Hanging Chain Problem | Geodesic of Hanging Cable |Calculus of Variations |18mat31|Dr Prashant Patil

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Geodesic of the arc length || on surface 𝒔=∫√(𝒙(𝒂+(π’šβ€² )^𝟐 ) ) 𝒅𝒙 || 18mat31 || Dr Prashant Patil
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Geodesic of the arc length || on surface 𝒔=∫√(𝒙(𝒂+(π’šβ€² )^𝟐 ) ) 𝒅𝒙 || 18mat31 || Dr Prashant Patil
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𝑻𝒉𝒆 π‘©π’“π’‚π’„π’‰π’Šπ’”π’•π’π’„π’‰π’“π’π’π’† π‘·π’“π’π’ƒπ’π’†π’Ž || Shortest time Problem || 18mat31 || Dr Prashant Patil
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𝑻𝒉𝒆 π‘©π’“π’‚π’„π’‰π’Šπ’”π’•π’π’„π’‰π’“π’π’π’† π‘·π’“π’π’ƒπ’π’†π’Ž || Shortest time Problem || 18mat31 || Dr Prashant Patil
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The Catenary (hanging chain), how it was first solved.
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The Catenary (hanging chain), how it was first solved.
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Geodesic on a plane is St. line || Calculus of Variations || 18mat31 || Dr Prashant Patil
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Geodesic on a plane is St. line || Calculus of Variations || 18mat31 || Dr Prashant Patil
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Numerical solution || Milne's Method for 2nd order ODE || 18mat31 || Dr Prashant Patil
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Numerical solution || Milne's Method for 2nd order ODE || 18mat31 || Dr Prashant Patil
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Runge Kutta method for 2nd order ODE || Nuemrical Methods || 18mat31 || Dr Prashant Patil
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Calculus of Variations, Lec.- 5(Catenary Problem)
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The Hanging Chain (Catenary) Problem
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The Hanging Chain (Catenary) Problem
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How to find || Geodesic || when a curve is rotated about a line || 18mat31 || Dr Prashant Patil
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How to find || Geodesic || when a curve is rotated about a line || 18mat31 || Dr Prashant Patil
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Chain Rule of Composite Functions || Partial Differentiation || 18mat21 || Dr Prashant Patil
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Chain Rule of Composite Functions || Partial Differentiation || 18mat21 || Dr Prashant Patil
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Practical Harmonic Analysis upto first harmonic || Fourier Series || 18mat31 || Dr Prashant Patil
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Math Videos: How To Learn Basic Arithmetic Fast - Online Tutorial Lessons
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Adam Bashforth Predictor Corrector Method || Numerical Methods || 18mat31 || Dr Prashant Patil
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Adam Bashforth Predictor Corrector Method || Numerical Methods || 18mat31 || Dr Prashant Patil
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Derivation of Euler's Equation || Calculus of Variations || 18mat31 || Dr Prashant Patil
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Fourier Transform || of f(x)=a^2-x^2 || ∫(π‘Ίπ’Šπ’π’™βˆ’π’™π‘ͺ𝒐𝒔𝒙)/𝒙^πŸ‘ 𝒅𝒙= 𝝅/πŸ’ || 18mat31 || Dr Prashant Patil
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Fourier Transform || of f(x)=a^2-x^2 || ∫(π‘Ίπ’Šπ’π’™βˆ’π’™π‘ͺ𝒐𝒔𝒙)/𝒙^πŸ‘ 𝒅𝒙= 𝝅/πŸ’ || 18mat31 || Dr Prashant Patil
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Calculus of Variations || Extremum of 𝐈=∫{π’š^πŸβˆ’(π’šβ€² )^πŸβˆ’πŸπ’šπ‘Ίπ’Šπ’π’™}𝒅𝒙 || 18mat31 || Dr Prashant Patil
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Calculus of Variations || Extremum of 𝐈=∫{π’š^πŸβˆ’(π’šβ€² )^πŸβˆ’πŸπ’šπ‘Ίπ’Šπ’π’™}𝒅𝒙 || 18mat31 || Dr Prashant Patil
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Numerical Solution of One Dimensional Heat Equation |𝒖_𝒕=𝒖_𝒙𝒙 |Numerical Methods | Dr Prashant Patil
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Kuis IQ Seru untuk si Genius yang Eksentrik
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