• 2022-06-18
    函数f(z)=1/z(1+1/(z+1)+1/(z+1)^2+···+1/(z+1)^5)在点z=0处留数
  • 就是6啊z是一阶奇点,我记得留数=lim(z->0)[zf(z)]=lim(z->0)[(1+1/(z+1)+1/(z+1)^2+···+1/(z+1)^5)]=6

    内容

    • 0

      1)z^2=z拔(2)z^2+|z|=0

    • 1

      复变函数计算积分∮1/(z-i/2)*(z+1)dz,其中c为|z|=2

    • 2

      设z为复数,且丨z丨=丨z+1丨=1求丨z-1丨

    • 3

      因果信号f(k)的像函数 A: |z|>2 B: |z|>1 C: |z|<1 D: 1<|z|<2

    • 4

      已知()x()(()n())()的()z()变换是()X()(()z())(),()ROC()是()|()z()|()>()a(),则()x(()-()n()-()5())()的()z()变换和()ROC()是()()A.()()z()-()5()X()(1/()z()),z()>()1/()a()B.()()z()5()X()(1/()z()),z()>()1/()a()C.()()z()-()5()X()(1/()z()),z()<()1/()a()D.()()z()5()X()(1/()z()),z()<()1/()a