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Unformatted text preview: Solutions to Second Midterm Exam MAT 310, Spring 2005 Name: ID#: Rec: problem 1 2 3 4 5 Total possible 25 25 25 25 25 100 score Directions: There are 5 problems on six pages (including this one) in this exam. Make sure that you have them all. Do all of your work in this exam booklet, and cross out any work that the grader should ignore. You may use the backs of pages, but indicate what is where if you expect someone to look at it. Do any four problems. Cross out the one you dont want graded. You may use any bound books or a calculator to do this exam . Using extra papers, notes, computers, or discussions with friends (or enemies) is not permitted. If you wish to make use of a time machine to look at the solutions, you may do so provided you admit such usage below, and then allow me to use it to retroactively change the questions. Failure to admit such usage of a time machine will be grounds for charges of academic dishonesty (as is more ordinary methods of cheating). 1. (25 points) Let T L ( R 2 , R 2 ) satisfy T ( 1 1 ) = ( 3 7 ) and T ( 1 1 ) = ( 1 1 ) . a) Write a matrix which represents T in the standard basis....
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This note was uploaded on 11/14/2010 for the course PHYCS 498 taught by Professor Aa during the Spring '10 term at University of Illinois, Urbana Champaign.
 Spring '10
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