Calculating the entropy of an object like an apple involves determining the number of microscopic arrangements of its particles, represented by Boltzmann's formula S = k ln N, where k is Boltzmann's constant. The second law of thermodynamics indicates that entropy tends to increase, meaning the apple will eventually rot, reflecting a transition from order to disorder. The precision of the description of the apple affects the number of compatible states, but changes in entropy are minimal, often insignificant in practical terms. Alternative methods include using classical thermodynamics to integrate heat capacity over temperature or considering the entropy of its components. The discussion also raises the question of whether measuring combustion products could help infer the apple's original entropy.