Tecnology update

Trigonometric Functions with Random Number Arguments

Sine Let R be a random number such that 0 ≤ R ≤ 1. Then 0 ≤ R x ≤ x. Since sin(0) = 0, we can simply conclude that 0 ≤ sin(R x) ≤ sin x, r...

Trigonometric Functions with Random Number Arguments

Reviewed by Anonymous on 11:32 Rating: 5

Complex Roots Goal: Find all the complex roots of the complex number z. This the solution to the equation: x^n - z = 0 Where z = a + bi U...

Numeric CAS - Part 12: Roots of a Complex Numbers

Reviewed by Anonymous on 21:41 Rating: 5

Eigenvalues of 3 x 3 Matrices Many graphing calculators that do not have CAS (computer algebraic systems) do not have eigenvalues and eige...

Numeric CAS - Part 11: Eigenvalues of 3 x 3 Matrices Numeric CAS - Part 11: Eigenvalues of 3 x 3 Matrices

Reviewed by Anonymous on 20:57 Rating: 5

Eigenvalues of 2 x 2 Matrices Many graphing calculators that do not have CAS (computer algebraic systems) do not have eigenvalues and eige...

Numeric CAS Part 10 - Eigenvalues of 2 x 2 Matrices

Reviewed by Anonymous on 20:42 Rating: 5

Indefinite Integral of a Polynomial Goal: Determine the coefficients of the indefinite integral of the polynomial p(X) where p(X) = a_n * ...

Numeric CAS - Part 9: Indefinite Integrals of Polynomial

Reviewed by Anonymous on 20:17 Rating: 5

Euclid Algorithm Goal: To find the greatest common divisor of two integers U and V. The Algorithm in Brief: Let U ≥ V. Then U = A * V + ...

Numeric CAS Part 6: Euclid Algorithm to find GCD (Greatest Common Divisor)

Reviewed by Anonymous on 19:04 Rating: 5