binomial theorem 中文意思是什麼

binomial theorem 解釋
二項定理
  • binomial : adj. 1. 【數學】二項(式)的。2. 【生物學】雙名的,復名的。n. 1. 【數學】二項式。2. 【生物學】二名法,雙名法。
  • theorem : n. 1. (能證明的)一般原理,公理,定律,法則。2. 【數學】定理。
  1. Theorem g is called binomial theorem.

    定理g稱為二項式定理。
  2. There is a wealth of information in the binomial theorem that we have yet to exploit.

    我們還要揭示二項式定理更為豐富的內涵。
  3. He expands the right side by using the binomial theorem, subtracts y=.

    他用二項式定理展開右邊,消去y
  4. Evaluation of p is simplified if the square root terms are expanded by the binomial theorem.

    如果按二項式定理展開來計算平方根,P的計算可以簡化。
  5. 2. based on the ( q, h ) - deformed quantum plane by benaoum, we establish the transformation formulae of arbitrary degree power of two variables on the ( q, h ) - deformed quantum plane. furthermore, we give the ( q, h ) - analogues of multinomial theorem, binomial reciprocal formula, chu - vandermonde identities and a pair of new double - index series inverse formula

    在benaoum在引入的( q , h ) -量子變形平面的基礎上,首先建立了( q , h ) -量子變形平面上的變量的任意次乘積的變換公式,進而給出了多項式定理、二項式反演、 chu - vandermonde恆等式等結果的( q , h ) -模擬以及一對新的雙指標級數互反公式。
  6. This paper mainly discusses rational blossoming in computer aided geometry design. specifically, we apply the fact that the binomial theorem is valid for negative integer and fractional exponents, introduce the rational bernstein bases and fractional bernstein bases, discuss the properties of rb curves and poisson curves, give the rational blossom and analytic blossom

    本文主要討論了cagd中的有理blossoming方法,具體來說,利用指數為負整數、分數的二項式定理,引入了負n次bernstein基函數、分數次bernstein基函數,討論了rb曲線、 poisson曲線的性質,並且介紹了有理blossom與解析blossom
  7. An application of binomial theorem

    淺談市場營銷思路在教學中的應用
  8. He initiated his pupils into the mysteries of the binomial theorem

    他給他的學生們講授二項式定理的奧秘。
  9. Evaluation of p is simplified if the square root terms are expanded by the binomial theorem

    如果按二項式定理展開來計算平方根, p的計算可以簡化。
  10. It included karaji ' s binomial theorem and rules of the arithmetic polynomial operations and developed karaji ' s theory of polynomial

    其中保存了凱拉吉的關於二項式定理的工作以及多項式的運演算法則,並進一步發展了凱拉吉的多項式理論。
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