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Gases Avogadros Law

Ideal Gas Concept Measurement of Gases Boyle s Law Charles s Law Combined Gas Law A Clinical Perspective Autoclaves and the Gas Laws Avogadro s Law Molar Volume of a Gas Gas Densities The Ideal Gas Law An Environmental Perspective The Greenhouse Effect and Global Warming... [Pg.146]

In addition, I give you the sour and bitter details about acids, bases, pHs, and antacids. And I present the properties of gases. In fact, in the gas chapter, you ll see so many gas laws (Boyle s Law, Charles Law, Gay-Lussac s Law, the Combined Gas Law, the Ideal Gas Law, Avogadro s Law, and more) that you might feel like a lawyer when you re done. [Pg.4]

We can evaluate the constant (kik2k3) in this equation by taking advantage of Avogadro s law, which states that equal volumes of all gases at the same temperature and pressure contain the same number of moles. For this law to hold, the constant must be the same for all gases. Ordinarily it is represented by the symbol R. Both sides of the equation are multiplied by P to give the ideal gas law... [Pg.107]

It is possible to combine Avogadro s law and the combined gas law to produce the ideal gas equation, which incorporates the pressure, volume, temperature, and amount relationships of a gas. The ideal gas equation has the form of... [Pg.82]

In all the gas law problems so far, the amount of gas has been constant. But what if the amount changes That is where Avogadro s law comes into play. [Pg.108]

We could work this into the combined gas law, but more commonly the amount of gas is related to the other physical properties through another relationship that Avogadro developed ... [Pg.109]

Most gas law experiments use either the combined gas law or the ideal gas equation. Moles of gas are a major factor in many of these experiments. The combined gas law can generate the moles of a gas by adjusting the volume to STP and using Avogadro s relationship of 22.4 L/mol at STE The ideal gas equation gives moles from the relationship n = PV/RT. [Pg.112]

The values of P, T, and n may be used to determine the volume of a gas. If this volume is to be used with Avogadro s law of 22.4 L/mol, the combined gas law must be employed to adjust the volume to STE This equation will use the measured values for P and Talong with the calculated value of V. These values are combined with STE conditions (0°C (273.15 K) and 1.00 atm) to determine the molar volume of a gas. [Pg.113]

Avogadro s law Avogadro s law states that there is a direct relationship between the volume and the number of moles of gas. [Pg.358]

It is convenient and useful to express the Boltzmann distribution law in two forms a quantum form and a classical form. The quantum form of the law, in its application to atoms and molecules, may be expressed as follows The relative probabilities of various quantum states of a system in equilibrium with its environment at absolute temperature T, each state being represented by a complete set of values of the quantum numbers, are proportional to the Boltzmann factor e Wn/kT, in which n represents the set of quantum numbers, Wn is the energy of the quantized state, and k is the Boltzmann constant, with value 1.3804 X 10 16 erg deg 1. The Boltzmann constant k is the gas-law constant R divided by Avogadro s number that is, it is the gas-law constant per molecule. [Pg.602]

Was this your answer Gas laws work best for gases at low pressures and high temperatures. At atmospheric pressure, the distances between air molecules are much greater than the sizes of the air molecules. Also, air is well above its boiling points (N2 boils at-i96°C and02 at -i83°C). This, of course, permitted the gas law discoveries of Boyle, Charles, Avogadro, and others. [Pg.586]

We can use these postulates to rationalize the various gas laws (Table 17.2). For Boyles Law, pressure decreases with increasing volume because the impact of gas particles against the walls of the container is spread out (diluted) over a greater area. For Charles s Law, volume increases with increasing temperatures because faster-moving particles demand more room. Similarly, for Avogadro s Law, volume increases with an increasing number of particles because more particles also demand more room. [Pg.587]

Avogadro s Law A gas law that describes the direct relationship between the volume of a gas and the number of gas particles it contains. The greater the number of particles, the greater the volume. [Pg.602]

Avogadro s Law. Equal volumes of different gases at the same pressure and temperature contain the same number of molecules. From ihe concept of Ihe mole, a pound-mole of any subslance contains a mass equal in pounds to the molecular weight of the subslance, Thus the ratio of mole weigh lo molecular weight is a constant, and a mole or a chemically pure substance contains ihe same number of molecules, no matter what the subslance may be. Since a mole of any ideal gas occupies the same volume at a given pressure and temperature (ideal gas law), il follows that equal volumes of different gases at the same pressure and temperature contain the same number of molecules. [Pg.423]

Combining the above relationships and Avogadro s principle (under constant pressure andf temperature, equal volumes of gas contain the equal numbers of moleci csj nTo one equation wc obtain the Ideal Gas Law ... [Pg.23]

The ideal gas law can be rearranged in different ways to take the form of Boyle s law, Charles law, or Avogadro s law. [Pg.350]

Throughout history there have been multiple versions of gas laws developed and named after many different people. Boyles Law (1662), Charles s Law (1802), and Avogadro s Law (1811) are a few examples. [Pg.37]

The three empirical laws and Avogadro s hypothesis are combined to give a single law, the ideal gas law. [Pg.47]

As a caution to the reader Of course, Avogadro s hypotheses and the gas laws assume that gases are all ideal gases. The gases in the real world are not all ideal gases the molar volume at S.T.P. is most often a little below the 22.414 L indicated here. In the remainder of this chapter, the rounded value 22.4L/mol will be used for all gases and, if not so identified, all the gases are ideal. [Pg.79]

The Volume-Pressure Relationship Boyle s Law 129 The Volume-Temperature Relationship Charles s Law 131 The Volume-Mole Relationship Avogadro s Law 133 Combined Gas Law 134 The Ideal Gas Law 136... [Pg.434]

The ideal gas law (PV = nRT) is useful because it contains all the information of Charles s, Avogadro s, Boyle s, and the combined gas laws in a single expression. [Pg.83]

As Kendall3 has pointed out, however, the weak point in all these calculations lies in the assumption that saturated vapours follow the gas laws with exactness, more particularly Avogadro s Lawr. Such is most probably not the case. Whilst, therefore, water molecules may be slightly associated in the vapour phase, the present data do not justify our arriving at any other conclusion than that the extent of such association is probably small. [Pg.302]

In Chapter 11, you learned that temperature, pressure, and volume are related. Based on Avogadro s law, the number of moles is related to the temperature, pressure, and volume of a gas. Therefore, Avogadro s law can be applied to solve gas problems involving moles and volume, when the temperature and pressure remain constant. Figure 12.6 explains the relationship among temperature, pressure, volume, and number of moles of a gas. [Pg.478]


See other pages where Gases Avogadros Law is mentioned: [Pg.428]    [Pg.453]    [Pg.147]    [Pg.146]    [Pg.20]    [Pg.428]    [Pg.453]    [Pg.147]    [Pg.146]    [Pg.20]    [Pg.187]    [Pg.157]    [Pg.637]    [Pg.350]    [Pg.182]    [Pg.75]    [Pg.83]    [Pg.79]    [Pg.657]    [Pg.3]    [Pg.587]    [Pg.401]    [Pg.62]    [Pg.82]    [Pg.57]    [Pg.258]    [Pg.472]   
See also in sourсe #XX -- [ Pg.105 ]




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