Use a least squares approximation to find the best linear fit (i.e., the best line), L(t) = C + Dt, that is closest, in the sense of least squares, to passing through the through the following data points: (t₁, b₁) = (-2,-6), (t2, b₂) = (0, -7), (t3, b3) = (2,-2), (t4, b4) =(4,-1). What are the y-intercept C and the slope D of this line? C = D =

Advanced Engineering Mathematics
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ISBN:9780470458365
Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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that is closest, in the sense of least squares, to passing through the through the following data points:
(t₁, b₁) = (−2, –6),
(t2, b₂) = (0,7),
(t3, b3) = (2,-2),
(t4, b4) =(4,-1).
What are the y-intercept C and the slope D of this line?
C =
Use a least squares approximation to find the best linear fit (i.e., the best line),
L(t) = = C + Dt,
D =
Transcribed Image Text:that is closest, in the sense of least squares, to passing through the through the following data points: (t₁, b₁) = (−2, –6), (t2, b₂) = (0,7), (t3, b3) = (2,-2), (t4, b4) =(4,-1). What are the y-intercept C and the slope D of this line? C = Use a least squares approximation to find the best linear fit (i.e., the best line), L(t) = = C + Dt, D =
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