10. Compute the central difference approximations of O(h^4 ) for the first derivative of y =cos(x) + sin(x) at x = π using a value of h = π/8.

Advanced Engineering Mathematics
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ISBN:9780470458365
Author:Erwin Kreyszig
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Chapter2: Second-order Linear Odes
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ADVANCE ENGINEERING MATHEMATICS:
Answer the following and show your complete solution.
Find the following Numerical Integration and Differentiation
use radians and round to 3 decimal places.
10. Compute the central difference approximations of O(h^4 ) for the
first derivative of y =cos(x) + sin(x) at x = π using a value of h = πT/8.
Transcribed Image Text:ADVANCE ENGINEERING MATHEMATICS: Answer the following and show your complete solution. Find the following Numerical Integration and Differentiation use radians and round to 3 decimal places. 10. Compute the central difference approximations of O(h^4 ) for the first derivative of y =cos(x) + sin(x) at x = π using a value of h = πT/8.
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