一、选择题体本大题1题每题分共20分 1、用一高锰酸钾溶液分别滴定体积相等的F和溶液消耗的体积相等则说明两溶液的物质的量的浓度的关系是

A cosine voltage is zero and increasing at t=-1 6ms; the next zero crossing occurs at t 4.65ms. (a)Calculate T, f, and @.(b) If v(0)=20V, find v(t).(c)By what angle does v(t) I(t)=5cos(t-110°)A? 2 For the sinusoidal waveform shown in

I Let L= 1.25 H in Fig. 6-11, and determine v(t)if v(0) 1(02)=20A L 0.05F ig 6-11 For prob. I 2(a)What value of L in the circuit of Fig 6-11 will result in a transient response of the form, v(t)

In this lecture we will look at some applications of Newton's second law, expressed in the different coordinate systems that were introduced in lectures D3-D5. Recall that Newton's second law F=ma, (1) is a vector equation which is valid for inertial observers. In general, we will be interested in determining the motion of a particle given

一、判断题(20分=1X20)正确写T,错误写F表示在小题后用一个应用程序,都只可有一个的对应的快捷方式。 1.MiP是运算速度的单位,其含义是指计算机每钟执行多少百万条指令

一、y=f(x)型的微分方程 这种方程通过n次积分可得通解,微分方程右端(n-1)仅含有自变量x,容易看出,只要把y作为新的未知函数那么方程就是新未知数的一阶微分方程,两边积分得到一个n-1阶的微分方程

令R代表所有m个实数x=(x2,…,x)组成的空 间,x也称为Rm的点.x(i=1,2,…,m)称为x点的坐 标.在R的任两点x与y之间可以引进一度量 |x-y={(x-y)2+…+(xm-ym)2,(111) 称为欧氏度量.于是可由此定义Rm的一拓扑 设V是R中的开集,映照fV→把V映入R的 一子集.设x∈V映为∈V,表示为 x→=f(x) 于是x的坐标x与x的坐标x(a=1,…,n)之间有一函 数关系:

5.10.1水准标尺每米长度误差的改正 ◆∑f·∑h 5.10.2正常水准面不平行的改正 ◆=A·H(),为第i个测段

一、计算题(每题6分,共12分) 1、求矢量方程的导矢F(t),其中r(t)=asinti+bsintj+ccostk. 2、求曲线x=asin2t,y=asin2t,z= cost(>0)在t=处的切向单位矢量

Our task How to estimate and test discount factor model. Ep,=E(m (data 1, parameter)) 1. Bring an asset pricing model to data to estimate free parameters. For example, parameter,yinm=B(c+1/c)-y Or the b in m=b f 2. Evaluate the model, is it a good model or not? Is another model better?