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Mathematics, 07.10.2019 21:00 theh301234
)evaluating a polynomial derivative numerically for a function f(x), the derivative of the function at a value x can be found by evaluating (௫ା)ି(௫) and finding the limit as a gets closer and closer to 0. using the same polynomial as the user entered in part (a), and for the same value of x as entered in part (a), compute the limit numerically. that is, start with an estimate by evaluating (௫ା)ି(௫) using a value for a such as 0.1. then, repeatedly halve the value of a until the difference between successive evaluations of (௫ା)ି(௫) is less than some small value, such as 10-6. print the result, along with the number of evaluations it took. calculate how close that result is to the actual answer, computed in part (a).
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)evaluating a polynomial derivative numerically for a function f(x), the derivative of the function...
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