MATH 2550 Midterm: MATH 2550 Iowa Exam 2Spring2014v2

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31 Jan 2019
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Math 2550 matrix algebra exam #2 (form a) Use cramer"s rule to solve the following system of equations for y. You do not need to solve for x or z. The characteristic polynomial of the matrix e is. Find the eigenvalues of e and a basis for each eigenspace. Suppose also that a is row equivalent to c = . A basis for the nullspace of a = Suppose a is a 4 8 matrix with rank 2, The dimension of the column space of a = The nullspace of a is a subspace of ra where a = The column space of a is a subspace of rb where b = Circle t for true and f for false. 6a. ) deta = 0 if and only if ax = 0 has an in nite number of solutions. 0 is an eigenvalue of a if and only if ax = 0 has an in nite number of.

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