MTH501 - Linear Algebra Assignment No. 3 Solution and Discussion Spring 2014 of Virtual University (VU) Due Date: Jun 30, 2014
Question: 01 Marks: 10
Without expansion (until you reduce it to order), by using the properties of Determinants, show that
Question: 02 Marks: 10
Show that the vectors and in are Linearly Dependent over Field but Linearly Independent over , where .
Question: 03 Marks: 10
Let be an matrix. Then Show that the set, is a Subspace of
Question: 01 Marks: 10
Without expansion (until you reduce it to order), by using the properties of Determinants, show that
Question: 02 Marks: 10
Show that the vectors and in are Linearly Dependent over Field but Linearly Independent over , where .
Question: 03 Marks: 10
Let be an matrix. Then Show that the set, is a Subspace of







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