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函数 f(x) 在闭区间 [a, b] 上连续是指 f(x) 在该 区间内的每一个点处都连续,并且在两个端 点单侧连续。 闭区间[a, b] 上的连续函数y = f(x) 的图形是 一条从点 A(a, f(a))到点 B(b, f(b)) 的连续不 间断的曲线
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一、单选题 1.a2.a3.b4.d5.c6.a.d.a.c10.d11.b12.b13c 二、多选题 1ABCE 2.BCD 3.AC 4.BD 5.A B C D E 6.ANCDE 7.BC 8ABCD 9.AB 10.ABCDE
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1、罗尔中值定理 罗尔(Rolle)定理如果函数f(x)在闭区间 a,b]上连续,在开区间(a,b)内可导,且在区间端 一点的函数值相等,即f(a)=f(b),那末在(a,b) 内至少有一点E(a<
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(1)FIRSTVT集 FIRSTVT(P)={a|Pa…,或PQa…,aVT ,Q VN} 若P→a…或P→Qa…, 则aFIRSTVT(P); 若P→Q…, 则FIRSTVT(Q)FIRSTVT(P); 直至FIRSTVT(P)不再增大
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void tsmatr ix Add( TSMatrix A, TSMatr ix B, TSMatr ix&C)//三元组 表示的稀疏矩阵加法 C. mu=A. mu: C nu=A. nu C tu=0 pa=1;pb=1;pc=1; for(x=1;x<=A.mu;x+)//对矩阵的每一行进行加法 while(A data lpal. i
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Background knowledge Four steps one has to go through in looking for a job: a. Look for a post in newspapers, on TV, etc. b. Write a formal application to the target company and follow up with a call C. Get an answer from the company d. Be interviewed by the company
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4.5线性方程组解的结构 a11a12 ain a21a22 a2n ,b= Lamt am2 .]xn 齐次方程组Ax=0 非齐次方程组Ax=b(b≠0) 结论:(1)[Ab→[ca],Ax=b与Cx=d同解 (2)Ax=0有非零解rank
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一、词汇和语法(本大题共 20 小题,每小题 1 分,共 20 分) 根据句子的意思选择一个正确的答案,错选、多选或未选均无分。 1. It‘s______ by coach from Melbourne to Sydney. A. a nine hour‘s journey B. a nine hour journey C. a nine hours‘ journey D. a nine-hours journey
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Definition A tree is a collection of nodes. The collection can be empty: otherwise, a tree consists of (1) a distinguished node r, called the root; (2)and zero or more nonempty(sub)trees T1,., Tk, each of whose roots are connected by a directed edge from r Note:
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Random walks 1 Random walks a drunkard stumbles out of a bar staggers one step to the right, with a canal lies y steps to his right. Thi I equal p second, he either staggers one step to the left or probability. His home lies r steps to his left, and everal natural questions, including 1. What is the probability that the drunkard arrives safely at home instead of falling into the canal? 2. What is the expected duration of his journey however it ends? The drunkard's meandering path is called a random walk. Random walks are an im- portant subject, because they can model such a wide array of phenomena. For example
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