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EEL3211F11HW4

Course: EEL 3211, Fall 2011
School: University of Florida
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3211 EEL Fall 2011 Homework #4 1. The stators of two three phase motors are wired as shown below with Vaa= Vmsin(t), Vbb= Vmsin( t+120) and Vcc= Vmsin(t-120). Determine the direction of rotation for the resulting net magnetic flux density for each stator. Explain your answers. At what frequency does the magnetic field of each stator rotate at if =377 radians/sec? Determine the direction of rotation for the...

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3211 EEL Fall 2011 Homework #4 1. The stators of two three phase motors are wired as shown below with Vaa= Vmsin(t), Vbb= Vmsin( t+120) and Vcc= Vmsin(t-120). Determine the direction of rotation for the resulting net magnetic flux density for each stator. Explain your answers. At what frequency does the magnetic field of each stator rotate at if =377 radians/sec? Determine the direction of rotation for the resulting net magnetic flux density if each stator were rewired by swapping phases a and c. Explain your answers. Determine the speed, in Revolutions Per Minute, that would result if these stators were used to make synchronous motors assuming that =377 radians/sec. Repeat if =314 radians/sec. Determine for each motor if the rotational speed is to equal 1000 rpm. Figure 1 Figure 2 2. Figure 3 depicts a wire loop that is rotating in the clockwise direction about the axis labeled A in the presence of a constant and uniformly distributed magnetic flux density B=0.1 wb/m2 in the direction shown. Given that L=0.5m, W=0.35m and d=0.1m determine the instantaneous voltage V12, which is the voltage terminal at 1 with respect to terminal 2, if f=60 and the loop is oriented as shown. Determine the instantaneous values for V12 once the loop has rotated 45, 90, 135 and 180. How does V12 vary with angular position? Figure 3 3. For the configuration of problem 2, how would V12 vary if the loop were stationary and the direction the direction of the magnetic field intensity rotated about the axis A instead? What would this be equivalent to? 4. The loop shown in figure 4 below has a current i=4 amps and a magnetic flux density B=0.045 wb/m2. Determine the magnitude and the direction of the torque about axis A if L=0.2m, W=0.1m and d=0.03m. Calculate the magnitude and direction of the torque about axis A of figure 5 assuming all the same dimensions, currents and magnetic flux densities. How would the torque vary for each case if the loop were to rotate about the axis A in the clockwise direction? Figure 4 Figure 5 5. For the configurations of problem 4 how would the torque vary if the direction of the magnetic field intensities rotated about the axis A and the loops remained stationary?
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University of Florida - EEL - 3211
EEL 3211 Fall 2011 HW#61. A 480V, wye connected, 60 Hz Synchronous generator with Xs=0.05 and RA=0.02 isconnected to the following loads.a. 1000 A, 0.6PF leadingb. 1000A, 1.0PFc. 1000A, 0.6PF laggingDetermine EA, the field current and sketch the pha
University of Florida - EEL - 3211
University of Florida - EEL - 3211
University of Florida - EEL - 3211
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University of Florida - EEL - 3135
Professor BJ TrivediExam 2B Fall 2011 SolutionsTrue or Falsea. Consider the IIR filter specified by the difference equation:The System Function H(Z) isFALSEb. An LTI system with the transfer function given below is a second order FIR filterFALSE th
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8.6 The Fast Fourier Transform (FFT)817C OMPUTER EXAMPLE C8.3Solve Example 8.10 using MATLAB.'P_04 i N _O : .: : 3 2;'2:"r r_O/N_O;n :;:;( O:N_O-l);: 1; [o~es(1,4) 0 .5 z eros(1.23)0 .5 o nes(1.3)]'; X _r x _n[ oCles(1,8) 0 .5 z eros(l,lS) 0
University of Florida - EEL - 3135
Professor BJ TrivediEEL 3135 Fall 2011Ch 13 Additional Problems Answers1.: 1 add 1 mult: 2 add 1 mult: 2 add 1 multThis leads to a Total of 5 adds 3 multiplies2. The Figure below shows the butterfly representation of a decimation-in-time FFT algor
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EEL3135 Fall 2011 Quiz 5BJ Trivedi , Christopher Wilson and Mayank DevamName:_Quiz A_ _ UFID:_LastFirstScore: _/10Consider the following signal. In order to compute the 3-pt DFT ofthe signal we apply the definition for k=0,1,2 where N=3. Calcula
University of Florida - EEL - 3135
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University of Florida - EEL - 3135
CDI-g(n)X(k)01.o<n <. LfoN-f-;>is e. .~tJ.:)e.-j :2TTJL "HS Lf'I)0;.0fo(N =-5t.r2- 8(1'\) e-j lUT.~6X(o) =-n:.oi< l t) ~1:nS(n)e, 0t'\-;:~(a)ofij srr t -~OJ (jlfT"*S~.\set) of-=-t\~cS /.)\.,0._Je~k.oS).j2.ITL.
University of Florida - EEL - 3135
pYO ce-d~10<" ,u.ll HOL-\ Cf)sln s'iM.J (fCLY 1D4 ~-.J :t:rr .Lt -lx (k) =- 2- S(n)eY\.Nn :.-'cfw_)nz.oa-J1E,~'n. -Xl2-) : 2:- so-)e0;0n~.!3.~(2) ~2- Scfw_n) e._J&,S'V\:/0n=-OXcfw_J.t) ~l- O'72.b~Jz- stn) e-j!f. \of0 V\.-\0
University of Florida - EEL - 3135
Matlab lab 4 solution Code1. Code 1:s=ones(1,5);x=fft(s,5);stem(0:4,abs(x);grid on;set(gca,'FontSize',12,'fontname','Times New Roman','XColor','k','YColor','k');h_legend=legend('FFT');set(h_legend,'fontsize',10,'fontname','Times New Roman');xlabe
University of Florida - EEL - 3135
Matlab Solutions:4.2.1:Function: syn_sinfunction [xx,tt] = syn_sin(fk, Xk, fs, dur, tstart)%SYN_SIN Function to synthesize a sum of cosine waves% usage:% [xx,tt] = syn_sin(fk, Xk, fs, dur, tstart)% fk = vector of frequencies% (these could be negat
University of Florida - EEL - 3135
Matlab Lab2 solution:1. Problem 1Period of the signal=4Problem 2Nyquist rate: 20HzProblem3Problem 4Convolution length=length(x)+length(h)-1=3Code:P1:clear allclcn=-8:1/100:8;hDC=0.5;i=1for k=[1 3 5 7 9 11 13]h(i,:)=(2/(pi*k)*sin(2*pi*k*n/4
University of Florida - EEL - 3135
Matlab lab 3 codes and plotsPart2:1. % 9 point running average filterw=-pi:pi/100:pi;b=1/9*ones(1,9);a=1;[H F]=freqz(b,a,w);subplot(2,1,1),plot(w,abs(H);set(gca,'FontSize',12,'fontname','Times New Roman','XColor','k','YColor','k');h_legend=legend
University of Florida - EEL - 3135
Matlab Notes1.Filter% 5 point running average filterw=-pi:pi/100:pi;b=1/5*ones(1,5);a=1;[H F]=freqz(b,a,w);subplot(2,1,1),plot(w,abs(H);subplot(2,1,2),plot(w,angle(H);2.Impulse% 5 point running average filterw=-pi:pi/100:pi;b=1/5*ones(1,5);a=
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University of Florida - EEL - 4744c
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