IB Chemistry S1.5 Ideal Gases

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Vocabulary flashcards covering the IB Chemistry topic on Ideal Gases, gas law equations, conversions, kinetic model assumptions, and real gas deviations.

Last updated 1:43 AM on 10/6/26
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18 Terms

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Ideal Gas

A theoretical gas model consisting of point particles in constant random motion with negligible particle volume, no intermolecular forces, continuous random straight-line motion between collisions, and perfectly elastic collisions.

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Elastic Collisions

Collisions between gas particles or container walls in which kinetic energy is conserved and the duration of each collision is far less than the time between collisions.

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Temperature (Kinetic Theory)

A measure of the average kinetic energy of the particles in a gas sample.

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Pressure (Kinetic Theory)

The time-averaged, isotropic force per unit area produced by gas particles colliding with the container walls.

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Internal Energy of an Ideal Gas

The total energy of an ideal gas, which depends solely on temperature and is independent of volume or pressure.

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Ideal Gas Equation

The equation PV=nRTPV = nRT where PP is pressure in PaPa (N m−2N\,m^{-2}), VV is volume in m3m^3, nn is amount of substance in molmol, R=8.31 J mol−1 K−1R = 8.31\,J\,mol^{-1}\,K^{-1} is the gas constant, and TT is absolute temperature in KK.

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Combined Gas Law

The relation P1V1T1=P2V2T2\frac{P_1 V_1}{T_1} = \frac{P_2 V_2}{T_2} used to evaluate a fixed amount of gas changing between two sets of conditions.

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Standard Temperature and Pressure (STP)

Standard reference conditions defined as a temperature of 273 K273\,K and a pressure of 1.00×105 Pa1.00 \times 10^5\,Pa.

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Molar Volume (VmV_m)

The volume occupied by one mole of gas at specified temperature and pressure, which equals approximately 22.7 dm3 mol−122.7\,dm^3\,mol^{-1} at STP.

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P-V Relationship (at Constant Temperature)

An inverse relationship where P⋅V=constantP \cdot V = \text{constant}, forming a rectangular hyperbola on a PP vs VV plot and a straight line on a PP vs 1V\frac{1}{V} plot.

<p>An inverse relationship where $$P \cdot V = \text{constant}$$, forming a rectangular hyperbola on a $$P$$ vs $$V$$ plot and a straight line on a $$P$$ vs $$\frac{1}{V}$$ plot.</p>
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V-T Relationship (at Constant Pressure)

A directly proportional relationship between volume and absolute temperature, forming a straight line through the origin when temperature is measured in Kelvin (KK).

<p>A directly proportional relationship between volume and absolute temperature, forming a straight line through the origin when temperature is measured in Kelvin ($$K$$).</p>
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P-T Relationship (at Constant Volume)

A directly proportional relationship between pressure and absolute temperature, forming a straight line through the origin when temperature is measured in Kelvin (KK).

<p>A directly proportional relationship between pressure and absolute temperature, forming a straight line through the origin when temperature is measured in Kelvin ($$K$$).</p>
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Low Temperature Deviation

Non-ideal gas behavior caused by reduced kinetic energy, allowing attractive intermolecular forces (IMFs) to become significant and lower the pressure relative to ideal predictions, leading to condensation.

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High Pressure Deviation

Non-ideal gas behavior caused by packing particles close together, making the finite molecular volume non-negligible and raising the pressure above ideal predictions due to repulsive forces.

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Conditions Closest to Ideal Behavior

High temperature, low pressure, and small or nonpolar molecules such as HeHe, NeNe, H2H_2, and N2N_2.

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Volume Conversions for Ideal Gas Calculations

Conversion factors where 1 dm3=1 L=1×10−3 m31\,dm^3 = 1\,L = 1 \times 10^{-3}\,m^3 and 1 cm3=1 mL=1×10−6 m31\,cm^3 = 1\,mL = 1 \times 10^{-6}\,m^3.

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Pressure Conversions for Ideal Gas Calculations

Conversion factors where 1 atm=1.01325×105 Pa1\,atm = 1.01325 \times 10^5\,Pa with 1 Pa=1 N m−21\,Pa = 1\,N\,m^{-2}.

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Ammonia Vapour Deviation

The deviation of NH3NH_3 vapour from ideal behavior upon cooling due to strong intermolecular hydrogen bonding, unlike nonpolar monatomic NeNe.