Calculus 1 Fundamentals | Personal Growth Online Course by Udemy

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Master the building blocks of Calculus: Limits & Derivatives

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Calculus 1 Fundamentals

Visit our websitegyaanXand signup for the course and get a chance to win gift cards in our monthly lucky draw-Calculus is the study of change with its primary focus on:1. Rate of Change (Differentiation Calculus)2. Accumulation (Integral Calculus)Calculus is used in every branch of the physical sciences, actuarial science, computer science, statistics, engineering, economics, business, medicine, demography, and in other fields wherever a problem can be mathematically modeled and an optimal solution is desired. It allows one to go from (non-constant) rates of change to the total change or vice versa, and many times in studying a problem we know one and are trying to find the other. In this course, we will be covering the building blocks of Calculus: Limits andDerivatives(Differential Calculus) in an interactive manner with the help of15+ video lectures, miscellaneous examples, quizzes and solutions. Calculus Fundamentals: Section 1 -LIMITSConcept of Limits: For making you familiarwiththe notion of the Limit. Existence of Limits: Introduction to the Left Hand Limit and the Right Hand Limit. Algebra of Limits: Addition, Subtraction, Multiplication and Division in Limits. LHospital Rule: A handy toolto circumventthe common indeterminate forms when computinglimits. The Sandwich Theorem: To evaluate limits of functions that can’t be computed at a given point. Limits of Trigonometric Functions: To cover the importantlimit identities oftrigonometric functions. Limits at Infinity: To evaluate limits at points tending to positive and negative infinity. Calculus Fundamentals: Section 2-DERIVATIVESConcept of Derivatives: Meaning of the term “Derivative” in Mathematics. First Principle of Derivatives: The conventional way of computing derivatives. Algebra of Derivatives: Addition, Subtraction, Multiplication and Division in Derivatives. Derivatives of common functions: To set you free tocalculate derivative ofcombination of any functions. The Chain Rule: Tocalculate the derivatives of composite functions no matter howcomplex they are. Calculus Fundamentals: Section 3- FORMULAE & REFERENCESFor a quick glance over the formulae and notations used throughout the course-Enrol in this course, Learn the fundamentals and Master the calculus-Updated nowwith Practice Worksheets for Limits and Derivatives-The MOREyou practice, the BETTERyou become

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