Please help! Thanks L000.75The error function is defined by0.500.252erf(z) =Co.001.dt%3D-0.25-0.50for all values of x.-0.75-1.00There is no antiderivative of e-²formed from polynomial, root, exponential, logarithmic, trigonometric functions. Yet thecrror function has significant uses in probability, statistics, and other ficlds; so computingaccurate estimates is important.which is an elementary function, ie. one which can be(a) Use a Riemann sum with 4 subintervals to estimate the value erf(0.2).(b) By replacing e¯² with its degree four Taylor polynomial about a = 0 (which can beintegrated), find another estimate for the value of erf(0.2).(c) Repeat parts (a) and (b) for the value erf(2)(d) Provide sketches for parts (a)-(c). For example, sketch Ricmann sums and regionsbencath appropriate curves.(c) Are accurate cstimates obtained in parts (a)-(c)? Why or why not? What changeswould result in more accurate estimates?(x)j10

Name: Please help! Thanks L000.75The error function is defined by0.500.252er
Uploaded: 2024-03-20T07:07:37.000Z
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Description: Please help! Thanks L000.75The error function is defined by0.500.252erf(z) =Co.001.dt%3D-0.25-0.50for all values of x.-0.75-1.00There is no antiderivative of e-²formed from polynomial, root, exponential, logarithmic, trigonometric functions. Yet thec