MATH 415 Study Guide - Final Guide: Scantron Corporation, Row Echelon Form, Coordinate Vector

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

Document Summary

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 p2 be the vector space of polynomials of degree at most 2. Consider the following sets of polynomials in p2. C = {1, 2t, t2, t2 t}. 3: (5 points) suppose v has coordinate vector . Then v is the vector: (a) (b) (c) (d) . 1: (5 points) consider the vectors v1 = . Let t : r3 r2 be the linear transformation with. Find the matrix a which represents t with respect to the following bases: 0(cid:21) (c) (cid:20) 1 1 1 (d) . 6: (5 points) let v be the following subspace of r4. What is the dimension of v ? x1 x2 x3 x4. : x1 2x2 + x3 + x4 = 0,