the upper limitation for error using (P₂ (x) dx it is Tyler's Polynomial f the function te f(x) = excosx & around Xo=o E e qual 0 0 3 7 5 6 B -3932 (D) 6- 222 3 0-2531
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- I asked this earlier but need some additional help at the end.... Find all critical numbers in the function f(x) = 7 + √3 (X) - 2sinX on the interval 0 < x < 2π [That is 7 + (square root of 3)X - 2sinX} I get it up to finding the dirivative and setting f'(x) = 0, 0 = √3 - 2cos(x) cos(x) = √3 / 2. I am not understanding how to finish the problemapproximate f(x)=x^(1/3) by a taylor polynomial of degree 2 at a=8. How accurate is the approximation when...3. Suppose you want an approximate solution to the equation f(x) = 0, where f(x) is a polynomial.Discuss how you can use the Intermediate Value Theorem to get better and better approximations.(There is a name for a common method of doing this – the Bisection Method.)
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