Electronics and Communication Engineering - Signals and Systems
Exercise : Signals and Systems - Section 6
- Signals and Systems - Section 1
- Signals and Systems - Section 2
- Signals and Systems - Section 3
- Signals and Systems - Section 4
- Signals and Systems - Section 5
- Signals and Systems - Section 6
- Signals and Systems - Section 7
- Signals and Systems - Section 8
- Signals and Systems - Section 9
- Signals and Systems - Section 10
6.
consider the following as regards probability distribution function f(x)
- f(x) = 0 for all x
- cumulative distribution function
7.
Inverse Fourier transform of ∪(ω) is
δ(t)
8.
Inverse Fourier transform of '1' is
9.
Pick out the odd one
10.
X and Y are two random variables and Z = X + Y . Letmz, mz, mx, my represent mean of Z, X and Y. Then
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