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Please be neat and show all work, thank you. 3. Plot the following signals: a) 9.(t)...
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5. Determine the Fourier Transforms of the following signals (a) sinc(Tt/2) (b) 5() (c) sin2(2Tt)
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3. An electron of rest energy 0.511 MeV (another way to say this is me- = 0.511 MeV/c^2 has a total energy of 5 MeV. Find its momentum in units of MeV/c. [Note: 1 eV 1.602 x10^-19 J]
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P, (dark) P. (dark) 0.1 3. (5 pts) What is the OPD (in terms of 2) between the two rays shown in the diagram for the second dark fringe appearing in the diffraction pattern at the point P2? Po (bright) OPD=
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1. Determine the z-transform of the signal x(n)s {100 elsewhere 1} x(n)=( 0; elsewhere
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11.2. A 20 GH 24, unitorili plane wave propagates in the forward z direction in a as medium for which e, = ur = 3. Find (a) Vp; (b) B; (c) a; (d) E. lossless medium for (e) H; (f) (S).
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Exercise 3. Consider the continuous-time signal (t) = sin(at) where a is a positive finite value. Let y(t) = zº(t). The following signals are sampled using a train of impulses with periodicity T, 8(t – kt): signal z(t) is sampled to obtain 2.(t), and signal y(t) is sampled to obtain yo(t). A) Determine the range of values for T that allows complete recovery of r(t) from .(t) [pt. 10]. B) Determine...
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Small antennas have low efficiencies (as will be seen in Chapter 14 and the efficiency increases with size up to the point at which a critia dimension of the antenna is an appreciable fraction of a wavelength s N8. (a) An antenna that is 12 cm long is operated in air at 1 MHz. Wh fraction of a wavelength long is it? (b) The same antenna is embedded 11.4 2000. What...
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1. Given that L{sin t} = (52+1)(52+9) evalu evaluate the following Laplace transforms (reduce fractions to lowest terms in factored form) (5 points each) a. L{e4t sint} b. L{t sint} C. L{sin?(t - )u(t - ;)}
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Let A*=A. Show that all eigenvalues of A are real.