Distributions (or generalized functions) are objects that generalize the classical notion of functions in mathematical analysis. Distributions make it possible to differentiate functions whose derivatives do not exist in the classical sense. In particular, any locally integrable function has a distributional derivative. Distributions are widely used in the theory of partial differential equations, where it may be easier to establish the existence of distributional solutions than classical solutions, or appropriate classical solutions may not exist. Distributions are also important in physics and engineering where many problems naturally lead to differential equations whose solutions or initial conditions are distributions, such as the Dirac delta function (which is a distribution, not a function as its historical name might suggest).
For this case we are going to assume the following: m: whole number greater than zero. n: integer greater than zero. Where, n> m According to these assumptions, the percentage of growth is given by the following formula: Answer: the number of students did grow by:
