The data in Q. 5 were generated using the following function. Use the polynomial constructed in Q.5 for the given value of x to approximate f (x), and calculate the absolute error. The function is f(x) = x2 cos(x) − 3x; approximate f(0.18). Here is Q5 for reference: Use Theorem 3.9 or Algorithm 3.3 in textbook to construct an approximating polynomial for the following data: x f(x) f′(x) 0.1 −0.29004996 −2.8019975 0.2 −0.56079734 −2.6159201 0.3 −0.81401972 −2.9734038
The data in Q. 5 were generated using the following function. Use the polynomial constructed in Q.5 for the given value of x to approximate f (x), and calculate the absolute error. The function is f(x) = x2 cos(x) − 3x; approximate f(0.18). Here is Q5 for reference: Use Theorem 3.9 or Algorithm 3.3 in textbook to construct an approximating polynomial for the following data: x f(x) f′(x) 0.1 −0.29004996 −2.8019975 0.2 −0.56079734 −2.6159201 0.3 −0.81401972 −2.9734038
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter5: Inverse, Exponential, And Logarithmic Functions
Section5.3: The Natural Exponential Function
Problem 51E
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The data in Q. 5 were generated using the following function. Use the polynomial constructed in Q.5 for the given value of x to approximate f (x), and calculate the absolute error. The function is f(x) = x2 cos(x) − 3x; approximate f(0.18). Here is Q5 for reference: Use Theorem 3.9 or Algorithm 3.3 in textbook to construct an approximating polynomial for the following data: x f(x) f′(x) 0.1 −0.29004996 −2.8019975 0.2 −0.56079734 −2.6159201 0.3 −0.81401972 −2.9734038
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