1. Consider the following statements: The positiveness of coefficients of characteristic equation is necessary as well as sufficient condition for stability of first and second order systems.The positiveness of coefficients of characteristic equation ensures negativeness of real roots but is not sufficient condition for stability of third and higher order systems. Out of above statements:





Ask Your Doubts Here

Type in
(Press Ctrl+g to toggle between English and the chosen language)

Comments

Show Similar Question And Answers
QA->Two statements are given followed by two conclusions I and II. You have to consider the two statements to be true even if they seem to be at variance from commonly known facts. You have to decide which one of the given conclusions is definitely drawn from the given statements. Statement : All virtuous persons are happy. No unhappy person is virtuous. Conclusions : I. Happiness is related to virtue II. Unhappy person is not virtuous.....
QA->There are 3 numbers .The product of the first and the second is The product of second and the third is The product of the first and the third is Find the numbers....
QA->About the revolt of 1857 which leader pointed out in 1864 that “there was no popular outbreak;even the soldiers would not have mutinied but for the Meerut punishments. I, therefore, think that the mutiny of 1857 was not a popular rebellion”?....
QA->Correct sentences among the following are: ) The tea is too hot that I cannot drink (2) Work hard, lest you should miss the chance (3) Unless you study well, you will fail (4) Unless you study well, you will pass....
QA->In order to promote growth and investment, a new provision has been inserted in the Income-tax Act with effect from FY 2019-20 which allows any domestic company an option to pay income-tax at the rate of __ per cent subject to condition that they will not avail any exemption/incentive.?....
MCQ->Consider the following statements: The positiveness of coefficients of characteristic equation is necessary as well as sufficient condition for stability of first and second order systems.The positiveness of coefficients of characteristic equation ensures negativeness of real roots but is not sufficient condition for stability of third and higher order systems. Out of above statements:....
MCQ->Consider the following statements: If any root of characteristic equation has a positive real part the impulse response is unbounded and system is unstable.If all the roots of a characteristic equation have negative real parts, the impulse response decays to zero.If one or more non-repeated roots of characteristic equation are on jω axis impulse response is bounded but the system is unstable. Which of the above equations are correct?....
MCQ->Consider the following rules in Fortran A signed or unsigned real variable name or a real constant is a real expression.Two real expressions connected by an arithmetic operator is a real expression.A real variable or constant exponential by an integer constant or integer variable is not valid Which of the above are correct?....
MCQ->Consider the following in C An arithmetic operation between integer and an integer gives integer as the result.An arithmetic operation between a real and a real constant gives real constant as the result.An arithmetic operation between an integer constant and a real constant is not valid. Which of the above are correct?....
MCQ->Consider the following statements about root locus The root locus is symmetrical about real axis.If a root locus branch moves along the real axis from an open loop pole to zero or to infinity, this root locus branch is called real root branch.The breakaway points of the root locus are the solutions of Which statements out of above are correct?....
Terms And Service:We do not guarantee the accuracy of available data ..We Provide Information On Public Data.. Please consult an expert before using this data for commercial or personal use | Powered By:Omega Web Solutions
© 2002-2017 Omega Education PVT LTD...Privacy | Terms And Conditions
Question ANSWER With Solution