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Energetics Of Chemical Reaction

  Energetics Of Chemical Reaction

Thermodynamics

Definition


It is branch of chemistry which deals with
the heat energy change during a chemical reaction.


Types of Thermochemical Reactions


Thermo-chemical reactions are of two types.


1. Exothermic Reactions


2. Endothermic Reactions



1. Exothermic Reaction


A chemical reaction in which heat energy is evolved with the formation of
product is known as Exothermic Reaction.

An exothermic
process is generally represented as

Reactants ----> Products + Heat



2. Endothermic Reaction


A chemical reaction in which heat energy is absorbed during the formation of product is known as endothermic reaction.


Endothermic reaction is generally represented as


Reactants + Heat ----> Products



Thermodynamic Terms


1. System


Any real or imaginary portion of the universe which is under consideration is called system.



2. Surroundings


All the remaining portion of the universe which is present around a system is called surroundings.



3. State


The state of a system is described by the properties such as temperature,
pressure and volume when a system undergoes a change of state, it means that the final description of the system is different from the initial description of temperature, pressure or volume.


Properties of System


The properties of a system may be divided into two main types.


1. Intensive Properties


Those properties which are independent of the quantity of matter are called intensive properties.


e.g. melting point, boiling point, density, viscosity, surface, tension, refractive index etc.



2. Extensive Properties


Those properties which depends upon the quantity of matter are called extensive properties.


e.g. mass, volume, enthalpy, entropy etc.


First Law of Thermodynamics


This law was given by Helmheltz in 1847. According to this law


Energy can neither be created nor destroyed but it can be changed from one form to another.


In other words the total energy of a system and surroundings must remain constant.



Mathematical Derivation of First Law of Thermodynamics


Consider a gas is present in a cylinder which contain a frictionless piston as shown.

Diagram Coming Soon


Let a quantity of heat q is provided to the system from the surrounding. Suppose the internal energy of the system is E1 and after absorption of q amount of heat it changes to E2. Due to the increase of this internal energy the collisions offered by the molecules also increases or in other words the internal pressure of the system is increased after the addition of q amount of heat. With the increase of internal pressure the piston of the cylinder moves in the upward direction to maintain the pressure constant so a work is also done by the system.


Therefore if we apply first law of thermodynamics on this system we can write


q = E2 - E1 + W


OR


q = ΔE + W


OR


ΔE = q - W


This is the mathematical representation of first law of thermodynamics.



Pressure - Volume Work


Consider a cylinder of a gas which contain a frictionless and weightless piston, as shown above. Let the area of cross-section of the piston = a


Pressure on the piston = P


The initial volume of the gases = V1


And the final volume of the gases = V2


The distance through which piston moves = 1


So the change in volume = ΔV = V2 - V1


OR ΔV = a x 1


The word done by the system W = force x distance


W = Pressure x area x distance


W = P x a x 1


W = P Δ V


By substituting the value of work the first law of thermodynamics may be written as


q = ΔE + P ΔV


The absorption or evolution of heat during chemical reaction may take place in two ways.



1. Process at Constant Volume


Let qv be the amount of heat absorbed at constant volume.


According to first law qv = ΔE + P ΔV


But for constant volume ΔV = O


Therefore,


P ΔV = P x O = O


So,


qv = ΔE + 0


Or


qv = ΔE


Thus in the process carried at constant volume the heat absorbed or evolved is equal to the energy ΔE.



2. Process at Constant Pressure


Let qp is the amount of heat energy provided to a system at constant pressure. Due to this addition of heat the internal energy of the gas is increased from E1 to E2 and volume is changed from V1 to V2, so according to first law.


qp = E2 - E1 + P(V2 - V1)


Or


qp = E2 - E1 + PV2 - PV1


Or


qp = E2 + PV2- E1 - PV1


Or


qp = (E2 + PV2) - (E1 - PV1)


But we known that


H = E + PV


So


E1 + PV1 = H1


And


E2 + PV2 = H2


Therefore the above equation may be written as


qp = H2 - H1


Or


qp = Δ H


This relation indicates that the amount of heat absorbed at constant pressure is used in the enthalpy change.



Sign of ΔH


ΔH represent the change of enthalpy. It is a characteristic property of a system which depends upon the initial and final state of the system.


For all exothermic processes ΔH is negative and for all endothermic reactions ΔH is positive.



Thermochemistry


It is a branch of chemistry which deals with the measurement of heat evolved or absorbed during a chemical reaction.


The unit of heat energy which are generally used are Calorie and kilo Calorie or Joules and kilo Joules.


1 Cal = 4.184 J


OR


1 Joule = 0.239 Cal



Hess's Law of Constant Heat Summation


Statement


If a chemical reaction is completed in a single step or in several steps the total enthalpy change for the reaction is always constant.


OR


The amount of heat absorbed or evolved during a chemical reaction must be independent of the particular manner in which the reaction takes place.



Explanation


Suppose in a chemical reactant A changes to the product D in a single step with the enthalpy change ΔH

Diagram Coming Soon

This reaction may proceed through different
intermediate stages i.e., A first changes to B with enthalpy change ΔH1 then B changes to C with enthalpy change ΔH2 and finally C changes to D with enthalpy ΔH3.

According to Hess's law


ΔH = ΔH1 + ΔH2 + ΔH3



Verification of Hess's Law


When CO2 reacts with excess of NaOH sodium carbonate is formed with the enthalpy change of 90 kJ/mole. This reaction may take place in two steps via sodium bicarbonate.


In the first step for the formation of NaHCO3 the enthalpy change is -49 kJ/mole and in the
second step the enthalpy change is -41 kJ/mole.


According to Hess's Law


ΔH = ΔH1 + ΔH2


ΔH = -41 -49 = -90 kJ/mole



The total enthalpy change when the reaction is completed in a single step is -90 kJ/mole which is equal to the enthalpy change when the reaction is completed into two steps. Thus the Hess's law is verified from this example.


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