T Given f (x) = x4 – x sin (12) defined over the interval [O, 6] where h=1. Use Divided Difference Interpolation to solv

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T Given f (x) = x4 – x sin (12) defined over the interval [O, 6] where h=1. Use Divided Difference Interpolation to solv

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T Given F X X4 X Sin 12 Defined Over The Interval O 6 Where H 1 Use Divided Difference Interpolation To Solv 1
T Given F X X4 X Sin 12 Defined Over The Interval O 6 Where H 1 Use Divided Difference Interpolation To Solv 1 (46.67 KiB) Viewed 70 times
T Given F X X4 X Sin 12 Defined Over The Interval O 6 Where H 1 Use Divided Difference Interpolation To Solv 2
T Given F X X4 X Sin 12 Defined Over The Interval O 6 Where H 1 Use Divided Difference Interpolation To Solv 2 (12.53 KiB) Viewed 70 times
T Given F X X4 X Sin 12 Defined Over The Interval O 6 Where H 1 Use Divided Difference Interpolation To Solv 3
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T Given F X X4 X Sin 12 Defined Over The Interval O 6 Where H 1 Use Divided Difference Interpolation To Solv 4
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T Given f (x) = x4 – x sin (12) defined over the interval [O, 6] where h=1. Use Divided Difference Interpolation to solve questions (11 to 14). * The number of 2nd order Poly. functions that we can get from the data is:

Starting from (x=2), the absolute error |P2(0) - f(0)| is:

Starting from x=3; dP2()/dx at x=1 is: -347 O-147 -287 O None

Starting from x=4; The absolute error (dP1(x)/dx - df(x)/dx| at x=4 is: O None 0 101 0 104 O 107
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