control systems
Explain and describe in your own words how knowing the locations of the poles in the s-domain of a transfer function lets you know whether a system will be stable or unstable.
pleases dont just copy and paste a old anwer.
control system is a set of mechanical or electonic devices that regulates other devices or systems by way of control loops.control system are following of two types open loop and closes loop. in open loop system there is no feedback between input and output weather in closed loop system there is typical type of feedback either positive and negative.
open loop systems are more stable than closed loop systems.
in the s domain if all the poles of transfer function lies in the left half of s plane then the system is stable and if the poles lies in the right half of s plane then the system will be unstable and if the poles lies on the imaginary axis then system will marginally stable.
control systems Explain and describe in your own words how knowing the locations of the poles...
In your own words, identify at least three benefits of virtualization and explain how these benefits can be applied to databases and database systems. 200 words or more please and DO NOT COPY & PASTE
I need new and unique answers, please. (Use your own words, don't copy and paste), Please Use your keyboard (Don't use handwriting) Thank you.. Q3: What is an accounting system? List all the six types of operational accounting systems and explain them in your own words.
Q- USING YOUR OWN WORDS, explain what is Pattern-Based Thinking, what are the two types of Pattern-Based Thinking and what is the difference between them? please don't copy and paste please no handwriting COURSE( Enterprise Systems )
please don't copy and paste please no handwriting USING YOUR OWN WORDS thanks Describe basic principles of relational data model in the enterprise system. Subsequently, give your own example that illustrates relational database tables are made up of rows and columns.
Windows supports 4 different disk volume types. In your own words (no copy/paste allowed) explain the four types of volumes and describe a scenario(s) in which each would be the best to use.
EEL 4652 Control Systems 1 (Fall 2018) Homework 4 Nyquist Stability Criterion + Frequency Domain Design Problem 1: Nyquist Plots and Closed-Loop Stability A unity feedback closed-loop system has a forward transfer function of KG(s). Sketch the Nyquist plot for each of the G(s) cases listed below, and then find if the closed loop system is stable and if not - how many RHP closed loop poles there are. Find it for all the relevant ranges of K for -o0SKo,...
I need new and unique answers, please. (Use your own words, don't copy and paste), Please Use your keyboard (Don't use handwriting) Thank you.. Q3: What is an accounting system? List all the six types of operational accounting systems and explain them in your own words. 1. Financial accounting: 2. Public accounting: 3. Governmental accounting: 4. Forensic accounting: 5. Management accounting: 6. Tax accounting:
1) In your own words, explain what elasticity of supply is signifying. (Put in your own words – just don’t copy and paste the notes.) 2) Explain why a tax levied on a good with elastic supply will bring in less revenue for the government than one placed on a good with inelastic supply. 3) Briefly explain why both the Elasticity of Demand and the Elasticity of Supply are greater (that is, more elastic) at longer time horizons compared...
A2. (a) Explain how the open-loop polar plot can be used to assess closed-loop stability by applying Nyquist's stability criterion. Apply Nyquist's stability criterion to determine the stability condition for a closed-loop system that is unstable in the open-loop. [30%] = K (b) An unstable system has transfer function given by G(S) in which the gain K is S(S-2) positive. A derivative compensator H(s) = 0.5s + 1 is inserted in the negative feedback path to form a control loop....
Could you please explain them in your words very shortly to
understand logically? Thanks.
Briefly describe the applications of the following mathematical tools. Liapunov function Hartman-Grobman Theorem Invariant manifolds The Poincare map Poincare Bendixson Theorem Hopf Bifurcation Theorem w-limit set attractions pitchfork bifurcation invariant stable and unstable manifolds homoclinic orbit unstable periodic orbit period doubling saddle node bifurcation