-0.6 0.3753 10. Find -0.4 0.4204 f)(x) = -0.2 0.4618 0.0 0.5 0.2 0.5355 X f(x) 9. Use Simpson's Three-Eighth Rule (n = 3) to estimate f(x)dx= a). 0.2958 b). 0.3956 0.4 0.5686 06 2.06 c). 0.4951 for and Upper Bound of Error, E = Simpson's Three-Eighth Rule (n=3, h = 0.4) a. -3(x+e) and 5.72x10-5 c. 6(x+e) and 4.72x10 b. 2(x+e) and 5.72x10 d. -(x+e) and 4.72x10-² 0.6 0.5997 d). 0.5950
-0.6 0.3753 10. Find -0.4 0.4204 f)(x) = -0.2 0.4618 0.0 0.5 0.2 0.5355 X f(x) 9. Use Simpson's Three-Eighth Rule (n = 3) to estimate f(x)dx= a). 0.2958 b). 0.3956 0.4 0.5686 06 2.06 c). 0.4951 for and Upper Bound of Error, E = Simpson's Three-Eighth Rule (n=3, h = 0.4) a. -3(x+e) and 5.72x10-5 c. 6(x+e) and 4.72x10 b. 2(x+e) and 5.72x10 d. -(x+e) and 4.72x10-² 0.6 0.5997 d). 0.5950
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
Related questions
Question
![Given f(x)=In(√√x+e), on [-0.6, 0.6] and the values of f(x) at different points below:
-0.6
0.3753
-0.4
0.4204
-0.2
0.4618
0.0
0.5
0.2
0.5355
0.4
0.5686
X
f(x)
06
9. Use Simpson's Three-Eighth Rule (n = 3) to estimate f(x) dx =
-06
a). 0.2958
b). 0.3956
c). 0.4951
10. Find (x)=
and Upper Bound of Error, E=
Simpson's Three-Eighth Rule (n=3, h = 0.4)
a. -3(x+e) and 5.72x10-¹
b. 2(x+e) and 5.72x10
for
c. 6(x+e) and 4.72x10-¹
d. -(x+e)² and 4.72x10²
0.6
0.5997
d). 0.5950
11. Use Three-Point Formula II with h=0.2 to find Numerical Differentiation at x = 0,
j'(x) = f'(0) =
a). 0.18394 b). 0.18425 c). 0.18952 d). 0.18245](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F518af61f-b4ab-44e5-b8db-e76c7520c6d0%2Fc005a7c6-7c34-4034-a619-9a5774c4923c%2Fihapydt_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Given f(x)=In(√√x+e), on [-0.6, 0.6] and the values of f(x) at different points below:
-0.6
0.3753
-0.4
0.4204
-0.2
0.4618
0.0
0.5
0.2
0.5355
0.4
0.5686
X
f(x)
06
9. Use Simpson's Three-Eighth Rule (n = 3) to estimate f(x) dx =
-06
a). 0.2958
b). 0.3956
c). 0.4951
10. Find (x)=
and Upper Bound of Error, E=
Simpson's Three-Eighth Rule (n=3, h = 0.4)
a. -3(x+e) and 5.72x10-¹
b. 2(x+e) and 5.72x10
for
c. 6(x+e) and 4.72x10-¹
d. -(x+e)² and 4.72x10²
0.6
0.5997
d). 0.5950
11. Use Three-Point Formula II with h=0.2 to find Numerical Differentiation at x = 0,
j'(x) = f'(0) =
a). 0.18394 b). 0.18425 c). 0.18952 d). 0.18245
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