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# Soluções do Capítulo 6

DisciplinaÁlgebra Linear I20.313 materiais294.068 seguidores
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```Dojxpdv vroxêøhv gr fdsðwxor 9
914 d, \ufffd \ufffd @ \ufffd4> \ufffd \ufffd @ 6/ y \ufffd @ +3> 4,/ y \ufffd @ +4> 5, =
e, \ufffd \ufffd @ 7> y \ufffd @ +6> 5, =
f, \ufffd \ufffd @ \ufffd5s6> \ufffd \ufffd @ 5s6> y \ufffd @ \ufffd\ufffd \ufffd \ufffd
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> 4
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/ y \ufffd @
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=
g, \ufffd \ufffd @ \ufffdls6> \ufffd \ufffd @ ls6> y \ufffd @ \ufffd\ufffd5\ufffd ls6> 4\ufffd/ y \ufffd @ \ufffd\ufffd5 . ls6> 4\ufffd =
h, \ufffd \ufffd @ 3/ y \ufffd @ +4> 3,/ y \ufffd @ +3> 4, =
i, \ufffd \ufffd @ 4> y \ufffd @ +4> 3,/ y \ufffd @ +3> 4, =
915 Uhfwdv txh sdvvdp shod ruljhp h fxmrv yhfwruhv gluhfwruhv vær rv yhf0
wruhv suösulrv1 Qd doðqhd i, hvwdv uhfwdv shuwhqfhp d F \ufffd h qær vh uhsuhvhqwdp
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916 d, \ufffd \ufffd @ 4> \ufffd \ufffd @ 5> \ufffd \ufffd @ 6/ y \ufffd @ +3> 4> 3,/ y \ufffd @ +\ufffd4> 5> 5,/ y \ufffd @ +\ufffd4> 4> 4, =
e, \ufffd \ufffd @ 3> \ufffd \ufffd @ \ufffds5> \ufffd \ufffd @ s5/ y \ufffd @ +8> 4> 6,/ y \ufffd @ \ufffd \ufffd + \ufffd\ufffd\ufffd	\ufffd \ufffd
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=
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y \ufffd @ +43\ufffd 8l>\ufffd4; . 57l> 58, =
g, \ufffd \ufffd @ 5> \ufffd \ufffd @ \ufffd \ufffd
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=
h, \ufffd \ufffd @ 5> y \ufffd @ \ufffd +4>\ufffd4> 6,1
i, \ufffd \ufffd @ \ufffd7> \ufffd \ufffd @ 6/ y \ufffd @ +\ufffd9> ;> 6,/ y \ufffd @ +8>\ufffd5> 4,1
917 d, \ufffd \ufffd @ \ufffd5> \ufffd \ufffd @ \ufffd4> \ufffd \ufffd @ 4 hvwh y1s1 ì gxsor/ H \ufffd @ Oi+\ufffd4> 3> 4> 3,j/
H \ufffd @ Oi+\ufffd5> 4> 4> 3,j/ H \ufffd @ Oi+5> 6> 4> 3, > +3> 3> 3> 4,j =
e, \ufffd \ufffd @ 7> hvwh y1s1 ì gxsor/ \ufffd \ufffd @ \ufffdls6> \ufffd \ufffd @ ls6=
H \ufffd @ Oi+6> 5> 3> 3,j/ H \ufffd @ O\ufffd\ufffd3> 3>\ufffd5\ufffd ls6> 4\ufffd\ufffd/
H \ufffd @ O\ufffd\ufffd3> 3>\ufffd5 . ls6> 4\ufffd\ufffd =
918 d, \ufffd \ufffd @ \ufffd7/ \ufffd \ufffd @ 6> hvwh y1s1 ì gxsor/
e, H \ufffd @ O\ufffd\ufffd\ufffd9 . ;{. 6{ \ufffd \ufffd\ufffd/ H \ufffd @ O\ufffd8\ufffd 5{. { \ufffd \ufffd1
919 Lvrpruir dr 917 d, frp d uhvdoyd qd doðqhd e, txh djrud rv hvsdêrv
suösulrv vær jhudgrv sru pdwul}hv 5\ufffd 5=
H \ufffd @ O\ufffd\ufffd \ufffd4 34 3 \ufffd\ufffd > H \ufffd @ O\ufffd\ufffd \ufffd5 44 3 \ufffd\ufffd >
H \ufffd @ O\ufffd\ufffd 5 64 3 \ufffd > \ufffd 3 33 4 \ufffd\ufffd =
91: Vh h{lvwlu xp ydoru suösulr qxor d htxdêær fdudfwhuðvwlfd whp whupr lqgh0
shqghqwh qxor/ txh frpr vdehprv ì r ghwhuplqdqwh gd pdwul} ruljlqdo1
91; d, \ufffd \ufffd @ 3> \ufffd \ufffd @ 5/ fdgd hvsdêr suösulr whp glphqvær 4=
e, \ufffd \ufffd @ \ufffd6> gxsor/ frpr d pdwul} ì vlpìwulfd +orjr gldjrqdol}äyho, r hvsdêr
suösulr dvvrfldgr whp glphqvær 5/ \ufffd \ufffd @ 9/ vlpsohv h r hvsdêr suösulr dvvrfldgr
whp glphqvær 41
f, \ufffd \ufffd @ 3> gxsor/ frpr d pdwul} ì vlpìwulfd +orjr gldjrqdol}äyho, r hvsdêr
suösulr dvvrfldgr whp glphqvær 5/ \ufffd \ufffd @ 6/ vlpsohv h r hvsdêr suösulr dvvrfldgr
whp glphqvær 41
4
g, \ufffd \ufffd @ 9> gxsor/ frpr d pdwul} ì vlpìwulfd +orjr gldjrqdol}äyho, r hvsdêr
suösulr dvvrfldgr whp glphqvær 5/ \ufffd \ufffd @ 3/ vlpsohv h r hvsdêr suösulr dvvrfldgr
whp glphqvær 41
h, \ufffd \ufffd @ 3> wulsor/ frpr d pdwul} ì vlpìwulfd +orjr gldjrqdol}äyho, r hvsdêr
suösulr dvvrfldgr whp glphqvær 6/ \ufffd \ufffd @ ;/ vlpsohv h r hvsdêr suösulr dvvrfldgr
whp glphqvær 41
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9143 41 \ufffd \ufffd @ 3/ y \ufffd @ +\ufffd\ufffd
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51 \ufffd \ufffd @ 4> y \ufffd @ +\ufffd \ufffd > \ufffd
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71 d, Dwhqêær/ h{lvwh xpd judokd qr hqxqfldgr/ qd srvlêær gh ðqglfh 66
gd pdwul} D/ ghyh ohu0vh 8 hp yh} gh 4= D d\ufffdupdêær mxvwl\ufffdfd0vh srutxh D ì
vlpìwulfd1
e, Qær rewhqkd d pdwul} ruwrjrqdo/ r h{hufðflr ì wudedokrvr srutxh h{lvwh
xp hvsdêr suösulr gh glphqvær 5 sdud r txdo ì qhfhvväulr rewhu xpd edvh
ruwrqrupdgd shor pìwrgr gh Judp0Vfkplgw/ edvwd xpd pdwul} gldjrqdol}dqwh
txdotxhu1 H{hpsor V @
597 s8 \ufffd5 \ufffd\ufffd \ufffd3 4 \ufffd\ufffd \ufffd
4 3 4
6:8 =
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