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Chemical Equilibria Quiz

12 questions chemistry Grades 9-12

The question sheet

Reveal any answer as you study
  1. When does a reversible reaction system reach equilibrium?

    • When forward and reverse rates are equal
    • When concentrations reach zero
    • When the forward reaction stops
    • When all reactants are consumed
    Reveal answer

    Answer: When forward and reverse rates are equal

    Source evidence

    PDF page 732: The convention for writing chemical equations involves placing reactant formulas on the left side of a reaction arrow and product formulas on the right side. By this convention, and the definitions of “reactant” and “product,” a chemical equation represents the reaction in question as proceeding from left to right. Reversible reactions, however, may proceed in both forward (left to right) and reverse (right to left) directions. When the rates of the forward and reverse reactions are equal, the concentrations of the reactant and product species remain constant over time and the system is at equilibrium. The relative concentrations of reactants and products in equilibrium systems vary greatly; some systems contain mostly products at equilibrium, some contain mostly reactants, and some contain appreciable amounts of both.

  2. At equilibrium, the concentrations of reactants and products:

    • Drop to zero
    • Continually increase
    • Remain constant over time
    • Oscillate rapidly
    Reveal answer

    Answer: Remain constant over time

    Source evidence

    PDF page 732: The convention for writing chemical equations involves placing reactant formulas on the left side of a reaction arrow and product formulas on the right side. By this convention, and the definitions of “reactant” and “product,” a chemical equation represents the reaction in question as proceeding from left to right. Reversible reactions, however, may proceed in both forward (left to right) and reverse (right to left) directions. When the rates of the forward and reverse reactions are equal, the concentrations of the reactant and product species remain constant over time and the system is at equilibrium. The relative concentrations of reactants and products in equilibrium systems vary greatly; some systems contain mostly products at equilibrium, some contain mostly reactants, and some contain appreciable amounts of both.

  3. According to the convention, a chemical equation shows the reaction proceeding:

    • In neither direction
    • Left to right
    • In random directions
    • Right to left
    Reveal answer

    Answer: Left to right

    Source evidence

    PDF page 732: The convention for writing chemical equations involves placing reactant formulas on the left side of a reaction arrow and product formulas on the right side. By this convention, and the definitions of “reactant” and “product,” a chemical equation represents the reaction in question as proceeding from left to right. Reversible reactions, however, may proceed in both forward (left to right) and reverse (right to left) directions. When the rates of the forward and reverse reactions are equal, the concentrations of the reactant and product species remain constant over time and the system is at equilibrium. The relative concentrations of reactants and products in equilibrium systems vary greatly; some systems contain mostly products at equilibrium, some contain mostly reactants, and some contain appreciable amounts of both.

  4. Reversible reactions may proceed in which directions?

    • Neither direction
    • Only reverse
    • Both forward and reverse
    • Only forward
    Reveal answer

    Answer: Both forward and reverse

    Source evidence

    PDF page 732: The convention for writing chemical equations involves placing reactant formulas on the left side of a reaction arrow and product formulas on the right side. By this convention, and the definitions of “reactant” and “product,” a chemical equation represents the reaction in question as proceeding from left to right. Reversible reactions, however, may proceed in both forward (left to right) and reverse (right to left) directions. When the rates of the forward and reverse reactions are equal, the concentrations of the reactant and product species remain constant over time and the system is at equilibrium. The relative concentrations of reactants and products in equilibrium systems vary greatly; some systems contain mostly products at equilibrium, some contain mostly reactants, and some contain appreciable amounts of both.

  5. The reversible decomposition in Figure 13.2 converts colorless N2O4 into what?

    • Brown nitrogen dioxide
    • Colorless oxygen
    • Blue nitrogen trioxide
    • White solid
    Reveal answer

    Answer: Brown nitrogen dioxide

    Source evidence

    PDF page 732: Figure 13.2 illustrates fundamental equilibrium concepts using the reversible decomposition of colorless dinitrogen

    PDF page 732: tetroxide to yield brown nitrogen dioxide, an elementary reaction described by the equation: N O (g) ⇌ 2NO (g) 2 4 2 Note that a special double arrow is used to emphasize the reversible nature of the reaction.

  6. Which symbol emphasizes the reversible nature of a reaction?

    • A plus sign
    • A single arrow
    • A double arrow
    • An equals sign
    Reveal answer

    Answer: A double arrow

    Source evidence

    PDF page 732: tetroxide to yield brown nitrogen dioxide, an elementary reaction described by the equation: N O (g) ⇌ 2NO (g) 2 4 2 Note that a special double arrow is used to emphasize the reversible nature of the reaction.

