A natural cubic spline S for a function f is defined by +3 x² x 3 + 3 2 1≤x≤2 2≤x≤: 3≤x≤ 5(x) = - 12 +3 12 x 12 + 4 3x² 4 4 a + ax + 17 6

Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter7: Analytic Trigonometry
Section7.2: Trigonometric Equations
Problem 96E
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nume cal methods 375 ca cula
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e.com
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T netbears
Eupport ng Detals.
A natural cubic spline S for a function f is defined by
1<x<2
3
12
4
2
S(x) =
3x2
17
+ ax +
2 x< 3
12
4
3<x<4
12
4
An approximation of f '(2.75) is:
-0.09895
O 0.52083
-0.14825
0.14583
Transcribed Image Text:nume cal methods 375 ca cula umerical Metnocs ca culatoD e.com ...ä a GA 14 - Reading Co.. 14 translate - Bing T netbears Eupport ng Detals. A natural cubic spline S for a function f is defined by 1<x<2 3 12 4 2 S(x) = 3x2 17 + ax + 2 x< 3 12 4 3<x<4 12 4 An approximation of f '(2.75) is: -0.09895 O 0.52083 -0.14825 0.14583
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