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<title>Madanswer Technologies Interview Questions Data|Agile|DevOPs|Python - Recent questions and answers in Control System</title>
<link>https://madanswer.com/qa/cbse/control-system</link>
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<title>For a system with the transfer function H(s) = 3(s-2)/s^3+4s^2-2s+1 , the matrix A in the state space form is equal to:</title>
<link>https://madanswer.com/48226/for-system-with-the-transfer-function-4s-2s-the-matrix-in-the-state-space-form-is-equal</link>
<description>For a system with the transfer function H(s) = 3(s-2)/s^3+4s^2-2s+1 , the matrix A in the state space form is equal to:&lt;br /&gt;
&lt;br /&gt;
The question was asked in a job interview.&lt;br /&gt;
&lt;br /&gt;
Query is from State Variable Analysis in chapter Time Response Analysis, Design Specifications and Performance Indices of Control Systems</description>
<category>Control System</category>
<guid isPermaLink="true">https://madanswer.com/48226/for-system-with-the-transfer-function-4s-2s-the-matrix-in-the-state-space-form-is-equal</guid>
<pubDate>Sun, 03 Oct 2021 11:24:54 +0000</pubDate>
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<title>The z-transform corresponding to the Laplace transform G(s) =10/s(s+5) is</title>
<link>https://madanswer.com/48225/the-z-transform-corresponding-to-the-laplace-transform-g-s-10-s-s-5-is</link>
<description>The z-transform corresponding to the Laplace transform G(s) =10/s(s+5) is&lt;br /&gt;
&lt;br /&gt;
The question was posed to me in homework.&lt;br /&gt;
&lt;br /&gt;
I want to ask this question from The inverse z-transform and Response of Linear Discrete Systrems in division Digital Control Systems of Control Systems</description>
<category>Control System</category>
<guid isPermaLink="true">https://madanswer.com/48225/the-z-transform-corresponding-to-the-laplace-transform-g-s-10-s-s-5-is</guid>
<pubDate>Sun, 03 Oct 2021 11:24:14 +0000</pubDate>
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<title>Answered: Velocity error constant of a system is measured when the input to the system is unit _______ function.</title>
<link>https://madanswer.com/48183/velocity-error-constant-system-measured-when-the-input-system-unit-_______-function?show=48184#a48184</link>
<description>The correct choice is (b) Ramp&lt;br /&gt;
&lt;br /&gt;
Explanation: Velocity error constant of a system is measured when the input to the system is unit ramp function then only velocity error is finite but error due to other inputs are not defined.</description>
<category>Control System</category>
<guid isPermaLink="true">https://madanswer.com/48183/velocity-error-constant-system-measured-when-the-input-system-unit-_______-function?show=48184#a48184</guid>
<pubDate>Sun, 03 Oct 2021 11:06:46 +0000</pubDate>
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<title>Answered: In a control system integral error compensation _______steady state error</title>
<link>https://madanswer.com/48179/in-a-control-system-integral-error-compensation-_______steady-state-error?show=48181#a48181</link>
<description>The correct choice is (b) Minimizes&lt;br /&gt;
&lt;br /&gt;
For explanation I would say: Integral compensation is the phase lag compensation as it reduces or minimizes the steady state error by not affecting the damping factor but reducing the natural frequency.</description>
<category>Control System</category>
<guid isPermaLink="true">https://madanswer.com/48179/in-a-control-system-integral-error-compensation-_______steady-state-error?show=48181#a48181</guid>
<pubDate>Sun, 03 Oct 2021 11:05:56 +0000</pubDate>
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<title>Answered: With feedback _____ reduces.</title>
<link>https://madanswer.com/48176/with-feedback-_____-reduces?show=48178#a48178</link>
<description>Right option is (b) System gain&lt;br /&gt;
&lt;br /&gt;
For explanation I would say: With feedback damping increases and system gain reduces as they are inversely proportional to each other and for the good control system the speed of response must be high with low gain and oscillations.</description>
<category>Control System</category>
<guid isPermaLink="true">https://madanswer.com/48176/with-feedback-_____-reduces?show=48178#a48178</guid>
<pubDate>Sun, 03 Oct 2021 11:05:03 +0000</pubDate>
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<title>Answered: Which of the following is the output of a thermocouple?</title>
<link>https://madanswer.com/48173/which-of-the-following-is-the-output-of-a-thermocouple?show=48174#a48174</link>
<description>Correct option is (d) D.C. voltage&lt;br /&gt;
