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Temperature A measure of the intensity

Temperature A measure of the intensity of heat, that is, the hotness or coldness of a sample or object. Temperature also refers to molecular motion. The warmer a substance is, the more its molecules are moving. Scientists usually work in °C or K. [Pg.21]

Temperature A measure of the intensity of heat, that is, the hotness or coldness of a sample or object. [Pg.41]

Temperature and heat are not the same. Temperature is a measure of the intensity of the energy in a system. Consider the following experiment Hold a lit candle under a pail of water with one-half inch of water in the bottom. Hold an identical candle, also lit, under a pail full of water for the same length of time. To which sample of water is more heat added Which sample of water gets hotter ... [Pg.272]

The aim of this Chapter is the development of an uniform model for predicting diffusion coefficients in gases and condensed phases, including plastic materials. The starting point is a macroscopic system of identical particles (molecules or atoms) in the critical state. At and above the critical temperature, Tc, the system has a single phase which is, by definition, a gas or supercritical fluid. The critical temperature is a measure of the intensity of interactions between the particles of the system and consequently is a function of the mass and structure of a particle. The derivation of equations for self-diffusion coefficients begins with the gaseous state at pressures p below the critical pressure pc. A reference state of a hypothetical gas will be defined, for which the unit value D = 1 m2/s is obtained at p = 1 Pa and a reference temperature, Tr. Only two specific parameters, Tc, and the critical molar volume, VL, of the mono-... [Pg.160]

The critical temperature may be considered to be a measure of the intensity of interaction between the n particles of a system, as produced by van der Waals forces. Although the critical temperature for n l is practically independent of the number of particles, there exists a possibility for estimating the influence of the number of i structural subunits composing a particle based on the value of the critical temperature of a macroscopic system. Critical temperatures are especially suitable for the comparison of numerical values within a homologous sequence because at these temperatures the systems are in corresponding states. [Pg.164]

Black-Globe temperature the temperature inside a hollow copper sphere 15.2 cm (6 in.) in diameter painted matt-black on the outside and containing a thermometer inserted so that its sensing unit is at the center of the sphere. This temperature is a measure of the intensity of radiant heat from the surroundings or the sun. [Pg.142]

During the nineteenth century the concepts that atoms and molecules are in continual motion and that the temperature of a body is a measure of the intensity of this motion were developed. The idea that the behavior of gases could be accounted for by considering the motion of the gas molecules had occurred to several people (Daniel Bernoulli in 1738, J. P. Joule in 1851, A. Kronig in 1856), and in the years following 1858 this idea was developed into a detailed kinetic theory of gases by Clausius, Maxw eli, Boltzmann, and many later investigators. The subject is discussed in courses in physics and physical chemistry, and it forms an important pau of the branch of theoretical science called statistical mechanics. [Pg.174]

Temperature is a measure of the intensity of heat energy in a sample of matter. Temperature is not heat. Heat energy is related to the motion of the particles that make up a sample. The higher the temperature, the more rapid the motion of particles. [Pg.28]

Temperature is the thermal state of matter as measured by a specific scale. Basically it is a measure of the intensity of the molecular energy in a substance. The higher temperatures have more molecular movement. The temperature at which molecular movement ceases completely is absolute zero it has been reached theoretically but not yet in actuality. Ambient temperature, usually synonymous with room temperature, denotes the surrounding environmental conditions such as pressure and temperature. [Pg.393]

Figure 11 Millimetre wave spectrum of the Orion nebula in the direction of the so-called Kleinmann-Low area. Rotational spectra from many molecules are seen v = frequency and Ta = antenna temperature, a measure of emission intensity. Reproduced with permission from Blake GA, Sutton EC, Masson OR and Phillips TG (1987) Molecular abundances in OMC-1 the chemical composition of interstellar molecular clouds and the influence of massive star formation. Astrophysical Journal3 5 621. Figure 11 Millimetre wave spectrum of the Orion nebula in the direction of the so-called Kleinmann-Low area. Rotational spectra from many molecules are seen v = frequency and Ta = antenna temperature, a measure of emission intensity. Reproduced with permission from Blake GA, Sutton EC, Masson OR and Phillips TG (1987) Molecular abundances in OMC-1 the chemical composition of interstellar molecular clouds and the influence of massive star formation. Astrophysical Journal3 5 621.
Returning to Eq. XI-4, wiA C2 replacing 02, at low concentrations 112 will be proportional to C2 with a slope n b. At sufficiently high concentrations /I2 approaches the limiting value n . Thus is a measure of the capacity of the adsorbent and b of the intensity of the adsorption. In terms of the ideal model, nf should not depend on temperature, while b should show an exponential... [Pg.392]

Phase transitions in overlayers or surfaces. The structure of surface layers may undergo a transition with temperature or coverage. Observation of changes in the diffraction pattern gives a qualitative analysis of a phase transition. Measurement of the intensity and the shape of the profile gives a quantitative analysis of phase boundaries and the influence of finite sizes on the transition. ... [Pg.261]

Thermal properties of overlayer atoms. Measurement of the intensity of any diffracted beam with temperature and its angular profile can be interpreted in terms of a surface-atom Debye-Waller factor and phonon scattering. Mean-square vibrational amplitudes of surfece atoms can be extracted. The measurement must be made away from the parameter space at which phase transitions occur. [Pg.261]

The B/V intensity ratio is an excellent relative measure of magnitude and it is possible to derive a B/V magnitude and, using Equation 2.7, derive a calibration curve for the temperature of a star (Figure 2.4) so that the temperature of the star can be measured directly by telescopes. Now, with a measure of the luminosity of a star the radius can be determined, but there is a problem the luminosity of a star as measured on Earth depends on how far away the star is - the Inverse Square Law - so the distance to the star must also be known to understand the absolute luminosity of the star. [Pg.23]

The relative populations of levels in the H atom provide a measure of the temperature of the star. Calculate the relative populations in the first two levels of the atom that control the intensity of the Balmer series for Rigel with a surface temperature of 11000 K. [Pg.111]

One of the first applications of this chopped-beam irradiation technitriplet spectra was reported by Labhart From a knowledge of the intensity of the irradiation light, he determined the quantum yield of triplet generation to be 0.55 0.11 for outgassed solutions of 1,2-benzanthrazene in hexane at room temperature. Hunziker 32) has applied this method to the study of the gas-phase absorption spectrum of triplet naphthalene. A gas mixture of 500 torr Na, 0.3 mtorr Hg, and about 10 mtorr naphthalene was irradiated by a modulated low-pressure mercury lamp. The mercury vapor in the cell efficiently absorbed the line spectrum of the lamp and acted as a photosensitizer. The triplet state of naphthalene was formed directly through collisional deactivation of the excited mercury atoms. [Pg.25]

Although the change in state of the heat bath, hence the value of Q, usually is determined by measuring a change in temperature, this is a matter of convenience and custom. For a pure substance the state of a system is determined by specifying the values of two intensive variables. For a heat bath whose volume (and density) is hxed, the temperature is a convenient second variable. A measurement of the pressure, viscosity, or surface tension would determine the state of the system equally as well. This point is important to the logic of our development because a later dehnition of a temperature scale is based on heat measurements. To avoid circularity, the measurement of heat must be independent of the measurement of temperature. [Pg.39]


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