GATE EC 2018 Set 1 — Question 52

Go beyond PYQs with Success TrackerAI-powered personalised practice and doubt support. Unlimited practice on eligible plans; AI usage limits apply.
NAT+2 / -0MediumBode PlotsFrequency-Domain AnalysisControl SystemsGain & Phase MarginStability Analysis

Control Systems → Frequency-Domain Analysis → Bode Plots

Last updated

Question

The figure below shows the Bode magnitude and phase plots of a stable transfer function G(s)=n0s3+d2s2+d1s+d0G(s) = \frac{n_0}{s^3+d_2s^2+d_1s+d_0}.
Bode magnitude and phase plots with feedback block diagram
Consider the negative unity feedback configuration with gain kk in the feedforward path. The closed loop is stable for k<k0k < k_0. The maximum value of k0k_0 is ______.
Your answer

Enter a number. Decimals, negative values and scientific notation are accepted.

The solution stays hidden until you check.

Continue learning with Success Tracker

A step still unclear? Work through it with support

Use Success Tracker to ask about the reasoning, then try another GATE EC question to check your understanding.

AI-powered practice· Unlimited practice on eligible plans
PYQs with solutions
Attempt available previous-year questions, then compare your reasoning with the worked solution. Coverage varies by stream.
Practice that adapts
Choose a topic, work on weaker areas and bookmark questions to revisit. Your attempts feed your progress tracking.
AI doubt support
Ask follow-up questions about a step or concept while practising, instead of stopping at the final answer.

Unlimited practice is available on eligible plans. Free practice and AI usage have limits; check the current plan allowances before choosing.

This page stays readable without an account. AI responses can be wrong; check them against the solution and source material.

More questions on Frequency-Domain Analysis