MCQ 5.1.16 The Laplace transform of a signal z(t) shown in figure is MCO 5.4.47 20 (A) dem (C) (1-e) (B) (D) (1-5)

Compare and contrast between the two significant mathematical transform tools useful to manipulate discrete time signals in time domain. It is expected to consider an important application to explain either DTFT or ZT.

Find the simplified expression of the given functions below using K-map. Label eachsubcube/grouping. Subcube 1 corresponds to your first term, subcube 2 to the secondterm and so on.

Quantize a sequence {-1.2,0.89,-0.5,-0.3,1.2), using a uniform quantize in the range of (-1.5,1.5) with 8 levels write the quantized sequence

The shape of the circuit with one input (X) and one output (Z) is given. The next state and output are implemented with a PLA. Fill in the State table given below using the input functions you obtained.

The shape of the circuit with one input (X) and one output (Z) is given. The next state and output are implemented with a PLA. Let's assume that the circuit is in state (QAQB=0). Draw the state diagram. If X = 00101101 is applied as the input sequence, find the corresponding output sequence Z.

Expand the following expression to a standard SOP form? Also Use K-Map to minimize above Expression?

Part II. Explain how to convert a transfer function to modeling State space and how to convert state space modeling to a function transfer. Use an example to describe all the steps.

A discrete time signal given by z[n] = 58[n – 3] + 38[n – 4] + 58[n – 5]. %3D (i) Sketch the sequence of the signal.

RECTANGULAR CONVERSION TASK