EXPERIMENT DESCRIPTION.
You are asked to design an experiment for a simple logic circuit that calculate the
Absolute of a Complex Number X. The Complex Number X consist of 2-bit real
number A and 2-bit imaginary number B. You need to create the truth table of the
circuit and use Karnauph Map simplification to simplify and determine the logic circuit
for each of the outputs.
• A complex number X can be represented as X = A + jB. Where A is the real
number and B is the imaginary number. For example: X = 3+j3 would mean
that X consist of real number A = 3 and imaginary number B = 3.
• Mathematically, the absolute of a complex number X = A+jB is represented
as Y = $||X||^2 = A^2 + B^2$.
• Please note: - For a 2-input X, the maximum value of input would be X =
A+jB = 3+j3. The output Y = $||X|| = 9 + 9 = 18$ would require a minimum
of 5 bits to represent the entire range of output.
• Create the truth table for the mathematical model above. The input range
would be 2-bits for A and 2-bits for B and output Y would be 5 bits.
• Simplify the output Y using Karnauph Map simplification and build it using
standard logics such as AND, OR, Inverters, NAND, NOR. Build and verify
the circuit in the lab using the Hardware Kits and The Multisim software.
? You need to design the experiment, implement and test it using Multisim software.
? You will work in teams of 2 in this experiment.
? You will need to write an experiment lab report.
