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ECE 220: Continuous-Time Signals and Systems Spring 2020 Lab 2 Due Continuance Refer to the ECE 220 Laboratory Schedule for your individuality to enumerate the fame due continuance. Submit via Blackboard. Description The resolve of this design is to understand how to use Matlab to tool the involution sound numerically. You conquer constitute more manner delay involution, and see an application of involution in tooling an sharp example of a margin or other deed interspace. 1 Prelab Before starting on the lab exercises adown, criticism individuality 2.2.1 in the Signals and Systems quotation by Oppenheim/Willsky/Nawab. Also precedent to commencement the lab, enumerate and depict the involution y(t) = x(t) ∗ h(t) when h(t) and x(t) are as defined adown: h(t) = u(t) x(t) = e −tu(t). 2 Numerical Approximation to Involution The continuous-time involution sound is defined as follows: y(t) = Z +∞ −∞ x(τ )h(t − τ )dτ. (1) In dispose to use Matlab to tool the involution sound, it is accelerationful to example the eminents x(t) and h(t) as piecewise-constant functions. Following individuality 2.2.1 of the Oppenheim/Willsky/Nawab quotationbook, the eminent x(t) can be approximated by xˆ(t): xˆ(t) = + X∞ k=−∞ x(k∆)δ∆(t − k∆), (2) where the abrupt across pulse δ∆(t) is defined as follows δ∆(t) = ( 1 −∆/2 ≤ t