&lt;br /&gt;
The best explanation: Thermocouple is the instrument that has two different metals with different temperatures and the difference in temperature is converted into the potential difference and gives output in D.C. Voltage.</description>
<category>Control System</category>
<guid isPermaLink="true">https://madanswer.com/48173/which-of-the-following-is-the-output-of-a-thermocouple?show=48174#a48174</guid>
<pubDate>Sun, 03 Oct 2021 11:04:12 +0000</pubDate>
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<title>Answered: A performance index must offer selectivity.</title>
<link>https://madanswer.com/48169/a-performance-index-must-offer-selectivity?show=48170#a48170</link>
<description>Right answer is (a) True&lt;br /&gt;
&lt;br /&gt;
Explanation: It must offer selectivity, that is, an optimal adjustment of parameters must clearly distinguish non optimal adjustment of parameters. If there was no selectivity we would not have been able to distinguish between parameters.</description>
<category>Control System</category>
<guid isPermaLink="true">https://madanswer.com/48169/a-performance-index-must-offer-selectivity?show=48170#a48170</guid>
<pubDate>Sun, 03 Oct 2021 11:03:23 +0000</pubDate>
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<title>Answered: For a unity feedback control system, the open loop transfer function G(s) = 10(s+2)/s^2(s+1). What is the acceleration error constant?</title>
<link>https://madanswer.com/48165/unity-feedback-control-system-open-transfer-function-acceleration-error-constant?show=48167#a48167</link>
<description>The correct option is (d) 20&lt;br /&gt;
&lt;br /&gt;
The best explanation: As limit s tends to zero s^2 G(s) H(s) = s^2 G(s) = 10*2/1 = 20. Therefore we get the value of Ka as 20 and both kv and ks are infinity.</description>
<category>Control System</category>
<guid isPermaLink="true">https://madanswer.com/48165/unity-feedback-control-system-open-transfer-function-acceleration-error-constant?show=48167#a48167</guid>
<pubDate>Sun, 03 Oct 2021 11:02:30 +0000</pubDate>
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<title>Answered: Linear lumped parameter models are not valid under situations as:</title>
<link>https://madanswer.com/48162/linear-lumped-parameter-models-are-not-valid-under-situations-as?show=48163#a48163</link>
<description>Right option is (c) Transmission pipe causes the time lag and loss of heat by conduction and convection&lt;br /&gt;
&lt;br /&gt;
The best explanation: Linear lumped parameter models are the models that simplifies the description of the behaviour of spatially distributed physical systems into a topology consisting of discrete systems and not valid when the pure time lags are negligible compared to other lags in the system.</description>
<category>Control System</category>
<guid isPermaLink="true">https://madanswer.com/48162/linear-lumped-parameter-models-are-not-valid-under-situations-as?show=48163#a48163</guid>
<pubDate>Sun, 03 Oct 2021 11:01:21 +0000</pubDate>
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<title>Answered: Which of the following programs is not a popular desktop publishing program?</title>
<link>https://madanswer.com/48159/which-of-the-following-programs-is-not-a-popular-desktop-publishing-program?show=48160#a48160</link>
<description>
&lt;p&gt;&lt;span style=&quot;color:#34495e; font-family:Ubuntu,Helvetica,Arial,FreeSans,sans-serif&quot;&gt;Right choice is (c) Lotus AmiPro&lt;/span&gt;&lt;br style=&quot;box-sizing: border-box; color: rgb(52, 73, 94); font-family: Ubuntu, Helvetica, Arial, FreeSans, sans-serif;&quot;&gt;&lt;br style=&quot;box-sizing: border-box; color: rgb(52, 73, 94); font-family: Ubuntu, Helvetica, Arial, FreeSans, sans-serif;&quot;&gt;&lt;span style=&quot;color:#34495e; font-family:Ubuntu,Helvetica,Arial,FreeSans,sans-serif&quot;&gt;To elaborate: Lotus AmiPro is a word processing package.&lt;/span&gt;&lt;/p&gt;
</description>
<category>Control System</category>
<guid isPermaLink="true">https://madanswer.com/48159/which-of-the-following-programs-is-not-a-popular-desktop-publishing-program?show=48160#a48160</guid>
<pubDate>Sun, 03 Oct 2021 11:00:33 +0000</pubDate>
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<title>Answered: The connection between a multimedia presentation and a file containing a song to be played is called a(n) _________</title>
<link>https://madanswer.com/48155/connection-between-multimedia-presentation-containing-played-called-_________?show=48156#a48156</link>
<description>Right choice is (a) Link&lt;br /&gt;
&lt;br /&gt;
