Look like figure is handmade, values are not clear.
Let us se the effect of incremnt the argument of any function on its value.
Let for any function, we modify the function from
f(t) ==> f(t+k)
Now, for f(0), we will get the value that we got earlier at f(-k), at f(k), we will get the value we used to get earlier at f(0). In general, we can conclude that:
On adding a value k to the arguement , the graph is shifted k value to the left.
For the above figure, i will modify the graph provided by you. Resultant graph is:
In matlab, we are given 2 vectors to plat a graph, x and t.
To plot x(t+2, we just need to create another vector t1 = t+2 and plot t1 and x.
For example , if a graph is plotted using
plot(t, x).
To plot the new graph of x(t+2), we need to replace plot(t,x) with
t1 = t1+2;
plot(t1,x);
MATLAB Q1 A signal x(t) is shown in the following figure: X) 3 -2 1 01...
Q1. The signal x(t) shown in Figure Q1 is zero except as shown. [No Partial Credit] x(t) 2 1 -1 0 1 2 3 4 5 t Figure Q1 Clearly indicate the significant points in the time axis and y-axis. a) Plot x(t + 2) b) Plot x(2t - 3) c) Plot x(2-t) [2 marks) [2 marks] [2 marks]
Signal x(t) is given in the figure below. Using this information, sketch the following signals (MATLAB is not required) 5 4 1 0 2345 a) x(t 3) b) x(t +3) c) x(2t +3)
this is Q1 please solve Q2
2. Consider the same signal x(t) shown above in question 1 (a) write down the equation of the signal y(t) in terms x(t) in Fig. I and Fig.2 (b) Specify the operation(s) performed on X(t) to obtain each of signals of Fig.1 and Fig2 0.5 1 (Fig. 1) (Fig.2) 1 -2 -1 0 +1 +2 X(t) Questions Set # 3 CT signals combined time and amplitude Operations 1. Consider the signal x(1) (a) Sketch...
For the given rectangular pulse signal shown in figure below, 1 x(1) 1, T 0, T, x) T T1 Find the Fourier transform of the signal and sketch it
I need a Matlab code example plz
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Question 2 Consider the natural sampling applied to a signal, x(t) = sinc"5 The signal is sampled (multiplied) by a periodic (rectangular) pulse train which is shown in Figure (b). Assume the period, To-0.05s. πt as shown in Figure (a) Pr(t) x(t) XFO 057 Pt(t) 1 mark (a) Determine and sketch the spectrum of the signal x(t). Determine the bandwidth of x(t), B. 1 mark(b) Sketch the sampled signal, E(t) 2 marks () Derive and sketch the spectrum of the...
Consider the periodic signal x(t) shown in the Figure below: x(t) . 3 2 0 1 2 3 4 5 6 t A. Determine the fundamental period T and the fundamental frequency wo. B. Compute the Fourier Series coefficients and simplify the expression to its simplest form.
Q1) For the continuous time signal below, x(t)=1+t (a) Determine the even and odd parts of the signal. (b) Sketch the signal from t = -3 to t = 3. (c) Explain why the signal does not possess BIBO stability.
Q1) Given an analog signal X(t) = 3 cos (2π . 2000t) + 2 cos (2π . 5500t) sampled at a rate of 10,000 Hz, a. Sketch the spectrum of the sampled signal up to 20 kHz; b. Sketch the recovered analog signal spectrum if an ideal lowpass filter with a cutoff frequency of 4 kHz is used to filter the sampled signal in order to recover the original signal ; c. Determine the frequency/frequencies of aliasing noise . Q2)...
Help solve in MATLAB
1. Let m(t) be the 2-bit modulating signal and s(t) cos(at) be carrier signal as shown in Figure 3. Plot these two signals in 2 separated figures using MATLAB with a, = 600Or rad/s and t = 0:7, :0.01 sec where fs = 10MHz be the sampling rate to satisfy Nyquist theorem. Use the zoom in tool of MATLAB to clearly look at the signal if necessary. You can use the MATLAB function below to produce...