阿摩線上測驗登入

首頁 > 中山◆電機◆工程數學乙 > 102年 - 102 國立中山大學_碩士班招生考試_電機系(乙組)：工程數學乙#110521 >

1. (7%) Find the Laurent series representation of a function
with center at z = j in the domain 1 ＜|z -j|＜ 2, j=.

其他申論題

沒有【段考】國二歷史上學期權限，請先開通．

沒有【段考】國二歷史上學期權限，請先開通．

沒有【段考】國二歷史上學期權限，請先開通．

沒有【段考】國二歷史上學期權限，請先開通．

2.(8%) Evaluate the following integral: where C denotes a counterclockwise simple closed contour |z| =3.

3. (15%) Compute the Fourier transformdt of a signum function f(t) detined as Each calculation step is required for obtaining the credit.

(a) (4%) If, where N denotes the set of all positive integers, then find positive integers β and such that {a1, a2, a3} is a linearly dependent set.

(b) (4%) If a e N, find real β and γ such that{a1, a2, a3} is a linearly dependent set.

(C) (6%) Now let a = 2,β = -1, γ = -5, and let x be a nonzero vector in the null space N(A) of A. Find the value of k to satisfy ||x||1 + 2||x||∞ + k||x||2 = 0.

(d) (6%) Nowlet a = 2,β = -1, r = -5, and let d denote the distance between vector [1 4 0]T and R(AT), the range space of AT. Compute the value of d.

阿摩線上測驗

提供最完整的考試資料庫，包含歷年試題、詳解、申論題等學習資源，
幫助學生有效準備各類考試。

© 2008-2026 Yamol Tech Ltd. All Rights Reserved.
阿摩線上測驗--最強大的互動線上測驗版權所有

如有任何問題或建議，歡迎聯繫我們