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Write a MATLAB program (using/making the necessary functions that you deem necessary) that does the two following jobs:
It generates the following digital modulation schemes. In each case, the program should visualise the M possible waveforms, each drawn over symbol duration (T), of the chosen modulation scheme. The program asks the user to enter both M and the Type of modulation at the beginning. The program returns the waveforms (with your suitable choice of amplitude and symbol time, T, as to make the plots clear).
(1) MASK.
(2) MPSK.
(3) MFSK.
(4) MQAM.
Then the program asks the user to enter a sequence of bits. The program returns the sequence of symbols that correspond to this bit sequence (according to M) and plots the waveforms corresponding to each of these symbols.
Obtain the input - Algorithms: From where does the input come? The two possible choices would be from an external file on a disk, or from the user, who enters the number by ty
how do I make a second main function?
Reading from a File: A file has been once created; it can be read into a matrix variable. When the file is a data file, the load function will read from the file filename.ext
need help in my accounts help
Generates sin or cos wave using plot functions: The script generates an x vector; iterating through all the values from 0 to 2*π in steps of 2*π /40 gives sufficient points to
Call to length function: The call to length function consists of the name of the function, followed by an argument in the parentheses. This function takes the argument, and re
Create a function using mat lab to generate a sinusoidal signal. The parameters of the signal should have an Amplitude = 100, frequency = 100Hz, initial phase = 0, sample rate = 50
(a) Find the spectrum of this waveform: x = [ exp( -[0:1:49]/10), exp(-[50:-1:1]/10)]. Subplot only the magnitude by using the spectrum program from the class notes. (b) Using
I need a source code for hand detection in matlab please ....
Solve the optimality condition for each P equation against M according to the following relation: Condition for Optimality: ∇ M = λ ∇ P with respect to C and T.
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