UW Common Math 308 Section 3.1 - 8:&RPPRQ0DWK6HFWLRQ...

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±²³´²µ¶³·8: &RPPRQ 0DWK ±¶¸ 6HFWLRQ ±¹³Current Score :35 / 35Due :Thursday, February 4 2016 11:00 PM PST1.2/2 points |Previous AnswersHoltLinAlg1 3.1.004.Letfor the given matrixA, and findfor the givenu1andu2.±¸»µ»½>±¸¾»µ¾»½@³¶»³¶»¸>³¶¾»³¶¾»¸@T(x) =AxT(u1) andT(u2)A=,u1=,u2=−24−20−1−20−1−108−3562T(u1) =T(u2) =UW Common Math 308 Section 3.1 (Homework)ARNAV DUBEYMath 308, section O, Winter 2016Instructor: Lucas Van Meter TA:HE$VVLJQThe due date for this assignment is past.Your work can be viewed below, but no changes can be made.Important!Before you view the answer key, decide whether or not you plan to request an extension. Your Instructor maynotgrant you an extension if you have viewed theanswer key. Automatic extensions are not granted if you have viewed the answer key.Request Extension
2.1/1 points |Previous AnswersHoltLinAlg1 3.1.007.Determine if the given vector is in the range ofwhereT(x) =Ax,A=.1−20321y=59yis in the range ofT.yis not in the range ofT.
±²³´²µ¶³·8: &RPPRQ 0DWK ±¶¸ 6HFWLRQ ±¹³3.1/1 points |Previous AnswersHoltLinAlg1 3.1.010.Suppose that a linear transformationTsatisfiesFind³±»¿»µ¿>³±¾»¿¾»µ¿@
KWWSº²²ZZZ¹ZHEDVVLJQ¹QHW²ZHE²6WXGHQW²$VVLJQPHQW»5HVSRQVHV²YLHZBNH\"GHS ³µ¼´³´±³µ²¸4.5/5 points |Previous AnswersHoltLinAlg1 3.1.013.

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Term
Winter
Professor
Milakis
Tags
Math, Linear Algebra, Algebra, linear transformation, Previous AnswersHoltLinAlg1

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