(New page: ==Part a== The system is NOT time-invariant The general formulas for te system are: x[n] = d[n-k] y[n] = (k+1)^2 * d[n-(k+1)] Shifting by a constant means that x[n-a] = d[n-k-a] y[n...)
(No difference)

Revision as of 16:45, 11 September 2008

Part a

The system is NOT time-invariant

The general formulas for te system are:

x[n] = d[n-k]

y[n] = (k+1)^2 * d[n-(k+1)]

Shifting by a constant means that

x[n-a] = d[n-k-a]

y[n-a] = (k+1)^2 * d[n-(k+1)-a]

As seen from this procedure, when shifted the y[n-a] has a multiplying (k+1)^2 that does not yield the same value as in the nonshifted equation.

Part b

Alumni Liaison

Ph.D. on Applied Mathematics in Aug 2007. Involved on applications of image super-resolution to electron microscopy

Francisco Blanco-Silva