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2. 1.487 g of methanol (CH3OH, a liquid at room temperature) is completely combusted at 25 °C in a bomb calorimeter with a he
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Answer #1

a. The heat of combustion at constant volume can be calculated by using the expression.

Heat liberated by w g of the substance = (- z) (∆T)

∆E = -Z × ∆T × M/W

Where, Z = Heat capacity of calorimeter system (calorimeter +water)

           ∆T = Rise in temperature

           M = Molecular mass of substance

            w = Mass of substance taken

Heat liberated by combustion of the 1 mole of the substance = 10.22*(28.291-25)*32/1.487 = -723.79 KJ/mole

The balanced chemical reaction for the combustion of methanol is

     CH3OH(l) + 3/2 O2(g)      ---------------->     CO2(g) + 2H2O(l), \Delta n=1-3/2 = -1/2

The relation between \Delta H and \Delta U is given by \Delta H = \Delta U + \Delta nRT

                                                                                 = -723.79 + (-1/2)*8.314*10^-3*298

                                                                                 = -725.02 KJ/mole

b. The heat change which occurs when one mole of the substance is formed, under standard conditions, from its constituent elements in their standard states is known as standard enthalpy of formation

    C(s, graphite) + 2H2(g) + 1/2 O2(g) ------------> CH3OH(l)

\DeltaHo formation = \Delta Hof CH3OH(l) - \Delta Hof C(graphite) -1/2\DeltaHof O2(g)-\DeltaHof H2(g)

                         = -238.7 -0-0-0 = -238.7 KJ/mole

The standard enthalpy of formation of CH3OH(l) at 25 oC is -238.7 KJ/mole

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