Question 15 1 pts Given f (x) = rº sin (7x)defined over the interval (0, 6] where h=1. Use N.G.F. Interpolation to solve

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Question 15 1 pts Given f (x) = rº sin (7x)defined over the interval (0, 6] where h=1. Use N.G.F. Interpolation to solve

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Question 15 1 Pts Given F X Ro Sin 7x Defined Over The Interval 0 6 Where H 1 Use N G F Interpolation To Solve 1
Question 15 1 Pts Given F X Ro Sin 7x Defined Over The Interval 0 6 Where H 1 Use N G F Interpolation To Solve 1 (26.66 KiB) Viewed 70 times
Question 15 1 Pts Given F X Ro Sin 7x Defined Over The Interval 0 6 Where H 1 Use N G F Interpolation To Solve 2
Question 15 1 Pts Given F X Ro Sin 7x Defined Over The Interval 0 6 Where H 1 Use N G F Interpolation To Solve 2 (15.69 KiB) Viewed 70 times
Question 15 1 Pts Given F X Ro Sin 7x Defined Over The Interval 0 6 Where H 1 Use N G F Interpolation To Solve 3
Question 15 1 Pts Given F X Ro Sin 7x Defined Over The Interval 0 6 Where H 1 Use N G F Interpolation To Solve 3 (18.62 KiB) Viewed 70 times
Question 15 1 Pts Given F X Ro Sin 7x Defined Over The Interval 0 6 Where H 1 Use N G F Interpolation To Solve 4
Question 15 1 Pts Given F X Ro Sin 7x Defined Over The Interval 0 6 Where H 1 Use N G F Interpolation To Solve 4 (26.56 KiB) Viewed 70 times
Question 15 1 Pts Given F X Ro Sin 7x Defined Over The Interval 0 6 Where H 1 Use N G F Interpolation To Solve 5
Question 15 1 Pts Given F X Ro Sin 7x Defined Over The Interval 0 6 Where H 1 Use N G F Interpolation To Solve 5 (22.32 KiB) Viewed 70 times
Question 15 1 pts Given f (x) = rº sin (7x)defined over the interval (0, 6] where h=1. Use N.G.F. Interpolation to solve questions (15 to 19). *The maximum order of the polynomial that we get from the data is:
Question 16 1 pts Starting from (x-2), dfP4(x)/dx* at x-2 using central derivative is:
Question 17 2 pts Starting from (x-1),dP4(x)/dx at x-1 is:
Question 18 2 pts Starting from x=2; The absolute error \dP2(x)/dx-df(x)/dx| at x 4 is: 25 O None O 27 O 23
Question 19 1 pts Starting from x=3; d P3(x)/dx2 at x=3 is: O 102 88 O None O 68
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