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#globalmathinstitute #anilkumarmath This example is widely applied to solve difficult limit questions in less than a minute. Very helpful for any Entrance University/Institute Binomial expansion concept is utilized to find the limit Calculus is all about finding slope or gradient at any point on the graph of a function. We will explore different techniques of approaching this concept. Difference quotient method will be described, with examples, in details. Application questions will help student to apply the concepts better. g=lim┬(h→0)⁡〖(f(x+h)-f(x))/h〗 Estimate Gradient/Slope at a Point Calculate Rate of Change Interpret Gradient from Graph Applications of Velocity Rate of Change of Volume Next: Sketch Graph of Gradient Calculus Introduction for Limits with example: https://www.youtube.com/watch?v=TK6RNAZljP0u0026list=PLJ-ma5dJyAqqu3dnaaXZc6q2VQ0pDu0uN #IBSLmath #IBSLcalculus #calculus #tangentsandnormals #limits #AnilKumar #GlobalMathInstitute #GCSE #SAT #GCSE #CalculusAnilKumar #MCV4U #globalmathinstitute IITJEEanilKumar Limits Playlist: https://www.youtube.com/playlist?list=PLJ-ma5dJyAqpW6aY-1bb9Qn-qZBS0deJ0 https://www.youtube.com/channel/UC4Yoey1UylRCAxzPGofPiWw?view_as=subscriber
Prove limit (x^n - a^n)/(x - n) = nx^(n - 1) as x approaches aProve limit (x^n - a^n)/(x - n) = nx^(n - 1) as x approaches aProve limit (x^n - a^n)/(x - n) = nx^(n - 1) as x approaches aProve limit (x^n - a^n)/(x - n) = nx^(n - 1) as x approaches a
Prove limit (x^n - a^n)/(x - n) = nx^(n - 1) as x approaches a