O GoConqr está de visual novo! Conte para nós o que você achou.

Registre-se grátis

Flashcards

Functions

Usuário eliminado O usuário eliminou as informações de disciplina Inglês 49 flashcards

Flashcards do conjunto (49)

  1. 1A linear /ˈlɪniə(r)/ functionUne fonction affine
  2. 2The function lnThe logarithm /ˈlɒɡərɪðəm/ function/the natural logarithm
  3. 3A one-to-one functionUne bijection
  4. 4The edges of the domain (of a function)Les bornes de l'ensemble de définition d'une fonction
  5. 5What is the input value for which \(f(x)=0\)?Quels sont les antécédents de 0 par \(f\) ?
  6. 6Remplacer \(x\) par 0Plug in 0 for \(x\) = Plug in \(x=0\)
  7. 7The range of a functionThe complete set of all possible resulting values of the dependent variable (\(y\)- usually)- after we have substituted the domain.
  8. 8The graph of \(f\) passes through \((1-0)\)Le graphique de \(f\) passe par le point de coordonnées \((1\pv 0)\)
  9. 9The slopeThe ratio of the vertical change between two points- the rise- to the horizontal change between the same two points- the run
  10. 10The slope of a line passing through the points \((x_1- y_1)\) and \((x_2- y_2)\) is\(m=\dfrac{y_2-y_1}{x_2-x_1}\)
  11. 11A line with a positive slope \((m > 0)\)A line which rises from left to right
  12. 12A line with a negative slope \((m < 0)\)A line which falls from left to right
  13. 13The slope intercept form of a linear function\(y=mx+b\) - \(m=\text{slope}\) - \(b=y−\text{intercept}\)
  14. 14The point-slope form of the equation of a straight line\(y−y_1 = m(x − x_1)\)
  15. 15The slope-intercept form of the equation of a straight line\(y=mx+p\)
  16. 16The inverse function of \(f\)La fonction réciproque de \(f\)
  17. 17\(\displaystyle\lim_{x\to\infty} f(x)\)Limit of \(f(x)\) as \(x\) approaches infinity
  18. 18To sketch the graph of \(f\)Donner une allure de la représentation graphique de \(f\)
  19. 19To graph the function \(f\)Tracer précisément la représentation graphique de \(f\)
  20. 20The function \(f\) is differentiable /dɪfə'renʃieɪbl/ on \(\mathbb{R}\)La fonction \(f\) est dérivable sur \(\mathbb{R}\).
  21. 21To differentiate /dɪfəˈrenʃieɪt/ the function \(f\)Dériver le fonction \(f\)
  22. 22\(f'\) est la dérivée de la fonction \(f\)\(f'\) is the (first) derivative /dɪˈrɪvətɪv/ of the function \(f\)
  23. 23\(y'=\dfrac{\text{d} y}{\text{d} x}\) is the derivative /dɪˈrɪvətɪv/ of \(y\) with respect to \(x\)La dérivée de \(y\) par rapport à \(x\)
  24. 24\(f'(2)\) est la dérivée de \(f\) en 2\(f'(2)\) is the derivative of \(f\) at 2/the derivative of \(f\) at \(x=2\)/the derivative of \(f\) at the point 2
  25. 25\(f''\) est la dérivée seconde de \(f\)\(f''\) is the second derivative /dɪˈrɪvətɪv/ of the function \(f\)
  26. 26\(f'(x)\)\(f\) dash \(x\) or the (first) derivative of \(f\) with respect to \(x\) or \(f\) prime of \(x\)
  27. 27\(f''(x)\)\(f\) double-dash \(x\) or the second derivative of \(f\) with respect to \(x\) or \(f\) double prime of \(x\)
  28. 28If \(y=f(x)\)- \(y\) is calledThe image of \(x\) under \(f\)
  29. 29If \(y=f(x)\)- \(y\) is called- \(x\) is calledA preimage /pri:ɪmɪdʒ/ of \(y\) under \(f\)
  30. 30When talking about limits- \(0\cdot \infty\) is calledAn indeterminate /ɪndɪˈtɜːmɪnət/ form
  31. 31Sketch the graph of the function \(f\)Dessine le graphique de la fonction \(f\).
  32. 32A piecewise function (or a piecewise-defined function)Une fonction définie par morceaux
  33. 33A constant piecewise functionUne fonction constante par morceaux
  34. 34To graph a functionTracer la représentation graphique d'une fonction
  35. 35The function that assigns to each nonnegative integer its last digitUne fonction qui associe à chaque entier naturel son dernier chiffre
  36. 36The function is concave /kɒnˈkeɪv/ up/the function is convexLa fonction est convexe
  37. 37The function is concave /kɒnˈkeɪv/ downLa fonction est concave
  38. 38The difference quotient of \(f\) is the average rate of change of \(f(x)\) over the interval \([x-x+h]\)Le taux d'accroissement de \(f\) entre \(x\) et \(x+h\)
  39. 39A limit exists if and only ifIts left-hand and right-hand limits exist and agree
  40. 40An invertible /ɪnˈvɜːtəbəl/ functionUne fonction bijective
  41. 41If \(f\) is an invertible /ɪnˈvɜːtəbəl/ functionIts graph passes the horizontal line test
  42. 42The graph of \(y=x^{1/n}\) is obtainedBy reflecting the graph of \(y=x^n\) across the line \(y=x\)
  43. 43\(\csc(x)\)\(\dfrac{1}{\sin(x)}\)
  44. 44\(\sec(x)\)\(\dfrac{1}{\cos(x)}\)
  45. 45\(\cot(x)\)\(\dfrac{1}{\tan(x)}\)
  46. 46If \(f(x)\) is continuous at \(x=a\)Then the graph of \(f(x)\) can be drawn by hand around \(x=a\) without having to lift the pencil from the paper.
  47. 47The greatest integer function is denoted by \(\lfloor x\rfloor\)La fonction partie entière
  48. 48A bounded functionUne fonction bornée
  49. 49An anti-derivative of the function \(f\)Une primitive de la fonction \(f\)

Informações

Descrição
O usuário eliminou as informações de disciplina FlashCards sobre Functions, criado por Usuário eliminado em 25-08-2023.
Criado por
Usuário eliminado · ago 2023
Atualizado
25 ago 2023
Visualizações
14
Histórico
  • Criado por Dominique TREMULOT · 24 ago 2023
  • Copiado por Dominique TREMULOT · 25 ago 2023
Avaliação

Fale Conosco

Sobre o que é sua mensagem?

O que você acha do novo visual?

Você gostou?