10 pointsl Find the gea wlti of te o i t0 10 pointsl Find the gea wlti of te o i t0
thevenin and norton equivalent
ECE 231 Final Te Problem #2 Find Thevenin and Norton equivalents of a circuit shown in Fg Extra credit: Verify your solution by finding I. 0,5% 10 20 t0 20 20 io Figure 2
ECE 231 Final Te Problem #2 Find Thevenin and Norton equivalents of a circuit shown in Fg Extra credit: Verify your solution by finding I. 0,5% 10 20 t0 20 20 io Figure 2
EXAMPLE 1 (a) Find the derivative of r(t) = (3 + t4)1+ te-y + sin(40k. (b) Find the unit tangent vector at the point t0. SOLUTION (a) According to this theorem, we differentiate each component of r: t 45 cos (4t) r(t) + 3 (b) Since r(0)= and r(o) j+4k, the unit tangent vector at the point (3, 0, 0) is i+ 4k T(0) = L'(0)--
EXAMPLE 1 (a) Find the derivative of r(t) = (3 + t4)1+ te-y +...
Find r'(t), r(t0), and r'(t0) for the given value of t0. Then sketch the space curve represented by the vector-valued function, and sketch the vectors r(t0) and r'(t0). r(t) = ti + t2j + 3/2K, t0 = 2
17 pointsl Find an Cauchy-Buler differential equation that has a general solution
17 pointsl Find an Cauchy-Buler differential equation that has a general solution
Given that i(t) -18e- 6e0.4t A for t0 in the network in the accompanying figure, find the following (a) vc(0) (b) vct 2 s) (c) the capacitance C. oc(t) i(t) 2? (a) To
1. A particle's position at time t is r(t) (t, 2et, e2t). Find the following in terms of t: nd the following in termns o (i) the distance traveled from the initial position at t0 (ii) the curvature κ and torsion τ of the path (iii) the unit tangent, principal normal and binormal vectors T, N and B (iv) the tangential and normal components of the acceleration vector
1. A particle's position at time t is r(t) (t, 2et, e2t)....
T0) ramp 10 A SSm
MATLAB
code starts here ---------
clear
T0=2;
w0=2*pi/T0;
f0=1/T0;
Tmax=4;
Nmax=15;
%---
i=1;
for t=-Tmax: .01:Tmax
T(i)=t;
if t>=(T0/2)
while (t>T0/2)
t=t-T0;
end
elseif t<=-(T0/2)
while (t<=-T0/2)
t=t+T0;
end
end
if abs(t)<=(T0/4)
y(i)=1;
else
y(i)=0;
end
i=i+1;
end
plot(T,y),grid, xlabel('Time (sec)'); title('y(t) square wave');
shg
disp('Hit return..');
pause
%---
a0=1/2;
F(1)=0; %dc freq
C(1)=a0;
for n=1:Nmax
a(n)=(2/(n*pi))*sin((n*pi)/2);
b(n)=0;
C(n+1)=sqrt(a(n)^2+b(n)^2);
F(n+1)=n*f0;
end
stem(F,abs,(C)), grid, title(['Line Spectrum: Harmonics = '
num2str(Nmax)]);
xlabel('Freq(Hz)'), ylabel('Cn'), shg
disp('Hit return...');
pause
%---
yest=a0*ones(1,length(T));
for n=1:Nmax
yest=yest+a(n)*cos(2*n*pi*T/T0)+b(n)*sin(2*n*pi*T/T0);...
QUESTION 10 Which of the following elements is the most electronegative? O S ose O Te O Po QUESTION 11 Which of the following would you expect to have ionic bonds? O HBr O CO Oicl O CsF NF3