Sketch the linearized Bode plots of system function given below.
Ensure to properly label the graph....
Sketch the linearized Bode plots of system function given below.
Ensure to properly label the graph. H(s) = 10^9 (s + 100)(s + 1000)
/ (s^2 + 15000s + 100 × 10^6)(s + 100 × 10^3)
Sketch the graph of a function f(x) that satisfies all the given
conditions. Clearly label any asymptotes, extreme values and points
of inflection.
f(x) is only discontinuous at x = −4.
f(x) has a global minimum but no global maximum.
f'(x) > 0 only on the intervals (−∞, −4) and (1, 3).
f(x) only changes concavity at x = −1 and x = 4.
limx→∞ f(x) = 4.
Sketch the graph of a single function f that satisfies
all of the conditions below.
(a) f '(x) < 0 on (1,∞),
f '(x) > 0 on (−∞,1)
(b) f ''(x) > 0 on (−∞,−2) and (2,∞),
f ''(x) < 0 on (−2,2)
(c) lim x→−∞ f(x) =
−2, lim x→∞ f(x) = 0
Use a for loop to plot the function given in Problem 16 over the interval -2 ≤ x ≤ 6. Properly label the plot. The variable y represents height in kilometers, and the variable x represents time in seconds.
make a simple sketch of the complete, static system. Label
buildings and structures by name. Label elevations of each building
or structure in terms of water column or to ground level at the
base of the tower.
Use continuity equation (Q = V * A). A pipe with 4.026 inch ID
is carrying 100gpm. Calculate the velocity (fps) of the water in
the pipe.
A farmer replaces the 4-inch pipe in the listed problem with a
1.610 inch ID pipe....
(a) Why does one have to ensure that a function is properly
normalized?
(b) Normalize the function e-r over the interval 0≤ r
≤ inf; 0≤ θ ≤ π; 0≤ ϕ ≤2π
Draw and properly label AD-AS graph(s) to show recessionary and
inflationary gaps
(6%). Then,
discuss neoclassical perspective to closing
recessionary and
inflationary gaps
Sketch the graph of the function ?(?)=
(2x2-5x+2)/(x+1)2, given the derivatives:
? ′(?) = (9?−9)/(?+1)3 and ? ′′(?) =
(36?−18)/(?+1)4
Your sketch should consider the following:
● x- and y-intercepts, if any.
● Horizontal and vertical asymptotes, if any. (Show the computation
of any relevant
limit.)
● Intervals over which ?(?) is increasing/decreasing.
● Intervals over which ?(?) is concave up/down.
● Relative (local) maximum/minimum points and points of inflection,
if any. Identify
these clearly on the sketch.
Sketch the graph of the given function. (x^2+x-2) / x^2
Give
a) x intercept
b) y intercept
c) Vertical asymtope
d)Horizontal asymtope
e) first derivative
f)second derivative
g)critical numbers
h)extrema max/min
i) y coordinate of exterma
j) possible point of infletion
h)y coordinate of possible point of inflection
k) table
l)graph
Sketch a speed-time graph showing your trip from home to school.
A. Circle and label all the portion(s) of the graph where your
car was an energy source during an interaction. Briefly explain how
you reached that conclusion from the graph.
B. Circle and label all the portion(s) of the graph where your
car was an energy receiver during an interaction. Briefly explain
how you reached that conclusion from the graph.
C. Box and label all the portion(s) of the...
sketch the curve with the given polar equation by first
sketching the graph of r as a function of theta in Cartesian
coordinates.
1) r = 3cos(3theta)
2) r = 1 + 3cos(theta)
3) r = sin (theta / 2)
Please solve this problem with a detailed explanation, not just
a answer.