例句與造句

1. These figures are obtained from the binomial expansion illustrated by Pascal's triangle.
2. He gives the first non-inductive proof of the binomial expansion for integer exponent using combinatorial arguments.
3. Later he would recognize how flimsy the foundation was, and he would place the binomial expansion on a firmer footing . ..
4. An avid weaver, Dietz drew upon her experience as a former math teacher to devise a threading pattern based on a cubic binomial expansion.
5. where the symbol that appears during binomial expansion of the parenthesized term is to be replaced by the Bernoulli number ( and + } } ).
6. It's difficult to find binomial expansions in a sentence. 用binomial expansions造句挺難的
7. :It should be pointed out that the binomial expansion doesn't seem relevant here; Geometric progression, on the other hand, does.
8. :In the final paragraph of the Binomial Expansion section the linked PDF says " In case of ( x + y ) 4 we have four boxes.
9. I used the derivative formula, and when I get to ( x + \ Delta x ) ^ { x + \ Delta x } I use binomial expansion.
10. It began with the magic squares of the " I Ching " and the binomial expansions expressed in Pascal's Triangle that are still taught in seventh grade.
11. Note also that the approximate solution is the first term in a binomial expansion of the exact solution in powers of e ^ { 1-1 / \ epsilon }.
12. Thought of a new question though; how is it that a formula that works out the number of distinct combinations of items also works out the coefficient of a binomial expansion.
13. In the Newtonian limit, i . e . when R _ e is sufficiently large compared to the Schwarzschild radius r _ s, the redshift can be approximated by a binomial expansion to become
14. :: Pascal's pyramid contains the coefficients for the trinomial expansion-it bears the same relation to the trinomial expansion as Pascal's triangle does to the binomial expansion, but it has an extra dimension.
15. Indeed, since each term of the binomial expansion is an increasing function of " n ", it follows from the monotone convergence theorem for series that the sum of this infinite series is equal to " e ".
16. Non-rational transfer functions cannot be written as an expansion in a finite number of terms ( e . g ., a binomial expansion would have an infinite number of terms ) and in this sense fractional orders systems can be said to have the potential for unlimited memory.
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