Home Free English Pronunciation Tools Use in a sentence / f

Examples of the the word, f , in a Sentence Context

The word ( f ), is the 2085 most frequently used in English word vocabulary

Mastering contextual understanding of words and phrases is a vital skill for effective communication and English learning. Enhance your proficiency by practicing with our handpicked collection of 50 English phrases.

At the end of the list you can practice your english pronunciation

  1. Mills (c),malt house (d). Facing the west are the stables (e),ox-sheds (, f ,), goatstables (GL, piggeries (h),sheep- f olds (i),together with the
  2. Axiom can thus be expressed as:: There is a set A such that f or all f unctions, f ,(on the set o f non-empty subsets o f A),there is a B such that f (B) does
  3. Where φ (z) is analytic (i.e., well-behaved without singularities),then, f ,is said to have a pole o f order n in the point a. I f n = 1,the pole is called
  4. Function, the expression should be written as ~ f (\omega)=\ f ranc\int, f ,(t) \exp (i\omega t) t; however, it is assumed that the shape o f the
  5. F, de f ined on a collection X o f nonempty sets, such that f or every set s in X, f ,(s) is an element o f s. With this concept, the axiom can be stated:: For any
  6. Which there is a f unction f f rom the real numbers to the real numbers such that, f ,is not continuous at a, but f is sequentially continuous at a, i. e., f or any
  7. Associativity using f unctional notation: f ( f (x, y ), z ) = f (x, f ,(y, z )): when expressed in this f orm, associativity becomes less obvious.
  8. He presented the residue theorem, : \ f ranc \point_C f (z) dz = \sum_in \undersea, f ,(z),where the sum is over all the n poles o f f (z) on and within the
  9. More generally, given f our sets M, N,P and Q, with h: M to N, g: N to P, and, f , : P to Q, then:: ( f \CIRC g)\CIRC h f \CIRC (g\CIRC h) f \CIRC g\CIRC h: as
  10. Perspective is obtained by rephrasing associativity using f unctional notation:, f ,( f (x, y ), z ) = f (x, f (y, z )): when expressed in this f orm
  11. Functions f (on the set o f non-empty subsets o f A),there is a B such that, f ,(B) does not lie in B. Restriction to f inite sets The statement o f the axiom
  12. z) dz = \sum_in \undersea f (z),where the sum is over all the n poles o f , f ,(z) on and within the contour C. These results o f Cauchy's still f orm the
  13. Y, z\in\math\boxy\ne0,z\ne0.:: ( f \, x \, y ) = ((, f ,\, x ) \, y ): This notation can be motivated by the currying isomorphism.
  14. Axes. Additionally, as is the case with the s orbitals, individual p, d, f , and g orbitals with n values higher than the lowest possible value, exhibit an
  15. Each with shapes more complex than those o f the d-orbitals. For each s, p,d, f ,and g set o f orbitals, the set o f orbitals which composes it f orms a
  16. Speaking, such an expression requires that ~ f =0 ~; even i f f unction ~, f ,~ is a sel f -Fourier f unction, the expression should be written as ~ f (
  17. As Cauchy's integral theorem, was the f ollowing:: \point_C f (z)dz = 0,where, f ,(z) is a complex-valued f unction homomorphic on and within the
  18. In the f irst he proposed the f ormula now known as Cauchy's integral f ormula, :, f , ( a) = \ f ranc \point_C \ f ranc dz, where f (z) is analytic on C and within the
  19. Can be stated:: For any set X o f nonempty sets, there exists a choice f unction, f ,de f ined on X. Thus the negation o f the axiom o f choice states that there exists
  20. Statement is true. *There exists a model o f AFC in which there is a f unction, f , f rom the real numbers to the real numbers such that f is not continuous at a
  21. Is obtained by rephrasing associativity using f unctional notation: f (, f ,(x, y ), z ) = f (x, f (y, z )): when expressed in this f orm, associativity
  22. Maximum o f two electrons. The simple names s orbital, p orbital’d orbital and, f ,orbital re f er to orbitals with angular momentum quantum number l = 0,1,2 and
  23. At z = a. In the second paper he presented the residue theorem, : \ f ranc \point_C, f ,(z) dz = \sum_in \undersea f (z),where the sum is over all the n poles o f
  24. It is assumed that the shape o f the f unction (and even its norm \int |, f ,(x)|^2 x) depend on the character used to denote its argument. I f the Greek
  25. Is in the case o f a simple pole equal to, : \undersea f (z) = \LIM_ (z-a), f , ( z),where we replaced B1 by the modern notation o f the residue. In 1831
  26. Function goes to positive or negative in f inity. I f the complex-valued f unction, f ,(z) can be expanded in the neighborhood o f a singularity an as: f (z) = \phi
  27. Between the graphs o f two f unctions is equal to the integral o f one f unction, f ,(x),minus the integral o f the other f unction, g (x). *an area bounded by a
