Abstract
One of the foundational areas of mathematics is calculus. Functions, limits, differential and integral calculus, and their applications make up most of the subject. Differentiation and integration are the limits of certain processes and forms, functions are the essential subjects of calculus investigation, and limits are the fundamental notions of calculus. This article explores the applications of calculus to gravity, rotational inertia, and force in physics. This exploration of calculus highlights the enduring importance of this mathematical tool in theoretical and applied physics, and its key role in driving future scientific breakthroughs. Calculus is a mathematical tool for studying the rate of change, area under a curve, and limits. By precisely expressing the rate of change information of a function at a given location, such as slope, area, and curvature, it can aid in the understanding and solution of problems pertaining to changes in physics, engineering, biology, and other subjects. The growth of mathematics is substantially aided by the introduction of calculus. employing calculus to find solutions to a wide range of issues that usually required only elementary mathematics. It makes it possible to describe functions, velocities, accelerations, and curve slopes using a common set of symbols.
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