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Lecture 12

MTH 141 Lecture 12: MTH141-sec3.5
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Department
Mathematics
Course
MTH 141
Professor
Majed Alqasas
Semester
Fall

Description
3. sc Matras and Inverse Map,ng s A A AA In show the amaku. inverse A be nx no mal y Can be t 2 R1 +R 2 2 Rit R 21 2 ched AA T Chek. 2. 2. No can change A A is inver b and. A and A have rank n hank AJ Hank A Jan A and B ave both square inverthle mamiru T CAT) 3. sc Matras and Inverse Map,ng s A A AA In show the amaku. inverse A be nx no mal y Can be t 2 R1 +R 2 2 Rit R 21 2 ched AA T Chek. 2. 2. No can change A A is inver b and. A and A have rank n hank AJ Hank A Jan A and B ave both square inverthle mamiru T CAT)De ferrnine 2 3 In in nun inuer 12. are equivalen A is invert, bla 2) rank (A n 7) The RREF A as ali nig dipen din A Calum spad apply A to b th such es A A X A stsk in. X, 3X X2 2 X 2 RR De ferrnine 2 3 In in nun inuer 12. are equivalen A is invert, bla 2) rank (A n 7) The RREF A as ali nig dipen din A Calum spad apply A to b th such es A A X A stsk in. X, 3X X2 2 X 2 RRInveru Mappings Suppose that LR→R is ahMw m4mwy wit standard matk CL1-A and M.R-R" is alinear mapping url standard mature CHI:3 , thn Misthmuvu mapping 엽 L 1t B isth In utn4 A ampu, Fr eAch mapping transfornatum, determins the inverse cith trans mam and chad-Jew inverse a) The Rahahan Re Ith Plahu. bj7ureflechen over the hie Xi:X, Th th Pau. e) Th shrkh T hg ache北成龙xidoe haunth maha m"f ping [T], Leil an matin, mappingブhtalm WS ,[Re]: [Cae-Sel Sue Cse)。 Sue as e Gufa.[o -stal-S- e, G>.]置ful[1 0 laseo Sveled ]*.「Go Sno7 . Imew m 吻虑)ada mgnpay. Suu CuB sse ase : faze tSute Cese Sko-See Cae]-「I o 7レ fa Cats as e -esn'e-SceGu]-[ o ] v Shia Cae.caasks Site t Ca) 3, tL totatun mィ門Ro ha, an inu ere. ndhi ey.hsx, Lau hak x-x.:bej h-14J n山, ぶ [1] っn The midn my門Lu3]a[L&) L(a)] Lce).LI ] .빼f]
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