A cascade of three linear time invariant systems is causal and unstable. From this we conclude that at least one system is unstable and at least one system is causal. at least one system is causal and all systems are unstable. each system in the cascade is individually caused and unstable. the majority are unstable and the majority are causal. TRUE ANSWER : ? YOUR ANSWER : ?
Resonant peak of a marginally stable system is any of the above finite value infinite 0 TRUE ANSWER : ? YOUR ANSWER : ?
Force balancing equation of a mass element is (where, x = displacement) M *x any of the above M d2x/dt2 M dx/dt TRUE ANSWER : ? YOUR ANSWER : ?
Which one of the following is the steady state error for a step input applied to a unity feedback system with the open loop transfer function G(s) = 10/(s²+14s+50)? 1 0 0.83 infinite TRUE ANSWER : ? YOUR ANSWER : ?
The input-output relationship of a linear time invariant continuous time system is given by r(t) = d²c(t)/dt² + 3 dc(t)/dt + 2 c(t) Where r(t) and c(t) are input and output respectively. What is the transfer function of the system equal to? 2/(s² + 3s + 2) 1/(s² + 3s + 2) 2/(s² + s + 2) 1/(s² + s + 2) TRUE ANSWER : ? YOUR ANSWER : ?
Transfer function of a control system depends on nature of output. system parameters alone. nature of input. initial conditions of input and output. TRUE ANSWER : ? YOUR ANSWER : ?
The maximum phase lag occurs at the ------------------- of the two corner frequencies? arithmetic mean None of these either 1 or 2 geometric mean TRUE ANSWER : ? YOUR ANSWER : ?
If the transfer function of a phase lead compensator is (s+a)/(s+b) and that of a lag compensator is (s+p)/(s+q), then which one of the following sets of conditions must be satisfied? a < b, p >q a > b, p > q a < b, p < q a > b, p < q TRUE ANSWER : ? YOUR ANSWER : ?
Error constants of a system are a measure of steady state response as well as transient state response. steady state response. transient state response. relative stability. TRUE ANSWER : ? YOUR ANSWER : ?
Which one of the following is the response y(t) of a casual LTI system described by H(s) = (s+1)/(s²+2s+2) for a given input x(t) = e-t u(t)? e-t sint*u(t) e-t cott*u(t) e-t tant*u(t) e-t cost*u(t) TRUE ANSWER : ? YOUR ANSWER : ?