GATE ECE 2016 Set 3 | GATE ECE Year Wise Previous Years Questions

GATE ECE 2016 Set 3

MCQ (Single Correct Answer)

-0.3

The block diagram of a feedback control system is shown in the figure. The overall closed-loop gain G of the system is GATE ECE 2016 Set 3 Control Systems - Signal Flow Graph and Block Diagram Question 8 English

GATE ECE 2016 Set 3 Control Systems - Signal Flow Graph and Block Diagram Question 8 English

$$G=\frac{G_1G_2}{1 + G_1H_1}$$

$$G=\frac{G_1G_2}{1\;+\;G_1G_2+\;G_1H_1}$$

$$G=\frac{G_1G_2}{1\;+\;G_1G_2H_1}$$

$$G=\frac{G_1G_2}{1\;+\;G_1G_2\;+\;G_1G_2H_1}$$

GATE ECE 2016 Set 3

MCQ (Single Correct Answer)

-0.6

The first two rows in the Routh table for the characteristic equation of a certain closed-loop control system are given as GATE ECE 2016 Set 3 Control Systems - Stability Question 8 English

GATE ECE 2016 Set 3 Control Systems - Stability Question 8 English

The range of K for which the system is stable is

-2.0 < K < 0.5

0 < K < 0.5

0 < K < $$\infty$$

0.5 < K < $$\infty$$

GATE ECE 2016 Set 3

MCQ (Single Correct Answer)

-0.6

A second-order linear time-invariant system is described by the following state equations $$$\eqalign{& {d \over {dt}}{x_1}\left( t \right) + 2{x_1}\left( t \right) = 3u\left( t \right) \cr & {d \over {dt}}{x_2}\left( t \right) + {x_2}\left( t \right) = u\left( t \right) \cr} $$$

Where x₁(t), then the system is

controllable but not observable

observable but not controllable

both controllable and observable

neither controllable nor observable

GATE ECE 2016 Set 3

MCQ (Single Correct Answer)

-0.6

Following is the k-map of a Boolean function of five variable P, Q, R, S and X. The minimum for the function is GATE ECE 2016 Set 3 Digital Circuits - Boolean Algebra Question 9 English

GATE ECE 2016 Set 3 Digital Circuits - Boolean Algebra Question 9 English

$$\overline P \,\overline {Q\,} \,S\overline X + P\overline Q \,S\overline X + Q\,\overline R \,\,\overline S X + QR\overline {S\,} X$$

$$\overline {Q\,} \,S\,\overline X \, + Q\,\overline S \,X$$

$$\overline {Q\,} S\,X + Q\,\overline S \,\overline X $$

$$\overline {Q\,} S\, + Q\,\overline S \,$$

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