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Unformatted text preview: O. B01/019/01 0 Use T.C. 16s MATH 2451 quiz_01 Exam ble Calculus 1varia Mult Course 25 min Duration 2016—01—13
McCary Due Date Instructor \l/
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_ .4aﬁéé®@@®@®@®©®®@ O [email protected]@@ @ssmémasé as (Last Name) 12 20160113 09 Q. 1301/019/02 O 1 (10 points) Determine if each of the following subsets is a subspace.
(a) {($130 I \m+y = l} C 1532 L>5§£/W
44,) I ' .5; ?[%7)J +7} E C '12:“ I <3 ﬁrm" A (b) {($ay)y=8$}CR2
,4.) gé \A/ x/ . ‘ .::__.__ . f “3‘ 75‘“ A x. Mc— / gamgﬁfj 0:1. i , r7  Km , .VR/Es.}%.hﬁd I) “ﬁaﬁzé‘CﬁVF/z {7‘3 {*gﬁ?) 6 W 1/ EMA? ﬂaw/91m 3 é w a F J, Grader Only i .. B01/019/0L .' \10 points) Let 34—1 3+_
A=81 0 .g ; 0"
20—1 _‘ (b) Let E1432 and a3 denote the standard basis for 1R3. Compute Aé’3 and 5; AT and 5? A. A.:.:: 1:: ﬁg 4 O ’— Lb ' If,“ ’g[0]0:0 él :Lla 34’ “W W; I #3 3x15 7 0w _...._ J ,v — — 7 {Ir«u 5 [O l g I I (3 \/ L3 5% O. 1301/019/04 . 3. (10 points) Determine the values of m (if any) so that 43(3) = 3 3:2 + mac + 12 will have exactly one zero. l; Ar: 0 [I 126741, f)
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