4.1引言 微分学基本定理的首要背景是研究可导函数y=f(x)在某点x处取得极值的问题

一、解释题(每题5分,共40分 1.75%的差别阈限 2.阈限的信号检测论观点 3.k=△

5.1不定积分与原函数 5.1.1不定积分与原函数的定义 定义5.1f(x)是定义在区间∈R上的函数,若存在定义在1上的可导函数F(x),使得F(x)=f(x),Vx∈,则称F(x)为f(x)在上的一个原函数

This equation accounts for the kinetic data given in Figure 8-15.At very low substrate concentration, when [S] is much less than KM, V [s]Vmax/KMi that is, the rate is directly proportional to the substrate concentration At high substrate concentration, when [SI is much greater than KM, V=Vmax; that is, the rate is maximal, independent of substrate

1 Motivations All the models we have looked at thus far have been single equations models of the form y=XB+u All of the variables con

一、选择题 1、[]一小球沿斜面向上运动,其运动方程为S=5+4tt(SI),则小球运动到最高点的时刻是

一、肾脏的正常功能和结构 Nephron=glomerulus +proximal tubule +thin loop of Henle +distal tubule

1.(本题满分40分,每小题8分) (1)22x+y-2=0

1函数项级数的一致收敛性 点态收敛 设un(x)(n=1,2,3,…)是具有公共定义域E的一列函数,这无穷个函数的“和

1.一根10m长的轴,密度分布为p(x=(0.3x+6)kg/m(0≤x≤10),求轴的质量