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binomial formula造句

"binomial formula"是什么意思   

例句與造句

  1. by definition and the binomial formula.
  2. by the binomial formula, where denotes the number of distinct variables occurring ( with nonzero exponent ) in.
  3. To figure out the right way to deal with exponentiation of sums, consult binomial formula .-talk [ + ] 01 : 14, 2 June 2006 ( UTC)
  4. With this definition one has a generalization of the binomial formula ( with one of the variables set to 1 ), which justifies still calling the \ tbinom \ alpha k binomial coefficients:
  5. There are analogs of the binomial formula, and of Newton's generalized version of it for negative integer exponents, although for the former the Gaussian binomial coefficients themselves do not appear as coefficients:
  6. It's difficult to find binomial formula in a sentence. 用binomial formula造句挺難的
  7. This is an ideal because the sum of any two nilpotent elements is nilpotent ( by the binomial formula ), and the product of any element with a nilpotent element ( by commutativity ) is nilpotent.
  8. However, Vieta created many innovations : the binomial formula, which would be taken by Pascal and Newton, and the link between the roots and coefficients of a polynomial, called Vieta's formula.
  9. This expresses a symmetry that is evident from the binomial formula, and can also be understood in terms of " k "-combinations by taking the complement of such a combination, which is an-combination.
  10. Instead of multiplications, the expansion steps could also involve replacing powers of a sum of terms by the equivalent expression obtained from the binomial formula; this is a shortened form of what would happen if the power were treated as a repeated multiplication, and expanded repeatedly.
  11. With this definition one has a generalization of the negative binomial formula ( with one of the variables set to 1 ), which justifies calling the \ left ( \ ! \ ! { \ alpha \ choose k } \ ! \ ! \ right ) negative binomial coefficients:
  12. A large body of results from ordinary differential calculus, such as binomial formula and Taylor expansion, have natural " q "-analogues that were discovered in the 19th century, but remained relatively obscure for a big part of the 20th century, outside of the theory of special functions.

相鄰詞匯

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