
Interpretation:
The molar concentration (Kc) should be calculated given
Concept Introduction:
Equilibrium constant: Concentration of the products to the respective molar concentration of reactants it is called equilibrium constant. If the K value is less than one the reaction will move to the left side and the K values is higher (or) greater than one the reaction will move to the right side of reaction.
Equilibrium concentration: If Kc and the initial concentration for a reaction and calculate for both equilibrium concentration, and using the (ICE) chart and equilibrium constant and derived changes in respective reactants and products.
Thermal decomposition reaction: This reaction caused by heat or decomposition of starting substance is the temperature at which the substance chemically decomposes. In other words large molecules being broken down into single elements (or) compounds.

Answer to Problem 15.101QP
The equilibrium constant (Kp) values are given the statement of decomposition reaction is presented below.
Explanation of Solution
To find: The equilibrium reaction should be identified given the statement.
Analyze the
The given equilibrium concentration reaction is the combined reaction is the product of the constants for this component reaction. This equilibrium reaction expression contains different conditions like solid phase into gases phase, so this process
To find: Calculate the equilibrium constant values (Kp) are given the
Explanation:
Calculate the starting components equilibrium constant (Kp) values.
Let us consider the following equilibrium equation.
Given the decomposition reaction (1:1) mole ratio between
The given decomposition reaction the respective reactant to give products all exists in the different phase and this equilibrium reaction expression contains single conditions like gases phase, the equilibrium constant can also be represented by Kp and Kc, were the “P” partial pressure. The Kc derived equation showed above.
The molar constant (Kc) values are derived and respective
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Chapter 15 Solutions
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