Question: Suppose that points x and y are fixed in R and set a) Prove that if for (a, b) R2, then the system is solved

Suppose that points x and y are fixed in R" and set

Suppose that points x and y are fixed in R

a) Prove that if

Suppose that points x and y are fixed in R

for (a, b) ˆˆ R2, then the system

Suppose that points x and y are fixed in R

is solved by

Suppose that points x and y are fixed in R

And

Suppose that points x and y are fixed in R

b) Prove that if a0 and b0 are given by part a), then the straight line whose graph is closest to the points (x1, y1),..., (xn, yn)-that is, such that

Suppose that points x and y are fixed in R

is minimized -is the line λ(x) = a0x + b0.

1 ! F(a, b) := (3%-(ark + b))2 a F (a, b) = 0 =-(a,b) ab do do

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