阿摩線上測驗
登入
首頁
>
交大◆電機◆微分方程與線性代數
>
101年 - 101 國立交通大學_碩士班考試入學試題_電機工程學系：微分方程與線性代數#105738
> 申論題
3.(a) (8%) Find the eignevalues and eigenvectors for
相關申論題
(b) (3%) How can you tell whether a matrix is invertible from its eigenvalues?
#449895
(c) (3%) How can you tell whether two matrices are similar from their eigenvalues?
#449896
4. (a) (8%) For the following matrix, find the bases for its row space and nullspace.
#449897
(b) (3%) In R3, is xy plane orthogonal to xz plane ? Explain it.
#449898
(a)
#449899
(b)
#449900
6. (10%) Consider the following second order ordinary differential equation:Determine the solution y(x) satisfying the conditions y"(0) = 1 and y""(0) = 0.
#449901
(a) (5%) Find the Laplace transform of f(t) and determine its region of convergence.
#449902
(b) (10%) Solve the above ordinary differential equation (1) for y(t)
#449903
8. (15%) Let x(t) be a length-3 vector of functions in t that satisfies the following system of linear differential equations:Find the solution x(t).
#449904
相關試卷
101年 - 101 國立交通大學_碩士班考試入學試題_電機工程學系：微分方程與線性代數#105738
101年 · #105738
阿摩線上測驗
登入
阿摩線上測驗
登入
