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Given that the curve y = C + D2t which yields the best least squares fit to the points (t, y) = (0, y₁), (1, y2), (2, y3) is y = 0, what should be the value of (y₁, y2, Y3)? (CAUTION) (V₁, V2,Y3) = (0,0,0) cannot be a solution.

Given that the curve y = C + D2t which yields the best least squares fit to the points (t, y) = (0, y₁), (1, y2), (2, y3) is y = 0, what should be the value of (y₁, y2, Y3)? (CAUTION) (V₁, V2,Y3) = (0,0,0) cannot be a solution.

Advanced Engineering Mathematics
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Given that the curve y = C + D2t which yields the best least squares fit to the points (t, y) = (0, y₁), (1, y2), (2, y3) is y = 0, what should be the value of (V₁, V2,Y3) ? (CAUTION) (₁, 2, 3) = (0,0,0) cannot be a solution.
Transcribed Image Text:Given that the curve y = C + D2t which yields the best least squares fit to the points (t, y) = (0, y₁), (1, y2), (2, y3) is y = 0, what should be the value of (V₁, V2,Y3) ? (CAUTION) (₁, 2, 3) = (0,0,0) cannot be a solution.
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