1. Solving a system of linear equations using the substitution method.

    Solving a system of linear equations using the substitution method.

    4
    0
    100
    1
  2. Cardano’s formula: Cubic equation

    Cardano’s formula: Cubic equation

    18
    3
    2
  3. Viewer Questions: Banded Solver and Forward Differencing for Solving Linear Boundary Value Problems

    Viewer Questions: Banded Solver and Forward Differencing for Solving Linear Boundary Value Problems

    14
  4. maurieo INVESTIGATING LINEAR EQUATIONS PART IV

    maurieo INVESTIGATING LINEAR EQUATIONS PART IV

    64
    14
    18
  5. Linear Diophantine Equation: Solve using Modular Arithmetic & Substitution

    Linear Diophantine Equation: Solve using Modular Arithmetic & Substitution

    29
  6. maurieo INVESTIGATING LINEAR EQUATIONS PART V

    maurieo INVESTIGATING LINEAR EQUATIONS PART V

    47
    12
    12
  7. maurieo INVESTIGATING LINEAR EQUATIONS PART III

    maurieo INVESTIGATING LINEAR EQUATIONS PART III

    34
    8
    9
  8. Schrodinger equation and Klein Gordan equation continuity equation

    Schrodinger equation and Klein Gordan equation continuity equation

    33
    2
    7
  9. Special quartic equation and cos72

    Special quartic equation and cos72

    34
    4
    12
  10. Solving a system of linear equations using the elimination method

    Solving a system of linear equations using the elimination method

    3
    0
    82
  11. SAT Math Part 2: Inequality -Percentage - Ratio - Graph - Table - Probability - Parabola - Vertex

    SAT Math Part 2: Inequality -Percentage - Ratio - Graph - Table - Probability - Parabola - Vertex

    28
  12. Boundary Value Problems via a Finite Difference method

    Boundary Value Problems via a Finite Difference method

    48
    24
    66
  13. maurieo INVESTIGATING LINEAR EQUATIONS PART I

    maurieo INVESTIGATING LINEAR EQUATIONS PART I

    20
    7
    13
  14. Finding the number of solutions in a system of linear equations

    Finding the number of solutions in a system of linear equations

    4
    0
    56
  15. Prove Method of infinite Descent (Vieta's jumping) : (x^2+y^2+1)/xy=3

    Prove Method of infinite Descent (Vieta's jumping) : (x^2+y^2+1)/xy=3

    56
    4
    21