Chapter 10- Gases

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Boyle’s Law

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Chemistry: The Central Science AP Edition, 14th ed. published by Pearson

34 Terms

1

Boyle’s Law

the volume of a fixed quantity of gas is inversely proportional to its pressure; V = constant x 1/P or PV = constant

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2

Charles Law

the volume of a fixed quantity of gas at constant pressure increases as the temperature increases; V = constant x T or V/T = constant

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3

Gay-Lussac’s Law of combining volumes

at a given temperature and pressure, the volumes of gases which react are ratios of small whole numbers; the pressure and Kelvin temperature of a gas are directly proportional, provided the volume remains constant; P1/T1 = P2/T2

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4

Combined Gas Law

relationship between pressure, volume, and temperature of a fixed amount of gas; combination of Boyle’s, Charles's, and Gay-Lussac’s laws; (P1V1)/T1 = (P2V2)/T2

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5

Avogadro’s Hypothesis

equal volumes of gas at the same temperature and pressure will contain the same number of molecules

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6

Avogadro’s Law

the volume of gas at a given temperature and pressure is directly proportional to the number of moles of gas; 22.4 L of any gas at 0 degrees C contain 6.02 × 1023 gas molecules; V = constant x n

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7

Gases

composed of nonmetallic elements, simple moleculars formulas, and low molar masses; made up of molecules or atoms that are arranged without structure; no fixed shape or volume

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8

Vapor

substances that are liquids of solids under ordinary conditions that also exist in the gaseous state; H2O exists as liquid water, solid ice, or water vapor

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9

Iiquid

has a definite volume but no definite shape; made up of atoms or molecules that are connected by bonds and their particles can flow freely; less rigid than solids but more rigid than gases

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10

Solid

a substance that has definite shape and volume; particles are arranged in a specific arrangement; firm or hard

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11

Properties of Gas

expand spontaneously (to fill a container); highly compressible; form homogeneous mixtures; nonmetallic elements; different chemical properties

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12

Absolute Zero

0 K or -273.15 degrees C; William Thomson proposed an absolute-temperature scale known as Kelvin scale

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13

Density as it relates to gases

d = (nM)/V = (PM)/(RT); depends on its pressure, molar mass, and temperature; the higher the molar mass and pressure, denser the gas; higher temperature, less dense the gas; less dense gas will lie above a denser gas without mixing (hotter gas is less dense so it rises); molar mass of a gas = M = (dRT)/P

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14

Kinetic Molecular Theory

the theory of moving molecules; pressure of a gas caused by collisions with container but its magnitude is determined by how often and how forcefully the collisions happend; proportional to temperature so at any temperature, same average kinetic energy; if absolute temperature is doubled, average kinetic energy of its molecules doubles; KE = ½ mu²

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15

5 Parts of Kinetic Molecular Theory

random motion (gases consists of molecules in continuous random motion); negligible molecular volume (combined volume of all of the gas’ molecules is relative to its total volume); negligible forces (attractive and repulsive forces between gas molecules are insignificant); constant average kinetic energy(as temperature stays constant, the average kinetic energy of molecules does not change; energy can be transfered during collisions though); average kinetic energy proportional to temperature (proportional to absolute temperature; at any temperature, all gas molecules have same average kinetic energy)

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16

Diffusion

spread of one substance throughout a space for a second substance; faster for light gas molecules; significantly slower than RMS speed; slowed by gas molecules colliding with each other

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17

Effusion

escape of gas molecules through a tiny hole; Graham’s Law

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18

Graham’s Law of Effusion

r1/r2 = sqrt(M2/M1); r1 and r2 - effusion of two gases; M1 and M2 - olar masses; a lighter gas has the higher effusion rate; rate of effusion is proportional to the rms speed (root mean square speed- speed of molecule having the same kinetic energy and average kinetic energy)

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19

Maxwell Boltzmann

the distribution of speeds for a gas at a certain temperature; higher temperatures increase average particle speed; high molar mass, average particle speed decreases; average kinetic energy increases as temperature increases because temperature increase increases particle speed that is directly proportional to kinetic energy; molar mass does not affect average kinetic energy because increasing molar mass decreases particle speed which cancel out so kinetic energy stays the same

<p>the distribution of speeds for a gas at a certain temperature; higher <em>temperatures</em> increase <em>average particle speed</em>; high <em>molar mass</em>, average particle speed decreases; <em>average kinetic energy</em> increases as temperature increases because temperature increase increases particle speed that is directly proportional to kinetic energy; molar mass does not affect average kinetic energy because increasing molar mass decreases particle speed which cancel out so kinetic energy stays the same</p>
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20

What causes deviations from the ideal gas law?

higher pressure = greater deviation → gas molecules get closer, intermolecular distance decreases so attractive forces take over; temperature increase = more ideal gas → because gas molecules move faster and apart so more energy is available to break intermolecular forces; increase with increasing molecular complexity (volume + attractive forces) and increasing mass (volume); volumes of real gases are larger and have smaller pressures of ideal gases

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21

Ideal Gas

V = (nRT)/P; molecules do not interact with each other; molecules’ combined volume is much smaller than the volume the gas occupies

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22

Standard Temperature and Pressure

0 C and 1 atm

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23

Pressure (P)

force per unit; SI is pascals (Pa); bars (bar = 105 Pa); atmosphere (atm) and torr (torr or mmHg); barometer measures atmospheric pressure; manometer measures pressure of enclosed gases

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24

Volume (V)

liters

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25

Temperature

kelvins

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26

Dalton’s Law of partial pressure

each gas exerts if present alone under same conditions; add all of the partial pressures up to make total pressure; partial pressure = mole fractions times total pressure

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27

Mole Fraction

ratio of moles of one component of a mixture to the total moles of all components

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28
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29

root-mean-square (RMS) speed, urms

varies in proportion to the square root for the absolute temperature and inversely with the square root of the molar mass; = sqrt((3RT)/M) but most probably speed of a gas molecules is ump = sqrt((2RT)/M)

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30

Mean free path

mean distance traveled between collisions; moving molecules has short path; collisions between molecules limit diffusion rate

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31

as pressure increases, volume

decreases

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32

as volume increase, pressure

decreases

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33

as temperature increases, volume

increases

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34

as pressure increases, n

increases

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