Answer:
D
Explanation:
ensuring project end on time through carefully planning and organizing
Answer:
Attached below are the sketches
answer :
c) G(s) = 100 / ( s + 100 )
d) y'(t) + 100Y(s) = 100 X(s)
e) g(t) = e^-100t u(t)
Explanation:
a) Sketch the bode plot
The filter here is a low pass filter
b) Sketch the s-plane
attached below. pole ( s ) is at 100
c) write the transfer function of the filter
Transfer function ; G(s) = 100 / ( s + 100 )
d) write the differential equation
Y(s) / X(s) = 100 / s + 100
Y(s) [ s + 100 ] = 100 X(s)
= sY(s) + 100Y = 100 X(s)
∴ differential equation = y'(t) + 100Y(s) = 100 X(s)
e) write out the unforced transient response
g(t) = e^-100t u(t)
f) write out the frequency response
attached below
Answer: A.Only if floods in the geographical area are unusual in nature and occur infrequently.
Explanation: Extraordinary items are special losses or gains that don't occur regularly and are unusual on nature. Since the materials damaged as a result of floods in the area are unusual and infrequently occurs they are to be considered as extraordinary items for financial statements purposes.
Business entities usually prepare the financial statements for Extraordinary items separately as they only occur on a one time basis.