Yahoo Search Búsqueda en la Web

Resultado de búsqueda

  1. Hace 2 días · La fórmula descubierta por Carl Friedrich Gauss para calcular el n-ésimo número triangular es: T (n) = n (n + 1) / 2. Donde T (n) representa el n-ésimo número triangular y n es un número natural.

  2. Hace 1 día · Carl Friedrich Gauss, for example, once defined the standard normal as φ ( z ) = e − z 2 π , {\displaystyle \varphi (z)={\frac {e^{-z^{2}}}{\sqrt {\pi }}},} which has a variance of 1/2, and Stephen Stigler [7] once defined the standard normal as

  3. Hace 3 días · Por otra parte,Carl Friedrich Gauss, científico de origen alemán realizó dos aportes relevantes hacia finales de siglo XVIII y comienzos de siglo XIX; el llamado modelo lineal de Gauss y el método de los mínimos cuadrados.

    • (79)
    • Carl Friedrich Gauss1
    • Carl Friedrich Gauss2
    • Carl Friedrich Gauss3
    • Carl Friedrich Gauss4
    • Carl Friedrich Gauss5
  4. Hace 17 horas · Carl Friedrich Gauss was also using surface integrals while working on the gravitational attraction of an elliptical spheroid in 1813, when he proved special cases of the divergence theorem. [15] [13] He proved additional special cases in 1833 and 1839. [16]

  5. Hace 3 días · The concept is regarded as a fundamental theorem within number theory, and his ideas paved the way for the work of Carl Friedrich Gauss, particularly Disquisitiones Arithmeticae. By 1772 Euler had proved that 2 31 − 1 = 2,147,483,647 is a Mersenne prime. It may have remained the largest known prime until 1867.

  6. Hace 2 días · The concept was further embraced in the 1800s when German mathematician Carl Friedrich Gauss invented a simple algorithm to determine which day of the calendar year Easter falls on. Algorithms made their computing debut in the mid-20th century, when famed British computer scientist Alan Turing devised a theory for how machines could ...

  7. Hace 5 días · Even today, his methods and discoveries continue to provide the foundation for advancements in various fields. The brilliance of Carl Friedrich Gauss remains a testament to the power of human intellect and curiosity, inspiring future generations to explore, understand, and innovate.

  1. Otras búsquedas realizadas