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  2. Chunking (division) - Wikipedia

    en.wikipedia.org/wiki/Chunking_(division)

    In mathematics education at the primary school level, chunking (sometimes also called the partial quotients method) is an elementary approach for solving simple division questions by repeated subtraction. It is also known as the hangman method with the addition of a line separating the divisor, dividend, and partial quotients. [1]

  3. 9 Best Streaming Services To Watch Free Movies Online - AOL

    www.aol.com/9-best-streaming-services-watch...

    Websites To Watch Full Movies for Free: 9 Safe, Secure and Legal Options These sites allow you to stream movies and TV shows for free. Some don’t require you to open an account, and, if you do ...

  4. Division algorithm - Wikipedia

    en.wikipedia.org/wiki/Division_algorithm

    Long division is the standard algorithm used for pen-and-paper division of multi-digit numbers expressed in decimal notation. It shifts gradually from the left to the right end of the dividend, subtracting the largest possible multiple of the divisor (at the digit level) at each stage; the multiples then become the digits of the quotient, and the final difference is then the remainder.

  5. Diophantine approximation - Wikipedia

    en.wikipedia.org/wiki/Diophantine_approximation

    The badly approximable numbers are precisely those with bounded partial quotients. [ 6 ] Equivalently, a number is badly approximable if and only if its Markov constant is finite and its simple continued fraction is bounded.

  6. Periodic continued fraction - Wikipedia

    en.wikipedia.org/wiki/Periodic_continued_fraction

    where P, D, and Q are integers, D > 0 is not a perfect square (but not necessarily square-free), and Q divides the quantity (for example (+) /). Such a quadratic irrational may also be written in another form with a square-root of a square-free number (for example ( 3 + 2 ) / 2 {\displaystyle (3+{\sqrt {2}})/2} ) as explained for quadratic ...

  7. Transcendental number - Wikipedia

    en.wikipedia.org/wiki/Transcendental_number

    Using a counting argument one can show that there exist transcendental numbers which have bounded partial quotients and hence are not Liouville numbers. Using the explicit continued fraction expansion of e , one can show that e is not a Liouville number (although the partial quotients in its continued fraction expansion are unbounded).

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