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Let u =⟨2,−5⟩, v =⟨−1,1⟩, and w =⟨−2,4⟩. Find the vector x that satisfies 2u −v +x =10x +w.
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2u=(4,10) Let x=(a,b) 2u-v+x=(4,-10)-(-1,1)+(a,b)=(4+1+a,-10-1+b) 10x+w=(10a,10b)+(-2,4)=(10a-2,10b+4) now equate and find a,b
is it not that 2u-v +x= 10x+w, then 9x= 2u-v-w? and then x= (1/9) (2u-v-w) ?
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