1.
Use a definition of a Taylor polynomial to find the Taylor
polynomial T2(x) for f(x) = x^3/2 centered at a = 4.
We use T1(3.98) to approximate (3.98)^3/2. Apply Taylor’s inequality on the interval [3.98,4.02] to answer the following question: can we guarantee that the error |(3.98)^3/2 −T1(3.98)| of our approximation is less than 0.0001 ?
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