Part b? I have what is attached but don't know where to go from there. I've tried substituting x for 0.85 but this isn't giving the correct answer. 0:85 ~ P3(x) --는 (x-2)(x-s) (x-4) 를 (x-1)lz-s)(x-4)...


Part b? I have what is attached but don't know where to go from there. I've tried substituting x for 0.85 but this isn't giving the correct answer.


0:85 ~ P3(x) --는 (x-2)(x-s) (x-4)<br>를 (x-1)lz-s)(x-4)<br>-, (x-1)(x-2)(x-4)<br>20<br>o.9411구6<br>(2-1)(x-2)(x-3)<br>

Extracted text: 0:85 ~ P3(x) --는 (x-2)(x-s) (x-4) 를 (x-1)lz-s)(x-4) -, (x-1)(x-2)(x-4) 20 o.9411구6 (2-1)(x-2)(x-3)
Emply inverse interpolation to determine the value of x that corresponds to f (x) = 0.85 for<br>the following tabulated data generated with the function<br>x?<br>f(x) = 2<br>1+x2<br>1<br>| 2<br>3<br>4<br>5<br>f(x)<br>0.5<br>0.8<br>0.9<br>0.941176 0.961538<br>(a) Determine the correct value analytically.<br>(b) Use cubic interpolation of x versus y or f (x). Compute the true percent relative error.<br>(c) Use inverse interpolation with quadratic interpolation and the quadratic formula.<br>Compute the true percent relative error.<br>(d) Use inverse interpolation with cubic interpolation and bisection. Compute the true<br>percent relative error.<br>(e) Compare the results from (b), (c), and (d) and comment on your findings.<br>

Extracted text: Emply inverse interpolation to determine the value of x that corresponds to f (x) = 0.85 for the following tabulated data generated with the function x? f(x) = 2 1+x2 1 | 2 3 4 5 f(x) 0.5 0.8 0.9 0.941176 0.961538 (a) Determine the correct value analytically. (b) Use cubic interpolation of x versus y or f (x). Compute the true percent relative error. (c) Use inverse interpolation with quadratic interpolation and the quadratic formula. Compute the true percent relative error. (d) Use inverse interpolation with cubic interpolation and bisection. Compute the true percent relative error. (e) Compare the results from (b), (c), and (d) and comment on your findings.

Jun 05, 2022
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