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The behavior of a function as its input values approach a fixed value, known as the limit point, is the subject of limits, a central notion in calculus. Derivatives and integrals, two fundamental concepts in calculus, are defined in terms of limits. The squeezing theorem, infinite limiting sequences, and one-sided limiting sequences are all essential topics in the study of limits.
Equations in which the values of one or more variables are expressed as derivatives are called differential equations. From population expansion to fluid movement to electrical circuits, they are used to mimic a wide variety of real-world phenomena. Finding a function that satisfies a differential equation is the key to solving the equation, usually under specific initial or boundary conditions. Separation of variables, integrating factors, and Laplace transforms are only a few methods for resolving differential equations.
