Only one of these calculations is correct to evaluate the definite integral /sinx dx Using the Simpson's Rule with n=4 Select one: O None O = 12 (/sin(0) +4×/sin(t) +2× /sin(t/2) +4× /sin(t/3)+ /sin(t/4) ) (4x/sin(t/4) + 2x/sin(Tt/2) +4× /sin(31/4)) 8 180 -(4×/sin(t/4) + 2×/ sin(T/2) + 4×/sin(3t/4) ) 12 %3D (4x/ sin(T/4) + 2×/sin(T/2) +4x /sin(31/4) ) 12 O = (/sin(0) +4×/sin(t) +2× /sin(2t) +4× /sin(3t) + /sin(4Tt) ) 12
Only one of these calculations is correct to evaluate the definite integral /sinx dx Using the Simpson's Rule with n=4 Select one: O None O = 12 (/sin(0) +4×/sin(t) +2× /sin(t/2) +4× /sin(t/3)+ /sin(t/4) ) (4x/sin(t/4) + 2x/sin(Tt/2) +4× /sin(31/4)) 8 180 -(4×/sin(t/4) + 2×/ sin(T/2) + 4×/sin(3t/4) ) 12 %3D (4x/ sin(T/4) + 2×/sin(T/2) +4x /sin(31/4) ) 12 O = (/sin(0) +4×/sin(t) +2× /sin(2t) +4× /sin(3t) + /sin(4Tt) ) 12
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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