MATH 415 Study Guide - Final Guide: Scantron Corporation, Qi, Threading Building Blocks

• School: University of Illinois
• Department: Mathematics
• Course: MATH 415
• Professor: J Li

Document Summary

It is the answer on the scantron that counts: good luck! Fill in the following information on the scantron form: On the rst page of the scantron bubble in your name, your uin and your netid! On the back of the scantron bubble in the following: d, c. 1: (5 points) let a be a 3 5-matrix such that. 3 (a) 1 (b) 3 (c) 4 (d) 0 (e) 2. The rank of a is the same as the rank of at , so also dimension of the row space is 2. 2: (5 points) let a = . Let l be a lower triangular 3 3-matrix and u be an upper triangular matrix such that a = lu . 0 1 1 (b) none of the other answers (c) (d) . 3: (5 points) which of the following is a basis of span . , but the other two vectors are linearly independent.