Graph 1 that is x(t) graph is a even function graph because even function graph is symtric about co ordinate axis . Also if postive side of graph is mirror image of negative side then this is called a even function graph.
Graph2 that is y(t) is neither odd nor a even function graph because this is neither symmetric nor antisymmetric about co ordinate axis. Neither mirror image nor inverted mirror image. So this graph is neither odd nor even function graph.
Graph3 that is z(t) is a odd function graph because it is antisymmetric about co ordinate axis and left side of graph is inverted mirror image of right side of the graph. So this is a off function graph.
Thankyou
Question #2: Consider the following 3 respective signals, x(t),y(t), z(t) (all labeled x(t), but consider them...
Question #2: Consider the following 3 respective signals, x(t),y(t), z(t) (all labeled x(t), but consider them as respectively): x(t) x(t) x(t) -2 For signals x(t),y(t), and z(t), determine if they are odd, even, or neither. Explain
Consider the following CT periodic signals x(t), y(t) and z(t) a(t) 5 -4 y(t) 5/-4 z(t) 5 4 (a) [2 marks] Find the Fourier series coefficients, ak, for the CT signal r(t), which is a periodic rectangular wave. You must use the fundamental frequency of r(t) in constructing the Fourier series representation (b) [2 marks] Find the Fourier series coefficients, bk, for the CT signal y(t) cos(t) You must use the fundamental frequency of y(t) in constructing the Fourier series...
Please use matlab and attach the figures of the solution
7. Consider the following CT signals, all of them defined for -31 (o)-cos()-sin(4x) ,0)-1.5e 5,0)-)50- For each of these signals indicate whether it is even, odd, or neither, real or complex, periodic or non periodic, type I, type II, or neither. Plot each signal using MATLAB. If a signal is complex, plot magnitude and phase separately. Select a plotting interval and a sampling interval appropriate for the signal in question....
Determine whether the following signals are power to energy signals or neither. a.) y(t) = r(t) = tu(t) (ramp) b.) z(t) = delta(t) (triangular pulse)
JU Q1. Sketch the following SIGNALS and determine for each whether it is: Periodic or aperiodic. If periodic, • Even, odd, or neither. If it is neither, specify To. decompose it into even part Ev{x} Energy signal, power signal, or and odd part Od{x} and sketch them. neither. Find the total energy E. and average power PC- 12 -1<n<1 (a) xa n] = lo otherwise (b) xo(t) = xy(t) + x2(t), where x,(t) and x2(t) are the signals shown below:...
1.On the graph below, make a neat and labeled sketch of the signal s(t) = 2 + cos( t/4 + 1 ),Describe s(t) as odd, even, or neither. What is the energy in s(t)? What is the power in s(t)? 2.On the graph below, make a neat and labeled sketch of the signal s(t) = 3 rect( t - 2 ) cos( π t ),Describe s(t) as odd, even, or neither. What is the energy in s(t)? What is the...
Problem 2 In each step to follow the signals h(t) r (t) and y(t) denote respectively the impulse response. input, and output of a continuous-time LTI system. Accordingly, H(), X (w) and Y (w) denote their Fourier transforms. Hint. Carefully consider for each step whether to work in the time-domain or frequency domain c) Provide a clearly labeled sketch of y(t) for a given x(t)-: cos(mt) δ(t-n) and H(w)-sine(w/2)e-jw Answer: y(t) Σ (-1)"rect(t-1-n)
Problem 2 In each step to follow...
Question #4: Consider the signal x(t) cos(2π (a) Sketch the signal. Please make sure to label all relevant features. (b) Is the signal continuous or discrete? Explain. (c) Is the signal even, odd, or neither? Demonstrate
In each step to follow, the signals h(t), a(t), and y(t) denote respectively the impulse response, input, and output of a continuous-time LTI system. Accordingly, H(w), X(w) and Y(w) denote their Fourier transforms. Hint: Carefully consider for each step whether to work in the time domain or frequency domain. (b) (25 points) On the axes below, provide a clearly labeled sketch of y(t) for all t given Σ H(w)-( ) sine? (w/8) j2Tt r(t)-e δ(t-n/2) and with sinc(t) = sin(t)/t...