To explain: Each page presents information and provides links or connections to related information and the connection between a multimedia presentation and file containing a song to be played is called link.</description>
<category>Control System</category>
<guid isPermaLink="true">https://madanswer.com/48155/connection-between-multimedia-presentation-containing-played-called-_________?show=48156#a48156</guid>
<pubDate>Sun, 03 Oct 2021 10:59:25 +0000</pubDate>
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<title>Answered: Peak overshoot  of step-input response of an underdamped second-order system is explicitly indicative of</title>
<link>https://madanswer.com/48151/overshoot-input-response-underdamped-second-order-system-explicitly-indicative?show=48152#a48152</link>
<description>Correct option is (d) Damping ratio&lt;br /&gt;
&lt;br /&gt;
To elaborate: Peak overshoot refers to the damping of the system as if the damping id less than the peak will be more.</description>
<category>Control System</category>
<guid isPermaLink="true">https://madanswer.com/48151/overshoot-input-response-underdamped-second-order-system-explicitly-indicative?show=48152#a48152</guid>
<pubDate>Sun, 03 Oct 2021 10:58:34 +0000</pubDate>
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<title>Answered: The root locus diagram has loop transfer function G(s)H(s) = K/ s(s+4)(s^2+4s+5) has</title>
<link>https://madanswer.com/48149/the-root-locus-diagram-has-loop-transfer-function-g-s-h-s-k-s-s-4-s-2-4s-5-has?show=48150#a48150</link>
<description>Right choice is (b) Three real breakaway points&lt;br /&gt;
&lt;br /&gt;
The explanation is: The breakaway points are the points where the root locus branches break and it is not necessary that this point must lie on the root locus calculated by differentiating the value of K with respect to s and equating it with zero.</description>
<category>Control System</category>
<guid isPermaLink="true">https://madanswer.com/48149/the-root-locus-diagram-has-loop-transfer-function-g-s-h-s-k-s-s-4-s-2-4s-5-has?show=48150#a48150</guid>
<pubDate>Sun, 03 Oct 2021 10:57:38 +0000</pubDate>
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<title>Answered: The steady state error for a unity feedback system for the input r(t) to the system G(s) =       K(s+2)/s(s^3+7s^2+12s) is 6R/K. The input r (t) is _______</title>
<link>https://madanswer.com/48147/the-steady-state-error-for-unity-feedback-system-for-the-input-system-input-_______?show=48148#a48148</link>
<description>Correct choice is (a) Rt2/2&lt;br /&gt;
&lt;br /&gt;
The best explanation: Ka = 2K/12 = K/6. Ess = 6R/K. So, as we take Rt^2/2 we get 6R/K as the error. The other options can’t be true because the input is exceeding the desired input. It is inversely proportional to the gain.</description>
<category>Control System</category>
<guid isPermaLink="true">https://madanswer.com/48147/the-steady-state-error-for-unity-feedback-system-for-the-input-system-input-_______?show=48148#a48148</guid>
<pubDate>Sun, 03 Oct 2021 10:56:07 +0000</pubDate>
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<title>Answered: What is the response of the feedback function with open loop transfer function G(s) = 4/s(s+5) and input is input step?</title>
<link>https://madanswer.com/48145/what-response-feedback-function-with-open-loop-transfer-function-input-input-step?show=48146#a48146</link>
<description>Correct option is (a) 1-1/3(4e^-t – e^-4t)&lt;br /&gt;
&lt;br /&gt;
Easiest explanation: We should first get the response in s domain which is C(s)/R(s) = G(s)/1+G(s) = R(s) 4/(s+1)(s+4) and as the input is unit step which R(s)=1/s the equation becomes 4/s(s+1)(s+4). Then we apply partial fraction to the equation and we get values of A, B, C as 1, -4/3, 1/3 and then inverse Laplace transform is applied to C(s) and we get response as &amp;nbsp;1-1/3(4e^-t – e^-4t).</description>
<category>Control System</category>
<guid isPermaLink="true">https://madanswer.com/48145/what-response-feedback-function-with-open-loop-transfer-function-input-input-step?show=48146#a48146</guid>
<pubDate>Sun, 03 Oct 2021 10:54:45 +0000</pubDate>
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<title>Answered: The lagrangian is defined as:</title>
<link>https://madanswer.com/48143/the-lagrangian-is-defined-as?show=48144#a48144</link>
<description>A Lagrangian function is L=(12x˙2−12ω2x2)e2kt and the basic Noether identity, (3.22.1), becomes (3.22.24)[x˙F˙−ω2xF−f˙(12x˙2+12ω2x2)+fk(x˙2−ω2x2)]e2kt−P˙=0.</description>
<category>Control System</category>
<guid isPermaLink="true">https://madanswer.com/48143/the-lagrangian-is-defined-as?show=48144#a48144</guid>
<pubDate>Sun, 03 Oct 2021 10:53:31 +0000</pubDate>
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