Question 8 worth 3 points Let A=[[1,-3,2],[-3,4,-1],[2,5,3]] and b=[[2],[4],[-4]]. Define a transformation T:R^(3)longrightarrowR^(3) by T(x)=Ax. If possible, find a vector x whose image under T is b. Otherwise, state that b is not in the range transformation T. Question 9 worth 3 points Let a_(1)=[[1],[2],[-3]],a_(2)=[[-3],[-4],[1]],a_(3)=[[2],[1]

Question

Question 8 worth 3 points Let A=[[1,-3,2],[-3,4,-1],[2,5,3]] and b=[[2],[4],[-4]]. Define a transformation T:R^(3)longrightarrowR^(3) by T(x)=Ax. If possible, find a vector x whose image under T is b. Otherwise, state that b is not in the range transformation T. Question 9 worth 3 points Let a_(1)=[[1],[2],[-3]],a_(2)=[[-3],[-4],[1]],a_(3)=[[2],[1],[6]], and b=[[-1],[1],[2]]. Determine whether b can be written as a linear combination of a_(1),a_(2), and a_(3). In other words, determine whether weights x_(1),x_(2), and x_(3) exist, such that x_(1)a_(1)+x_(2)a_(2)+x_(3)a_(3)=b. Determine the weights x_(1),x_(2), and x_(3) if possible.

Accepted Answer

Expert Answer to - Question 8 worth 3 points Let A=[[1,-3,2],[-3,4,-1],[2,5,3]] and b=[[2],[4],[-4]]. Define a transfor

Answer

Solution for - Question 8 worth 3 points Let A=[[1,-3,2],[-3,4,-1],[2,5,3]] and b=[[2],[4],[-4]]. Define a transfor

Answer

This an additional answer to - Question 8 worth 3 points Let A=[[1,-3,2],[-3,4,-1],[2,5,3]] and b=[[2],[4],[-4]]. Define a transfor

(Solved): Question 8 worth 3 points Let A=[[1,-3,2],[-3,4,-1],[2,5,3]] and b=[[2],[4],[-4]]. Define a transfor ...

View Expert Answer

Expert Answer

Buy This Answer $5

Place Order