The running integrator, given by y(t) = \(∫_{-∞}^∞ x(t) \,dt\) has ____________

Produces a bounded output for every anti-causal bounded input

No finite singularities in it’s double sided Laplace transform Y(s)

Produces an abounded output for every causal bounded input

Produces a bounded output for every anti-causal bounded input

Has no finite zeroes in it’s double sided Laplace transform Y (s)

The running integrator, given by y(t) = \(∫_{-∞}^∞ x(t) \,dt\)

1.	The running integrator, given by y(t) = \(∫_{-∞}^∞ x(t) \,dt\) has ____________
A.	No finite singularities in it’s double sided Laplace transform Y(s)
B.	Produces an abounded output for every causal bounded input
C.	Produces a bounded output for every anti-causal bounded input
D.	Has no finite zeroes in it’s double sided Laplace transform Y (s)
Answer» C. Produces a bounded output for every anti-causal bounded input