- #1
Jd303
- 35
- 0
Hey all,
I am having trouble with this problem:
A sampled sinusoidal signal having a normalized frequency of 0.30π is sent through an FIR filter. The filter impulse response is,
h[n] = 1/3δ[n] + 1/3δ[n-1] + 1/3δ[n-2]
From this I must find out by what factor the input signal is multiplied by and what the phase shift is, (if there is in fact a phase shift).
my current theory is:
Let z = e^(jω) (j = i for those not in an electrical field)
H(z) = 1/3 + 1/3*z^(n-1) + 1/3*z^(n-2)
y[n] = H(z)*z^n
Then I am lost from here assuming my above theory is even correct. Any help would be greatly appreciated as I have been stuck on this one for a while. :)
I am having trouble with this problem:
A sampled sinusoidal signal having a normalized frequency of 0.30π is sent through an FIR filter. The filter impulse response is,
h[n] = 1/3δ[n] + 1/3δ[n-1] + 1/3δ[n-2]
From this I must find out by what factor the input signal is multiplied by and what the phase shift is, (if there is in fact a phase shift).
my current theory is:
Let z = e^(jω) (j = i for those not in an electrical field)
H(z) = 1/3 + 1/3*z^(n-1) + 1/3*z^(n-2)
y[n] = H(z)*z^n
Then I am lost from here assuming my above theory is even correct. Any help would be greatly appreciated as I have been stuck on this one for a while. :)