A voltage LT is given as \(\frac{4s^2+3s+2}{7s^2+6s+5}\). It is appli – McqOptions

MCQOPTIONS

1.	A voltage LT is given as \(\frac{4s^2+3s+2}{7s^2+6s+5}\). It is applied across a 2H inductor having zero initial current. The current in the inductor at t = ∞ is ___________
A.	0
B.	1/5 A
C.	2/7 A
D.	2/5 A
Answer» C. 2/7 A

Discussion

No Comment Found

Related MCQs

A band pass signal extends from 4-6 kHz. The smallest sampling frequency required to attain all the information in the signal is _________________
Increased pulse-width in the flat-top sampling , leads to ______________
Let x(t) be a continuous time, real valued signal band limited to F Hz. The Nyquist sampling rate in Hz, for y(t) = x(0.5t) + x(t) – x(2t) is ______________
Given that X(s) is the Laplace transform of the signal cos 2t u (t). The time signal corresponding to (s+1) X(s) is _________________
Given, R = 10 Ω, L = 100 mH and C = 10 μF. Selectivity is ____________
A band-limited signal with a maximum frequency of 5 kHz is to be sampled. According to the sampling theorem, the sampling frequency which is not valid is _______________
A voltage LT is given as \(\frac{4s^2+3s+2}{7s^2+6s+5}\). It is applied across a 2H inductor having zero initial current. The current in the inductor at t = ∞ is ___________
Given that, F(s) = \(\frac{w}{s^2+w^2}\). Re[s]>0. The final value of f(t) is ___________
The Laplace transform of a signal is given as Y(s) = \(\frac{1}{s(s-1)}\), then the final value is ___________
The final value of X(s) = \(\frac{12(s+1)}{s(s^2+4)}\) is _________