Using Newton's Divided Difference, the interpolating polynomial of the points (xo.Yo) = (- 2,1), (x1,y1) =(-1,3),(x2,Y2) = (0,2), (x3.Y3) = (1, – 2) , and (x4,Y4) = (2, – 1) can be represented by p(x) = co + C1P1(x) + c2P2(x) + C3p3(x)+ C4P4(x). Now, compute Co+ C1+C2+ C3+ C4. A 4.18 В 3.74 1.83 5.32

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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Using Newton's Divided Difference, the interpolating polynomial of the points
(xo.Yo) = (- 2,1), (x1,y1) =(-1,3),(x2,Y2) = (0,2), (x3.Y3) = (1, – 2) , and (x4,Y4) = (2, – 1) can be represented by
p(x) = co + C1P1(x) + c2P2(x) + C3p3(x)+ C4P4(x). Now, compute Co+ C1+C2+ C3+ C4.
A
4.18
В
3.74
1.83
5.32
Transcribed Image Text:Using Newton's Divided Difference, the interpolating polynomial of the points (xo.Yo) = (- 2,1), (x1,y1) =(-1,3),(x2,Y2) = (0,2), (x3.Y3) = (1, – 2) , and (x4,Y4) = (2, – 1) can be represented by p(x) = co + C1P1(x) + c2P2(x) + C3p3(x)+ C4P4(x). Now, compute Co+ C1+C2+ C3+ C4. A 4.18 В 3.74 1.83 5.32
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