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Stoichiometry of Gaseous Substances, Mixtures, and Reactions Quiz

12 questions chemistry Grades 9-12

The question sheet

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  1. Which relationship is used to calculate the density of a gas of known identity?

    • d = mRT/PV
    • d = PV/nRT
    • d = MP/RT
    • d = RT/MP
    Reveal answer

    Answer: d = MP/RT

    Source evidence

    PDF page 491: nRT n RT The ratio m/n is the definition of molar mass, M: m M = n The density equation can then be written MP d = RT This relation may be used for calculating the densities of gases of known identities at specified values of pressure and temperature as demonstrated in Example 9.11.

  2. What is the density of molecular nitrogen gas at STP, using M = 28.01 g/mol?

    • 28.01 g/L
    • 1.25 g/L
    • 2.50 g/L
    • 0.0847 g/L
    Reveal answer

    Answer: 1.25 g/L

    Source evidence

    PDF page 491: What is the density of molecular nitrogen gas at STP? Solution The molar mass of molecular nitrogen, N2, is 28.01 g/mol. Substituting this value along with standard temperature and pressure into the gas density equation yields (28.01 g/mol)(1.00 atm) MP d = = = 1.25 g/L −1 −1 RT (0.0821 L·atm·mol K )(273 K) Check Your Learning What is the density of molecular hydrogen gas at 17.0 °C and a pressure of 760 torr? Answer: d = 0.0847 g/L

  3. Which equation is used to determine the molar mass of an unknown gas from lab measurements?

    • M = mRT/PV
    • M = RT/PV
    • M = nRT/PV
    • M = PV/RT
    Reveal answer

    Answer: M = mRT/PV

    Source evidence

    PDF page 492: mRT M = PV Determining the molar mass of a gas via this approach is demonstrated in Example 9.12.

    PDF page 491: When the identity of a gas is unknown, measurements of the mass, pressure, volume, and temperature of a sample can be used to calculate the molar mass of the gas (a useful property for identification purposes). Combining the ideal gas equation PV = nRT and the definition of molarity m M = n yields the following equation:

  4. Cyclopropane has empirical mass 14.0 and molar mass 42.0 g/mol; its molecular formula is:

    • CH2
    • C4H8
    • C2H4
    • C3H6
    Reveal answer

    Answer: C3H6

    Source evidence

    PDF page 492: M = = = 42.0 g/mol PV (0.984 atm)(1.00 L) Comparing the molar mass to the empirical formula mass shows how many empirical formula units make up a molecule: M 42.0 g/mol = = 3 EM 14.0 g/mol The molecular formula is thus derived from the empirical formula by multiplying each of its subscripts by three: (CH ) = C H 2 3 3 6

  5. For acetylene (92.3% C, 7.7% H) with M near 26, the molecular formula is:

    • CH
    • C2H2
    • C3H6
    • C2H4
    Reveal answer

    Answer: C2H2

    Source evidence

    PDF page 492: Check Your Learning Acetylene, a fuel used welding torches, is composed of 92.3% C and 7.7% H by mass. Find the empirical formula. If 1.10 g of acetylene occupies of volume of 1.00 L at 1.15 atm and 59.5 °C, what is the molecular formula for acetylene? Answer: Empirical formula, CH; Molecular formula, C2H2

  6. A 0.494-g chloroform gas sample gave what approximate molar mass?

    • 28.01 g/mol
    • 120 g/mol
    • 124 g/mol
    • 42.0 g/mol
    Reveal answer

    Answer: 120 g/mol

    Source evidence

    PDF page 493: mRT M = = = 120 g/mol. PV 0.976 atm × 0.129 L Check Your Learning

  7. A phosphorus vapor sample gave 124 g/mol; its molecular formula is:

    • P2
    • P4
    • P8
    • P
    Reveal answer

    Answer: P4

    Source evidence

    PDF page 493: A sample of phosphorus that weighs 3.243 × 10 g exerts a pressure of 31.89 kPa in a 56.0-mL bulb at 550 °C. What are the molar mass and molecular formula of phosphorus vapor? Answer: 124 g/mol P4

  8. According to Dalton's law, the total pressure of an ideal gas mixture equals:

    • The largest partial pressure
    • The sum of partial pressures
    • The product of partial pressures
    • The average partial pressure
    Reveal answer

    Answer: The sum of partial pressures

    Source evidence

    PDF page 493: Unless they chemically react with each other, the individual gases in a mixture of gases do not affect each other’s pressure. Each individual gas in a mixture exerts the same pressure that it would exert if it were present alone in the container (Figure 9.20). The pressure exerted by each individual gas in a mixture is called its partial pressure. This observation is summarized by Dalton’s law of partial pressures: The total pressure of a mixture of ideal gases is equal to the sum of the partial pressures of the component gases: P

  9. The pressure a single gas exerts in a mixture, as if alone, is called its:

    • Vapor pressure
    • Partial pressure
    • Total pressure
    • Mole fraction
    Reveal answer

    Answer: Partial pressure

    Source evidence

    PDF page 493: Unless they chemically react with each other, the individual gases in a mixture of gases do not affect each other’s pressure. Each individual gas in a mixture exerts the same pressure that it would exert if it were present alone in the container (Figure 9.20). The pressure exerted by each individual gas in a mixture is called its partial pressure. This observation is summarized by Dalton’s law of partial pressures: The total pressure of a mixture of ideal gases is equal to the sum of the partial pressures of the component gases: P

  10. Mole fraction of a component is defined as its moles divided by:

    • The container volume
    • The molar mass
    • The partial pressure
    • Total moles of all components
    Reveal answer

    Answer: Total moles of all components

    Source evidence

    PDF page 494: The partial pressure of gas A is related to the total pressure of the gas mixture via its mole fraction (X), a unit of concentration defined as the number of moles of a component of a solution divided by the total number of moles of all components: n A X =

  11. In the anesthesia mixture (2.83 mol O2, 8.41 mol N2O), the mole fraction of O2 is:

    • 0.500
    • 0.748
    • 0.192
    • 0.252
    Reveal answer

    Answer: 0.252

    Source evidence

    PDF page 495: A n Total For O2, n O 2.83 mol 2 X = = = 0.252 O n 2 (2.83 + 8.41) mol Total

  12. For the anesthesia mixture at 192 kPa, the partial pressure of N2O is:

    • 48.4 kPa
    • 96.0 kPa
    • 143.6 kPa
    • 192 kPa
    Reveal answer

    Answer: 143.6 kPa

    Source evidence

    PDF page 495: = 0.748 × 192 kPa = 143.6 kPa

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