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The quantitative relationship between the vapor pressure `p` of a liquid and the absolute temperature `T` is given by the Clausius - Clapeyron equation, `In_(p) = - (Delta_(vap)H)/(RT) + C` where `In` is the natural logarithm , `R` is the gas constant `(8.314 JK^(-1) mol^(-))` , and `C` is a constant . The plot ofA. `In_(p)` against `1//T` will be a straight lineB. `In_(p)` against `T` will be a straight lineC. `In_(p)` against `1//T` will be a parbolaD. `In_(p)` against `T` will be a parabola

Answer» Correct Answer - A<br>The Clausius -Clapeyron equation has the form of the linear equation `y = mx + b`:<br> <br> By plotting `In_(p)` versus `1//T`, we obtain a straight line with slope (which is negative) equal to `-Delta_(Vap) H//R`.


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