  28. X/y/z= (x/y)/z\squad\squad\quad\box, y,z\in\math\boxy\ne0,z\ne0.:: (, f ,\, x \, y ) = (( f \, x ) \, y ): This notation can be motivated by the
  29. At di f f erent levels.: S_ = S_ + S_\, \! So, the number o f degrees o f f reedom, f ,can be partitioned similarly and speci f ies the chi-squared distribution
  30. The same name to the f unction and to its Fourier trans f orm:: ~ f (\omega)=\int, f ,(t) \exp (i\omega t) t. Rigorously speaking, such an expression requires
  31. Mode o f the wave. As with s orbitals, this phenomenon provides p, d, f , and g orbitals at the next higher possible value o f n ( f or example,3p
  32. Called simple. The coe f f icient B1 is called by Cauchy the residue o f f unction, f ,at a. I f f is non-singular at a then the residue o f f is zero at a. Clearly the
  33. Homestead Society in Brant f ord, Ontario; * The http://maps.google.com/maps?, f ,q&source s_OHL geocode HQ %22Alexander+Graham+Bell+%22,+Cambridge
  34. Function density) at the center o f the nucleus. All other orbitals (p, d, f , etc.) have angular momentum, and thus avoid the nucleus (having a wave node
  35. That Hume thinks gives us warrant to doubt any given testimony, and that is, f ,) i f the propositions being communicated are miraculous. Hume understands a
  36. Is sequentially continuous at a, i. e., f or any sequence converging to a, limn, f , ( in)= f (a). *There exists a model o f AFC which has an in f inite set o f real
  37. Known as Cauchy's integral f ormula, : f (a) = \ f ranc \point_C \ f ranc dz, where, f , ( z) is analytic on C and within the region bounded by the contour C and the
  38. O f Compton scattering. Einstein concluded that each wave o f f requency, f ,is associated with a collection o f photons with energy h f each, where h is
  39. The real numbers to the real numbers such that f is not continuous at a, but, f , is sequentially continuous at a, i. e., f or any sequence converging to a, limn
  40. By rephrasing associativity using f unctional notation: f ( f (x, y ), z ) =, f ,(x, f (y, z )): when expressed in this f orm, associativity becomes less
  41. A choice f unction. Which is equivalent to: For any set A there is a f unction, f ,such that f or any non-empty subset B o f A, f (B) lies in B. The negation o f
  42. Theory with interesting consequences. Statement A choice f unction is a f unction, f , de f ined on a collection X o f nonempty sets, such that f or every set s in X, f
  43. The residue o f f unction f at a. I f f is non-singular at a then the residue o f , f ,is zero at a. Clearly the residue is in the case o f a simple pole equal to,
  44. At a. Clearly the residue is in the case o f a simple pole equal to, : \undersea, f ,(z) = \LIM_ (z-a) f (z),where we replaced B1 by the modern notation o f
  45. Somewhat f rom other Scots dialects most noticeable are the pronunciation, f , f or what is normally written WH and EE f or what in standard English would
  46. By Cauchy, now known as Cauchy's integral theorem, was the f ollowing:: \point_C, f ,(z)dz = 0,where f (z) is a complex-valued f unction homomorphic on and
  47. For any set A there is a f unction f such that f or any non-empty subset B o f A, f ,(B) lies in B. The negation o f the axiom can thus be expressed as:: There is
  48. The coe f f icient B1 is called by Cauchy the residue o f f unction f at a. I f , f ,is non-singular at a then the residue o f f is zero at a. Clearly the residue is
  49. From the total number o f electrons which occupy a complete set o f s, p,d and, f ,atomic orbitals, respectively. Introduction With the development o f quantum
  50. Function f (z) can be expanded in the neighborhood o f a singularity an as:, f ,(z) = \phi (z) + \ f ranc + \ f ranc + \dots + \ f ranc, \quad B_i, z,a \in

Now it is your turn - use the english voice checker

Take control of your English pronunciation with our Voice Checker tool. It's your turn to sound confident and fluent!


Here it will appear the recognized speech.

Your voice recordings list

To download your recording the the download link above the audio player

Our data base is updated daily, click here to check out all sentences

Free Text to Speech Tool: Convert Text to Audio Online

Now that you have trained speaking all the phrases you can use our tool to improve your english speaking skills. You have the option of using four different synthesized english voices: Microsoft Mark - English (United States), Microsoft Zira - English (United States), Microsoft David - English (United States), Google US English, Google UK English Female, Google UK English Male

Note that it may take some seconds for your to be able to hear the voice