] doubles (0.100.200.10 \rightarrow 0.200.100.20). The rate doubles (2.04.02.0 \rightarrow 4.02.04.0). Since rate [A]1\propto [A]^1[A]1, the reaction is First order with respect to A. Source: OpenStax 12.3 Method of Initial Rates.

Refer to the data table in the previous question (Trials 1, 2, and 3).

Trial[A]0[A]_0[A]0 (M)[B]0[B]_0[B]0 (M)Initial Rate (M/s)
10.100.102.0×1032.0 \times 10^{-3}2.0×103
30.100.202.0×1032.0 \times 10^{-3}2.0×103

What is the reaction order with respect to reactant B?

  • Zero order

  • First order

  • Second order

  • Half order

View Answer & Explanation
Correct Answer: Option A -

Zero order

Explanation:

Compare Trial 1 and Trial 3. [A][A][A] is constant (0.10 M). [B][B][B] doubles (0.100.200.10 \rightarrow 0.200.100.20). The rate remains unchanged (2.0×1032.0 \times 10^{-3}2.0×103). Since the rate is independent of [B][B][B], the reaction is Zero order with respect to B. Source: OpenStax 12.3 Method of Initial Rates.

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