2004年数学四试题分析、详解和评注 一、填空题(本题共6小题,每小题4分,满分24分把答案填在题中横线上) (1)若msmx(cosx-b)=5,则a=1,b=4x→0ex-a 【分析】本题属于已知极限求参数的反问题 sinx

自测试题一 填空每空2分,共20分) 1、设事件AB相互独立,且P(A)=0.3,P(B)=0.2,则P(A+B)=

一、例题精选 【例题5.1】有一电容元件,C=0.5F,今通入一三角波形的周期电流(图5.1(b), (1)求电容元件两端电压uc;(2)作出u波形;(3)计算t=2.5s时电容元件的电 场中储存的能量。设uco=0

一、例题精解 【例题4.1】有一三相电路如图4.1所示,负载为星形联接,电源为三角形联接,ARLB图4.1例题4.1的图 已知R=12Q2,X1=9Q2,U1=380V。试求: (1)负载的相电流 (2)电源的相电流; (3)负载消耗的总功率;

2-1设n个人围坐在一个圆桌周围,现在从第s个人开始报数,数到第m个人,让他出局;然后从出局的下一个人重新开始报数,数到第m个人,再让他出局,…,如此反复直到所有的人全部出局为止。下面要解决的 Josephus问题是:对于任意给定的n,s和m,求出这n个人的出局序列。请以n=9,s=1,m=5为例,人工模拟 Josephus的求解过程以求得问题的解。 【解答】 出局人的顺序为5,1,7,4,3,6,9,2,8

The signal suffers an attenuation loss l Received power PR= PT/L Received snr=E,/No, Eb=Pr/Rb Antennas are used to compensate for attenuation loss Capture as much of the signal as possible

1.求下列用极坐标表示的曲线所围图形的面积 (1)双纽线r2=a2cos2g (2)三叶玫瑰线r=asin3q (3)蚌线r=acos日+b(b≥a)

Information content of a random variable Random variable x Outcome of a random experiment Discrete R V takes on values from a finite set of possible outcomes PMF: P(X=y)=Py) How much information is contained in the event X=y? Will the sun rise today Revealing the outcome of this experiment provides no information Will the Celtics win the NBa championship? Since this is unlikely, revealing yes provides more information than revealing Events that are less likely contain more information than likely events