Signal Processing - Practice Test

(A) $$mathop {lim }limits_{k o infty } xleft( k ight) = mathop {lim }limits_{z o 1} left( {z - 1} ight){X^ + }left( z ight)$$

(B) $$mathop {lim }limits_{k o infty } xleft( k ight) = mathop {lim }limits_{z o 1} {X^ + }left( z ight)$$

(C) $$mathop {lim }limits_{k o infty } xleft( k ight) = mathop {lim }limits_{z o 0} left( {{z^{ - 1}}} ight){X^ + }left( z ight)$$

(D) $$mathop {lim }limits_{k o infty } xleft( k ight) = mathop {lim }limits_{z o 0} {left( {z - 1} ight)^{ - 1}}{X^ + }left( {{z^{ - 1}}} ight)$$

(A) $$mathop {lim }limits_{k o infty } xleft( k ight) = mathop {lim }limits_{z o 1} left( {z - 1} ight){X^ + }left( z ight)$$

(A) 2

(B) 1

(C) $${{ ext{e}}^{ - frac{1}{2}}}$$

(D) e

(B) 1

(A) A-time invariant and B-time invariant

(B) A-time varying and B-time invariant

(C) A-time invariant and B-time varying

(D) A-time varying and B-time varying

(B) A-time varying and B-time invariant

(A) Integrating the step response

(B) Differentiating the step response

(C) Integrating the step response twice

(D) Differentiating the step response twice

(A) Integrating the step response

(A) F(s)e -at

(B) F(s - a)

(C) F(s + a)

(D) $$frac{{{ ext{F}}left( { ext{s}} ight)}}{{ ext{s}}} + { ext{a}}$$

(C) F(s + a)

Signal Processing - Study Mode