rapidly$66770$ - traducción al griego
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Traducción y análisis de palabras por inteligencia artificial ChatGPT

En esta página puede obtener un análisis detallado de una palabra o frase, producido utilizando la mejor tecnología de inteligencia artificial hasta la fecha:

  • cómo se usa la palabra
  • frecuencia de uso
  • se utiliza con más frecuencia en el habla oral o escrita
  • opciones de traducción
  • ejemplos de uso (varias frases con traducción)
  • etimología

rapidly$66770$ - traducción al griego

Rapidly decreasing; Rapidly decreasing function

rapidly      
adv. αλματωδώς, ραγδαία, ταχέως, γοργά
renewable resources         
  • Alaska wild "berries" from the [[Innoko National Wildlife Refuge]] - renewable resources
  • A packaging blister made from [[cellulose acetate]], a [[bioplastic]]
  • Over-hunting of [[American Bison]]
  • [[Deforestation]] in [[Europe]] in 2018
  • [[Douglas fir]] forest created in 1850, [[Meymac]] (Corrèze), France
  • A [[sugarcane]] plantation in [[Brazil]] (State of São Paulo). Cane is used for [[biomass]] energy.
  • Global vegetation
  • building material]]
  • An adult and sub-adult [[Minke whale]] are dragged aboard the [[Nisshin Maru]], a Japanese whaling vessel.
  • Sawmill near Fügen, Zillertal, Austria
  • Illegal slash and burn practice in [[Madagascar]], 2010
  • alcohol (ethanol)]] and G for gasoline.
NATURAL RESOURCE THAT IS REPLENISHED RELATIVELY QUICKLY
Renewable resources; Renewable; Renewable material; Renewable sources; Renewable resourses; Nondepletable; Rapidly-renewable; Rapidly renewable; Flow resource; Perpetual resource; Perpetual resources; Flow resources; Biorenewable
ανανεώσιμοι πόροι

Definición

mechanoreceptor
¦ noun Zoology a sense organ or cell that responds to mechanical stimuli such as touch or sound.
Derivatives
mechanoreceptive adjective

Wikipedia

Vanish at infinity

In mathematics, a function is said to vanish at infinity if its values approach 0 as the input grows without bounds. There are two different ways to define this with one definition applying to functions defined on normed vector spaces and the other applying to functions defined on locally compact spaces. Aside from this difference, both of these notions correspond to the intuitive notion of adding a point at infinity, and requiring the values of the function to get arbitrarily close to zero as one approaches it. This definition can be formalized in many cases by adding an (actual) point at infinity.