I was just watching your differential equation videos actually i am a student of bsc maths hons. Ist year and i was amazed that how calmly you just explaned the things and also topic is crystal clear to me. I am requesting you please make videos on calculas part (topic is limit, continuity and differntialbility) acc. To NEP Here is the syllabus for your reference. UNIT - I: Limits and Continuity (15 hours)Limits of functions (ε - δ and sequential approach), Algebra of limits, Squeeze theorem, Onesided limits, Infinite limits and limits at infinity; Continuous functions and its properties on closed and bounded intervals; Uniform continuity. UNIT - II: Differentiability and Mean Value Theorems (15 hours)Differentiability of a real-valued function, Algebra of differentiable functions, Chain rule, Relative extrema, Interior extremum theorem, Rolle’s theorem, Mean-value theorem and its applications, Intermediate value theorem for derivatives. UNIT - III: (15 hours)Successive Differentiation, Taylor’s Theorem and Tracing of Plane Curves Higher order derivatives and calculation of the nth derivative, Leibnitz’s theorem; Taylor’s theorem, Taylor’s series expansions of ex, sin x, cos x. Indeterminate forms, L’Hôpital’s rule; Concavity and inflexion points; Singular points, Asymptotes, Tracing graphs of rational functions and polar equations.
I was just watching your differential equation videos actually i am a student of bsc maths hons. Ist year and i was amazed that how calmly you just explaned the things and also topic is crystal clear to me.
I am requesting you please make videos on calculas part (topic is limit, continuity and differntialbility) acc. To NEP
Here is the syllabus for your reference.
UNIT - I: Limits and Continuity (15 hours)Limits of functions (ε - δ and sequential approach), Algebra of limits, Squeeze theorem, Onesided limits, Infinite limits and limits at infinity; Continuous functions and its properties on closed and bounded intervals; Uniform continuity.
UNIT - II: Differentiability and Mean Value Theorems (15 hours)Differentiability of a real-valued function, Algebra of differentiable functions, Chain rule, Relative extrema, Interior extremum theorem, Rolle’s theorem, Mean-value theorem and its applications, Intermediate value theorem for derivatives.
UNIT - III: (15 hours)Successive Differentiation, Taylor’s Theorem and Tracing of Plane Curves Higher order derivatives and calculation of the nth derivative, Leibnitz’s theorem; Taylor’s theorem, Taylor’s series expansions of ex, sin x, cos x. Indeterminate forms, L’Hôpital’s rule; Concavity and inflexion points; Singular points, Asymptotes, Tracing graphs of rational functions and polar equations.
Every metrix space is normal space pr mam plz video upload kr dy
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Mam aap kaha se ho ...navkar prashan ki book se topic touch karte hue padhao mam plzzzzz.....thanks mam
Kaun sa book se refrence liye ho ap
Krishna publication
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