binomial theorem वाक्य
उदाहरण वाक्य
मोबाइल
- In 1665, he discovered the generalised binomial theorem and began to develop a mathematical theory that later became infinitesimal calculus.
- This proof uses neither the Euclidean algorithm nor the binomial theorem, but rather it employs formal power series with rational coefficients.
- :Did you check out the article on the binomial theorem, in particular the section labelled " Newton's generalized binomial theorem "?
- :Did you check out the article on the binomial theorem, in particular the section labelled " Newton's generalized binomial theorem "?
- In mathematics, any of the positive integers that occurs as a coefficient in the binomial theorem is a "'binomial coefficient " '.
- :: : If I have a chance, I'll see if I can dig up a good elementary discussion of the binomial theorem.
- He used this to extend results for the binomial theorem up to n = 12 and Pascal's triangle previously given by al-Karaji.
- An interesting consequence of the binomial theorem is obtained by setting both variables " x " and " y " equal to one.
- Yang worked on magic squares, magic circles and the binomial theorem, and is best known for his contribution of presenting Yang Hui's Triangle.
- Abk Bakr ibn Mu % ammad ibn al $ usayn Al-Karaji ( c . 953-1029 ) wrote on the binomial theorem and Pascal's triangle.
- The binomial theorem ( tear off the leg that says that the exponent has to be a natural number ) is a good example.
- And then the bit in that section that says " For a more extensive account of Newton's generalized binomial theorem, see binomial series "?
- :: : : There is yet another reason to adopt 0 0 = 1 you simply need this for the "'binomial theorem "'to work.
- He worked on a generalization of the binomial theorem and was a major influence in Gudermann's work on the expansion of functions into power series.
- This follows directly from the expansion given by the binomial theorem applied to the binomial representing the " n " th element of an arithmetic progression.
- And in general terms of powers of or the following is true, and can be deduced using De Moivre's formula, Euler's formula and the binomial theorem.
- When distance between the antennas d is very large relative to the height of the antenna we may expand x + x'- l using Generalized Binomial Theorem
- This is a special case of Newton's generalized binomial theorem; as with the general theorem, it can be proved by computing derivatives to produce its Taylor series.
- To indicate the formula for the derivative of order " n " of the product of two functions, the formula of the binomial theorem is used symbolically.
- Alternatively-- not recommended-- you could use Newton's generalized binomial theorem applied to the power 1 / 3 . talk ) 14 : 51, 26 May 2009 ( UTC)
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