Name of the Faculty |
Topic |
Vedio Link |
D. MADHUKAR |
Homogeneous Differential equations of first order and First degree |
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Equations solvable for p & Equations solvable for y |
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Integrating factors 3,4&5 |
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Higher order linear differential equations (variation of parameters) |
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Variation of parameters (Higher order linear differential equations) |
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Higher order Non-Homogeneous linear differential equations when Q(x)=e^ax |
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Equations solvable for x and Clairaut's equations |
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Higher order linear differential equations (method of undetermined coefficients) |
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Integrating factors7&8(Linear differential equations and Reducible to linear differential equations) |
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Method of undetermined coefficients |
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Higher order Non-Homogeneous linear differential equations by means of polynomial operators when=Q(x)=bsinax or bcosax |
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Legender's linear differential equations |
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Integrating factor (By inspection method)1&2 |
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Non-Homogeneous differential equations of first order and First degree |
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Higher order Differential equations Part:1 |
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Non-Homogeneous linear equations with constant co-efficients by means of polynomial operators Q (x)=e^axv |
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Integrating factor :5 Q(x)=x^ksinax or x^kcosax |
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Theorems on first order and First degree differential equations |
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Separation of Variables |
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K. KANAKAIAH |
Integrating factor |
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Bisection Method |
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Equations solve for x |
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Linear Differential Equations |
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Equations solve for y |
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Bernoulli equations |
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Differential equations |
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Secant method |
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Equations solvable for p |
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Equations solve for p |
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Iteration Method |
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Integrating factor |
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Exact Differential Equations |
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Newton Method |
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All the roots are real and distinct |
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Differentiatiol equations |
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Homogeneous differential equations |
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Integrating factor |
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Reduction of order method (Higher order linear differential equations of non-Constant coefficients) |
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All the roots are imaginary |
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Higher order non homogeneous linear Differential Equations |
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Higher order non homogeneous linear Differential Equations |