Logarithmic equation
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what is the equation
Clausius Inequality is not only for reversible process Since overall (system + surrounding) entropy always increase. (∆s) system + surrounding ≥ 0 For a cyclic process (∆s) system = 0 So (∆s) surrounding ≥ 0 Note that in cyclic integral of (dQ/T) dQ is positive for heat entering system form surrounding. So for surrounding change in entropy after a cyclic process is given by cyclic integral of (-dQ/T) which is ≥ 0 Thus cyclic integral of (dQ/T) ≤ 0
It is the solution to the equation or a root of the equation.
The equation for Gladstone and Dale's Law is: ( \frac{n^2-1}{n^2+2} = \frac{V_m}{V} ), where n is the refractive index of the medium, V_m is the molar volume of the substance, and V is the specific volume of the substance.
Clausius-Claperyon equation
Ottaviano-Fabrizio Mossotti was born on 1791-04-17.
Ottaviano-Fabrizio Mossotti died on 1863-03-20.
V.G Mossotti has written: 'The effect of selected cleaning techniques on Berkshire Lee marble : a scientific study at Philadelphia City Hall / by V.G. Mossotti [and others]' -- subject(s): Marble - Cleaning
In the Clausius-Clapeyron equation, the variable "e" typically represents the base of the natural logarithm, which is approximately equal to 2.71828. This constant is important in relating the change in pressure to the change in temperature for a phase transition.
Rudolf Clausius was born on January 2, 1822.
Rudolf Clausius was born on January 2, 1822.
Rudolf Clausius died on August 24, 1888 at the age of 66.
To find the boiling point of hexane at 1.5 ATM, you can use the Clausius-Clapeyron equation, which relates temperature and pressure to the enthalpy of vaporization. By knowing the normal boiling point of hexane and its enthalpy of vaporization, you can calculate the boiling point at 1.5 ATM.
Rudolf Clausius died on August 24, 1888 at the age of 66.
Rudolf Clausius was born on January 2, 1822 and died on August 24, 1888. Rudolf Clausius would have been 66 years old at the time of death or 193 years old today.