  7. As the N2O4 decomposition begins (t = 0), the reverse reaction rate is:

    • At its maximum
    • Zero
    • Greater than forward rate
    • Equal to forward rate
    Reveal answer

    Answer: Zero

    Source evidence

    PDF page 733: 2 rater = kr[NO ] 2 As the reaction begins (t = 0), the concentration of the N2O4 reactant is finite and that of the NO2 product is zero, so the forward reaction proceeds at a finite rate while the reverse reaction rate is zero. As time passes, N−2O4 is consumed and its concentration falls, while NO2 is produced and its concentration increases (Figure 13.2b). The decreasing concentration of the reactant slows the forward reaction rate, and the increasing product concentration speeds the reverse reaction rate (Figure 13.2c). This process continues until the forward and reverse reaction rates

  8. At t = 0, the concentration of the NO2 product is:

    • Zero
    • Equal to N2O4
    • At maximum
    • Finite and large
    Reveal answer

    Answer: Zero

    Source evidence

    PDF page 733: 2 rater = kr[NO ] 2 As the reaction begins (t = 0), the concentration of the N2O4 reactant is finite and that of the NO2 product is zero, so the forward reaction proceeds at a finite rate while the reverse reaction rate is zero. As time passes, N−2O4 is consumed and its concentration falls, while NO2 is produced and its concentration increases (Figure 13.2b). The decreasing concentration of the reactant slows the forward reaction rate, and the increasing product concentration speeds the reverse reaction rate (Figure 13.2c). This process continues until the forward and reverse reaction rates

  9. As N2O4 is consumed over time, the forward reaction rate:

    • Becomes zero instantly
    • Slows down
    • Stays constant
    • Speeds up
    Reveal answer

    Answer: Slows down

    Source evidence

    PDF page 733: 2 rater = kr[NO ] 2 As the reaction begins (t = 0), the concentration of the N2O4 reactant is finite and that of the NO2 product is zero, so the forward reaction proceeds at a finite rate while the reverse reaction rate is zero. As time passes, N−2O4 is consumed and its concentration falls, while NO2 is produced and its concentration increases (Figure 13.2b). The decreasing concentration of the reactant slows the forward reaction rate, and the increasing product concentration speeds the reverse reaction rate (Figure 13.2c). This process continues until the forward and reverse reaction rates

  10. As NO2 concentration increases, the reverse reaction rate:

    • Slows down
    • Stays constant
    • Speeds up
    • Stays zero
    Reveal answer

    Answer: Speeds up

    Source evidence

    PDF page 733: 2 rater = kr[NO ] 2 As the reaction begins (t = 0), the concentration of the N2O4 reactant is finite and that of the NO2 product is zero, so the forward reaction proceeds at a finite rate while the reverse reaction rate is zero. As time passes, N−2O4 is consumed and its concentration falls, while NO2 is produced and its concentration increases (Figure 13.2b). The decreasing concentration of the reactant slows the forward reaction rate, and the increasing product concentration speeds the reverse reaction rate (Figure 13.2c). This process continues until the forward and reverse reaction rates

  11. A reaction at equilibrium is best described as:

    • Frozen
    • Dynamic
    • Stopped completely
    • Irreversible
    Reveal answer

    Answer: Dynamic

    Source evidence

    PDF page 734: become equal, at which time the reaction has reached equilibrium, as characterized by constant concentrations of its reactants and products (shaded areas of Figure 13.2b and Figure 13.2c). It’s important to emphasize that chemical equilibria are dynamic; a reaction at equilibrium has not “stopped,” but is proceeding in the forward and reverse directions at the same rate. This dynamic nature is essential to understanding equilibrium behavior as discussed in this and subsequent chapters of the text.

  12. At equilibrium, the reaction proceeds in the forward and reverse directions:

    • Only forward
    • At the same rate
    • At opposite times
    • Not at all
    Reveal answer

    Answer: At the same rate

    Source evidence

    PDF page 734: become equal, at which time the reaction has reached equilibrium, as characterized by constant concentrations of its reactants and products (shaded areas of Figure 13.2b and Figure 13.2c). It’s important to emphasize that chemical equilibria are dynamic; a reaction at equilibrium has not “stopped,” but is proceeding in the forward and reverse directions at the same rate. This dynamic nature is essential to understanding equilibrium behavior as discussed in this and subsequent chapters of the text.

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