Mathematics for Finance & Actuarial Studies 2

Mathematics for Finance & Actuarial Studies 2

Dr Chris Tisdell via YouTube Direct link

How to solve 2nd order differential equations

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9 of 61

How to solve 2nd order differential equations

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Classroom Contents

Mathematics for Finance & Actuarial Studies 2

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  1. 1 Integrals of trig functions and reduction formulae
  2. 2 Integration by trig substitution and partial fractions
  3. 3 Integration + Partial Fractions
  4. 4 Integration via substitutions.
  5. 5 Separable Differential Equations
  6. 6 Linear and Exact Differential Equations
  7. 7 Homogeneous first order ordinary differential equation
  8. 8 Mixing problems and differential equations.
  9. 9 How to solve 2nd order differential equations
  10. 10 2nd order ODE with constant coefficients: simple method of solution
  11. 11 2nd order ODE with constant coeffcients: non-standard method of solution
  12. 12 Solution to a 2nd order, linear homogeneous ODE with repeated roots
  13. 13 How to solve second order differential equations
  14. 14 Integration and differential equations
  15. 15 Sequences and their limits
  16. 16 What is a Taylor polynomial?
  17. 17 Limit of a sequence
  18. 18 Limit of a sequence: L'Hopital's rule applied to $(\ln n)/n$
  19. 19 Limit of a sequence: $n--$th root of $n^2$
  20. 20 Intro to series + the integral test
  21. 21 Series, comparison + ratio tests
  22. 22 Alternating series and absolute convergence
  23. 23 What is a Taylor series?
  24. 24 What is a power series?
  25. 25 How to calculate power series: a tutorial
  26. 26 Partial derivatives and error estimation
  27. 27 Gradient and directional derivative
  28. 28 Gradient & directional derivative tutorial
  29. 29 Tangent plane approximation and error estimation
  30. 30 Tutorial on gradient and tangent plane
  31. 31 Multivariable Taylor Polynomials
  32. 32 Taylor polynomials: functions of two variables
  33. 33 Critical points of functions
  34. 34 How to find critical points of functions
  35. 35 Second derivative test: two variables
  36. 36 Critical points + 2nd derivative test: Multivariable calculus
  37. 37 How to find and classify critical points of functions
  38. 38 Max / min on closed, bounded sets
  39. 39 Lagrange multipliers
  40. 40 Lagrange multipliers: 2 constraints
  41. 41 Lagrange multipliers example
  42. 42 Method of Lagrange multipliers.
  43. 43 2nd derivative test, max / min and Lagrange multipliers tutorial
  44. 44 Lagrange multipliers: Extreme values of a function subject to a constraint
  45. 45 Intro to double integrals
  46. 46 Double integrals over general regions
  47. 47 Double integral tutorial
  48. 48 Double integrals and area
  49. 49 Double integrals in polar co-ordinates
  50. 50 Reversing order in double integrals
  51. 51 Applications of double integrals.
  52. 52 Double integrals and polar co-ordinates
  53. 53 Double integrals: reversing the order of integration
  54. 54 Tutorial on double integrals
  55. 55 Double integrals: Volume between two surfaces
  56. 56 Centroid + double integral tutorial
  57. 57 Double integrals: Volume of a tetrahedron
  58. 58 Center of mass, double integrals and polar co-ordinates tutorial
  59. 59 Centroid and double integrals
  60. 60 Polar coordinates and double integrals
  61. 61 Reversing order in double integrals

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