1. Hermitian matrix is diagonalizable and orthonormal basis

    Hermitian matrix is diagonalizable and orthonormal basis

    31
    6
    25
  2. Integral of e^ax cos(bx) and Integral of e^ax sin(bx) no integration by part

    Integral of e^ax cos(bx) and Integral of e^ax sin(bx) no integration by part

    22
    3
    91
  3. the field of quotients of an integral domain

    the field of quotients of an integral domain

    35
    6
    18
  4. integral of lnx ln(1-x) from 0 to 1

    integral of lnx ln(1-x) from 0 to 1

    36
    6
    15
  5. Special quartic equation and cos72

    Special quartic equation and cos72

    34
    4
    12
  6. Mathematical induction middle level exercise

    Mathematical induction middle level exercise

    21
    5
    5
  7. Factoring a polynomial with a negative number term

    Factoring a polynomial with a negative number term

    3
  8. Factoring a polynomial with a negative x term

    Factoring a polynomial with a negative x term

    3
  9. Factoring a polynomial with only positive coefficients

    Factoring a polynomial with only positive coefficients

    3
  10. What are POLYNOMIALS? - It is easy, just master these FUNDAMENTALS!

    What are POLYNOMIALS? - It is easy, just master these FUNDAMENTALS!

    3
  11. How to factor difference of squares polynomial: x^4-1

    How to factor difference of squares polynomial: x^4-1

    2
  12. integral of x^n lnx from 0 to 1

    integral of x^n lnx from 0 to 1

    35
    7
    9
  13. 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
    9
  14. The existence proof of eigenvectors and eigenvalues

    The existence proof of eigenvectors and eigenvalues

    9
    2
    3
  15. Integral of 1/(x^3-1) from integral of 1/(x^3+1)

    Integral of 1/(x^3-1) from integral of 1/(x^3+1)

    24
    3
    17
  16. Integral of 1/(1+x^2)^2 (substitution)

    Integral of 1/(1+x^2)^2 (substitution)

    12
    3
    1