Osculating Paraboloid and Nature of Paraboloid | Lecture 19 | Differential Geometry | Urdu/Hindi скачать в хорошем качестве

Osculating Paraboloid and Nature of Paraboloid | Lecture 19 | Differential Geometry | Urdu/Hindi

#asifmehmoodap #mathemeticalstatistics #diffrentialgeometry Osculating Paraboloid and Nature of Paraboloid | Lecture 19 | Differential Geometry | Urdu/Hindi Assalam O Alaikum I am Asif Mahmood and I will teach you too The Differential Geometry in Urdu and Hindi you will learn to the lecture. In this lecture you learn first Osculating Paraboloid and Nature of Paraboloid Topics of This Lecture Important Note, Taylor Theorem, Elliptic case, Hyperbolic Case, Parabolic Case, Planar Case, Example 9.1, Differential Geometry, Lecture 19, Osculating Paraboloid and Nature of Paraboloid, Asif Mahmood Ap, Mathematics, This lecture may help to improve your study. This lecture may help to study best of Differential Geometry and please like and Subscribe my YouTube channel for lattest educational videos to help the Study . My YouTube play list have many videos to improve your study.please Check all play list one by one and Important Theorems and Question can learn … The Comment section has been on So please any information/ Doubt of this lecture please comment.i will help you too. So please like subscribe to my YouTube channel for more educational updates Motivation Qutaion: A teacher affects eternity; he can never tell where his influence stops.” “Much education today is monumentally ineffective. Second Motivation Qoute : "To teach is to learn twice.” “Do not confine your children to your own learning, for they were born in another time.” this lecture may help to improve Your study by Diffrential geometry. lecture Aisf mehmood Ap to improve Your study . Please like and subscribe My Youtube Channel. My playlists and other channel are held below. 👇👇👇👇👇👇👇👇 Combinatrics    • Combinatrics   Real Analysis    • Real Analysis   Special function    • Special Function   Theory of optimization    • Theory of optimization   Difrential equation    • Differential Equation 2   Complex Analysis    • Complex Analysis 2   This lecture will help you in the following course FSc ICs I Com BSc BBA BS Computer BS Mathematics BS Chemistry BS Physics BS Zoology BS English BS Geography MSc M Com MBA PPSC PSC CSS IPS IS NTS PTS OTS Civil Engineering Electrical Engineering Mechanical Engineering Chemical Engineering Software Engineering Hardware Engineering ICMA CA M Phil MS Phd.