Question

Construct Bode Plots for

T(w) = 10jw(1+jw) / (10+jw)(100+10jw-w^2)

Answer #1

It is known that G(s) = 10(s+1)/ ((s+10)(s^2 +10s +100)), sketch
the bode asymptotic magnitude and phase plots (straight line
approximation) of G(s).

A filter has
H(s) = s/s^2+10s+100
Sketch the filter's Bode magnitude and phase plots.

Sketch the Nyquist plot based on the Bode plots for following
system using MATLAB. Make sure it crosses the real axis at the
right spot(correct number of -1 encirclements and goes off to
infinity in the correct direction). Using the plot estimate the
range of K for which system is stable, and qualitatively verify
result by using sketch of a root locus plot.
GH(s)=K*(0.5s+1)*(s+1)/(10s+1)/(s-1)

10.-Construct a connected bipartite graph that is not a tree
with vertices Q,R,S,T,U,V,W.
What is the edge set?
Construct a bipartite graph with vertices Q,R,S,T,U,V,W such
that the degree of S is 4.
What is the edge set?
12.-Construct a simple graph with vertices F,G,H,I,J that has an
Euler trail, the degree of F is 1 and the degree of G is 3.
What is the edge set?
13.-Construct a simple graph with vertices L,M,N,O,P,Q that has
an Euler circuit...

Construct a linear transformation T : V → W, where V and W are
vector spaces over F such that the dimension of the kernel space of
T is 666. Is such a transformation unique?
Give reasons for your answer.

Create a Bode Plot drawing of T(s),
T(s) = {2x10^4} / {(s+10^3)(s+10^5)}
Please show hand written calculations and or mat lab coding to
do so, Thank you would really like and appreciate.

t
0
1
2
3
Project A
-100
10
10
400
Project B
-100
100
10
10
Suppose the cost of Capital of project A is 4%, while the cost
of capital for project B is 5%. At t=3, what is the cash flow for
project B that makes you indifferent between A and B?

plot bode diagram :
G(s)=6/s^2(s+10)(s+2)

10 Linear Transformations. Let V = R2 and W = R3. Define T: V →
W by T(x1, x2) = (x1 − x2, x1, x2). Find the matrix representation
of T using the standard bases in both V and W
11 Let T :R3 →R3 be a linear transformation such that T(1, 0, 0)
= (2, 4, −1), T(0, 1, 0) = (1, 3, −2), T(0, 0, 1) = (0, −2, 2).
Compute T(−2, 4, −1).

Given
w=(9r2+4s2+3t2)1/2
Find ∂w/∂r, ∂w/∂s, and ∂w/∂t.

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