df Apply the first order backward difference representation of dx vf=[f(x) = f(x - h)]/h 2πχ to the function f(x) = cos Derive and plot the amplitude function A and phase error vs. h for L = 27. [Hint: Express f= -A(h) (2π/L) sin(27 + p(h))]. L L

Advanced Engineering Mathematics
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Chapter2: Second-order Linear Odes
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cosA−cosB=−2sin 1/2(A+B​)sin1/2(A−B​)    Can you use this identities to sovle  

df
Apply the first order backward difference representation of dx
vf [f(x) - f (x – h)]/h
2πχ
L
[Hint: Express f = -A(h)(2π/L) sin(21+ y(h))].
to the function f(x) = COS Derive and plot the amplitude function A and phase
error dvs. h for L=2.
I
Transcribed Image Text:df Apply the first order backward difference representation of dx vf [f(x) - f (x – h)]/h 2πχ L [Hint: Express f = -A(h)(2π/L) sin(21+ y(h))]. to the function f(x) = COS Derive and plot the amplitude function A and phase error dvs. h for L=2. I
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