12.3.2用一个多项式的根和另一个多项式计算结式的公式 命题设 f(x)=ax+a1x-+…+an(a≠0 (x) box\+b- + (bo=0) 如果f(x),g(x)在C[x]中的分解式为 g()= bo (x-B) ).(x-)(1) 那么 R(f,g)=ag(a)=(-1)f(B)(*) 证明在数域K上的n+m+1元多项式环K[x,y1yn21m]中,令 f(x,y,yn)=a(x-y)…(x-yn)(2) g(x,z1,m)=b(x-z)…(x-m)(3)

一.糖酶与消化: a-淀粉酶:唾液淀粉酶(水解a-1,4-糖苷键) 淀粉酶 胰淀粉酶 (a-d-g)n-淀粉酶:水解G非还原端(大麦麦芽) 支链淀粉酶:水解a-1,6-糖苷键 多糖酶纤维素酶(B-D-G)n:除牛等动物外,一般动物无此酶

Junction potentials Whenever we change electrolyte or solvent there is a cost in that we create a double layer (electrode)which has a small but often measureable potential We call this potential a junction potential

By and large, I will follow OR, Chap. 8, so I will keep these notes to a minimum. ] The theory of repeated games is a double-edged sword. On one hand, it indicates how payoff profiles that are not consistent with Nash equilibrium in a simultaneous-move game might be achieved when the latter is played repeatedly, in a manner consistent with Nash or even subgame-perfect equilibrium

Anthropology and Moral Relativism Two stories: In 1960's and 70's a prominent Harvard psychologist named Jerome Bruner decided that it would be a good idea to expose young people to some of the concepts of social science, so he developed a curriculum called \Man: A Course

Symbolism and Ritual It's a huge topic, it could cover a whole course 1. Two examples: a. Mariage ritual from the Kuna called\the dragging' i. Bride and groom would not choose each other, but their parents would arrange the marriage secretly. The groom's friends would traditionally surprise him and drag him down the street. (Now a days, they don't fight back so hard and they know ahead of time)

Race and Anthropology Huge topic-only going to cover a small portion of the discussion Two notions about race: Race has a biological meaning, but not a social meaning *Race has a social meaning but not biological meaning

1.设f(x)在[a,b]上可积,g(x)在[a,b]上定义,且在[a,b中除了有限个点之外,都有f(x)=g(x),证明g(x)在[a,b]上也可积,并且有

➢ Section A: Learning a Foreign Language 1. New words 2. Useful expressions 3. Language points ➢ Section B: Keys to Successful Online Learning TEXT

8-3模m的剩余类环 8.3.1模m的剩余类环的定义 定义8.7设m设一个正整数,定义 /(m)={a+(m)a∈} 将模m的剩余类a+(m)记作a,现定义Z/m)中的加法和乘法如下: 此两种运算满足8.1.1中除第9)条以外的其余八条性质(其中0称为Z/(m)的零元素,1 称为Z/(m)的单位元素),于是Z/(m)构成一个代数系统,称为Z模理想(m)的剩余类环 或乙模理想(m)的商环