To find the least square polynomial approximation of degrees 2 to the function f(z) = on the interval [1, 3] we must solve the system O a. 2 ao +6 a, + 18.6667 az 0.693147, 6 ao +18.6667 a, +60 a, =2, 18.6667 ao +60 a,+ 198.4 a 6. O b. 3 ao +8 a, 12.6667 a 1.0986, 8 ag +12.6667 a, +40 a 2, 12.6667 ao t 40 a+ 78.6 az 3. Oc. ao +1.5 a,+2.3333 az 0.693147, 1.5 a +2.3333 a, +3.75 a -1, 2.3333 ao+3.75 a+6.2 a 1.5. d. 2 a +4 a+ 8.6667 a 1.0986 4 8.6667 a +20 a2, 86667 as20 a 48,4 a4.
To find the least square polynomial approximation of degrees 2 to the function f(z) = on the interval [1, 3] we must solve the system O a. 2 ao +6 a, + 18.6667 az 0.693147, 6 ao +18.6667 a, +60 a, =2, 18.6667 ao +60 a,+ 198.4 a 6. O b. 3 ao +8 a, 12.6667 a 1.0986, 8 ag +12.6667 a, +40 a 2, 12.6667 ao t 40 a+ 78.6 az 3. Oc. ao +1.5 a,+2.3333 az 0.693147, 1.5 a +2.3333 a, +3.75 a -1, 2.3333 ao+3.75 a+6.2 a 1.5. d. 2 a +4 a+ 8.6667 a 1.0986 4 8.6667 a +20 a2, 86667 as20 a 48,4 a4.
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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