Question: Consider f(x) = max(0, sin(x)) on (-2,7]. (a) (1 point) Interpolate f(x) at 21 evenly spaced points r; in -1,7, i = 0, ... 20.
![Consider f(x) = max(0, sin(x)) on (-2,7]. (a) (1 point) Interpolate](https://s3.amazonaws.com/si.experts.images/answers/2024/09/66d6d77d413a1_90066d6d77cd7ee0.jpg)
Consider f(x) = max(0, sin(x)) on (-2,7]. (a) (1 point) Interpolate f(x) at 21 evenly spaced points r; in -1,7, i = 0, ... 20. You can use the polyfit function. Denote the resulting interpolation polynomial by p(2). Plot on the same plot f(L) and p(x) at 200 evenly spaced points in -1,7). (b) (1 point) Instead of polyfit use spline and produce a plot as in (a). () (1 point) Instead of the above points ri, now use 21 Chebyshev points. Use polyfit and produce a plot as in (a). (d) (1 point) Explain the differences in the plots in (a) and (c)
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